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BR Home Page > Players > Giancarlo Stanton > 2012 Batting Game Logs
Position: Rightfielder
Team: New York Yankees (majors, 10-day IL)
Born: November 8, 1989 in Panorama City, CA us
Draft: Drafted by the Florida Marlins in the 2nd round of the 2007 MLB June Amateur Draft from Notre Dame HS (Sherman Oaks, CA).
High School: Notre Dame HS (Sherman Oaks, CA)
Debut: June 8, 2010 (Age 20-212d, 17,358th in MLB history)
vs. PHI 5 AB, 3 H, 0 HR, 0 RBI, 0 SB
2019 Contract Status: Signed thru 2027, 13 yrs/$325M (15-27) & 28 team option
Service Time (01/2019): 8.118 • Free Agent: 2028
Agents: Wasserman
National Team: us USA (WBC)
Full Name: Giancarlo Cruz-Michael Stanton
Nicknames: Bigfoot
Pronunciation: \ZHON-carlo\
Name Note: Played 2010 and 2011 under the name Mike Stanton
Twitter: @Giancarlo818
4x All-Star
2x Silver Slugger
Giancarlo Stanton Overview
More Stanton Pages
Minor & Fall Lg Stats
Postseason Event Finder
More Giancarlo Stanton Pages at Baseball Reference
Giancarlo Stanton page at the Bullpen Wiki
2019 Yankees
(60-33, 1st place in AL East)
Zack Britton
Luis Cessa
Nestor Cortes Jr.
David Hale
Tommy Kahnle
Mike Tauchman
Cameron Maybin (10-day)
Team Record in Appearances 57-66 / in Starts: 55-62
Longest Hitting Streak 10 games
Longest On Base Streak 17 games
Most Games w/o HR 19 games
Most Games w/o RBI 9 games
Grand Slams 2 in 12 bases loaded PA and 10 AB
Go-Ahead Hits: 20
RBI Opportunities
RBIs
in 501 PAs 86
Actual Runners on Base 323 (160-108-55)
Avg. MLBer w/ 501 PAs 54
Avg. Runners on Base 298 (147-98-52)
Most Driven In
Self 37
J Reyes 12
O Infante 7
H Ramirez 6
C Lee 4
L Morrison 3
B Petersen 3
A Kearns 3
Most Driven In By
D Solano 5
J Buck 4
J Ruggiano 4
G Dobbs 4
G Sanchez 2
2012 Batting Game Log
Click two rows to sum games (Clear)
Rslt
Inngs
251 1 Apr 4 MIA STL L,1-4 CG 4 4 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .000 .000 .000 .000 4 .79 -0.085 -0.91 RF
252 2 Apr 5 MIA @ CIN L,0-4 CG 4 4 0 0 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .000 .000 .000 .000 4 .67 -0.070 -0.67 RF
253 3 Apr 7 MIA @ CIN W,8-3 CG 5 5 0 3 1 0 0 3 0 0 1 0 0 0 0 0 0 0 .231 .231 .308 .538 4 1.30 0.382 2.52 RF
254 4 Apr 8 MIA @ CIN L,5-6 CG 4 4 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .235 .235 .294 .529 4 1.19 -0.081 -0.65 RF
255 6 (1) Apr 11 MIA @ PHI L,1-7 CG 4 4 0 2 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .286 .286 .333 .619 4 .49 0.010 -0.34 RF
256 7 Apr 12 MIA @ PHI L,1-3 CG 4 4 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .240 .240 .280 .520 4 1.85 -0.178 -1.23 RF
257 8 Apr 13 MIA HOU W,5-4 CG(11) 5 5 1 1 1 0 0 1 0 0 0 0 0 0 0 1 0 0 .233 .233 .300 .533 4 1.03 -0.038 -0.71 RF
258 9 Apr 14 MIA HOU L,4-5 9-GF 1 1 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .226 .226 .290 .516 7 1.77 -0.045 -0.10 PH
259 10 Apr 15 MIA HOU W,5-4 CG(11) 5 4 1 1 1 0 0 0 1 0 2 0 0 0 0 0 0 0 .229 .250 .314 .564 4 1.83 0.003 0.21 RF
260 11 Apr 17 MIA CHC W,5-2 CG 4 3 0 1 1 0 0 0 1 0 0 0 0 0 0 0 0 0 .237 .275 .342 .617 6 1.04 -0.054 -0.30 RF
261 12 Apr 18 MIA CHC W,9-1 CG 5 4 1 2 0 0 0 0 1 0 1 0 0 0 0 0 0 0 .262 .311 .357 .668 5 .23 -0.003 0.20 RF
263 14 Apr 20 MIA @ WSN L,0-2 CG 4 4 0 1 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .260 .302 .340 .642 4 1.05 -0.044 -0.18 RF
264 15 Apr 21 MIA @ WSN L,2-3 8-8 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .255 .296 .333 .630 9 2.60 -0.058 -0.35 PH
265 16 Apr 24 MIA @ NYM L,1-2 CG 4 4 1 1 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .255 .293 .327 .620 6 1.32 -0.098 -0.45 RF
267 18 Apr 26 MIA @ NYM L,2-3 CG 3 3 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .246 .292 .311 .604 6 1.15 0.042 0.33 RF
268 19 Apr 27 MIA ARI L,0-5 CG 3 3 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .234 .279 .297 .576 6 .90 -0.066 -0.54 RF
269 20 Apr 28 MIA ARI W,3-2 9-GF 1 1 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .246 .290 .308 .598 9 1.77 0.055 0.26 RF
270 21 Apr 29 MIA ARI L,4-8 CG 4 4 1 1 0 0 1 4 0 0 0 0 0 0 0 0 0 0 .246 .288 .348 .635 6 .60 -0.052 1.38 RF
271 22 Apr 30 MIA ARI L,5-9 CG 4 4 0 1 0 0 0 0 0 0 3 0 0 0 0 0 0 0 .247 .286 .342 .628 6 .65 0.011 0.48 RF
272 23 May 1 MIA @ SFG W,2-1 CG 4 4 1 1 0 0 1 1 0 0 1 0 0 0 0 0 0 0 .247 .284 .377 .661 6 .61 0.082 0.63 RF
273 24 May 2 MIA @ SFG W,3-2 CG(10) 5 5 1 3 1 0 1 1 0 0 0 0 0 0 0 0 0 0 .268 .302 .439 .741 6 .97 0.368 0.75 RF
274 25 May 3 MIA @ SFG W,3-2 CG 5 4 0 1 1 0 0 0 1 0 1 0 0 0 0 0 0 0 .267 .308 .442 .750 6 .80 0.004 -0.14 RF
275 26 May 4 MIA @ SDP W,9-8 CG(12) 6 3 1 1 0 0 1 2 3 1 1 0 0 0 0 0 0 0 .270 .330 .472 .802 6 .88 0.069 2.07 RF
276 27 May 5 MIA @ SDP W,4-1 CG 4 4 1 1 0 0 1 1 0 0 2 0 0 0 0 0 0 0 .269 .327 .495 .821 6 .80 -0.043 0.32 RF
277 28 May 6 MIA @ SDP W,6-3 CG 4 3 1 1 0 0 0 1 1 0 1 0 0 0 0 0 0 0 .271 .333 .490 .823 6 2.31 0.213 1.42 RF
278 29 May 7 MIA @ HOU W,4-0 CG 4 4 1 1 0 0 1 2 0 0 1 0 0 0 0 0 0 0 .270 .330 .510 .840 6 .69 0.197 1.02 RF
279 30 May 8 MIA @ HOU L,2-3 CG 3 3 0 0 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .262 .321 .495 .817 6 .73 -0.055 -0.40 RF
280 31 May 9 MIA @ HOU W,5-3 CG(12) 6 5 1 1 0 0 0 0 1 0 1 0 0 0 0 0 0 0 .259 .322 .481 .804 5 1.90 -0.025 -0.38 RF
281 32 May 11 MIA NYM W,6-5 CG 4 4 1 2 1 0 0 0 0 0 1 0 0 0 0 0 0 1 .268 .328 .491 .819 5 1.03 0.217 0.27 RF
282 33 May 12 MIA NYM L,3-9 CG 4 4 0 2 1 0 0 1 0 0 0 0 0 0 0 0 0 0 .276 .333 .500 .833 5 .87 0.056 1.30 RF
284 35 May 14 MIA PIT L,2-3 CG 4 4 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .280 .333 .512 .845 5 2.14 -0.242 -1.26 RF
285 36 May 15 MIA PIT W,6-2 CG 4 3 1 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 .281 .338 .508 .846 5 .82 -0.042 -0.57 RF
286 37 May 16 MIA @ ATL W,8-4 CG 5 3 2 1 0 0 1 2 2 1 0 0 0 0 0 0 0 0 .282 .347 .527 .874 5 .69 0.115 1.60 RF
287 38 May 17 MIA @ ATL L,0-7 CG 4 4 0 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 .281 .345 .526 .871 5 .35 -0.027 0.19 RF
288 39 May 18 MIA @ CLE W,3-2 CG 4 4 0 1 0 0 0 0 0 0 3 0 0 0 0 0 1 0 .281 .342 .518 .860 5 1.03 -0.042 -0.27 RF
289 40 May 19 MIA @ CLE L,0-2 CG 3 2 0 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 .277 .342 .511 .853 5 1.00 0.017 0.01 DH
290 41 May 20 MIA @ CLE W,5-3 CG 4 3 1 1 0 0 0 0 1 0 1 0 0 0 0 0 0 0 .278 .346 .507 .853 5 .80 -0.015 -0.04 RF
291 42 May 21 MIA COL W,7-4 CG 5 4 1 1 0 0 1 4 1 0 1 0 0 0 0 0 0 0 .277 .348 .520 .868 5 1.62 0.373 2.12 RF
293 44 May 23 MIA COL L,4-8 CG 4 4 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 .274 .341 .510 .851 5 .57 -0.058 -0.76 RF
294 45 May 24 MIA SFG L,7-14 CG 5 5 1 3 1 0 1 3 0 0 1 0 0 0 0 0 0 0 .284 .348 .537 .885 5 1.38 -0.006 2.11 RF
295 46 May 25 MIA SFG W,7-6 CG 4 4 2 2 0 0 1 2 0 0 0 0 0 0 0 0 1 0 .289 .352 .554 .906 4 1.14 0.230 1.58 RF
296 47 May 26 MIA SFG W,5-3 CG 4 3 2 2 2 0 0 0 1 0 0 0 0 0 0 0 0 0 .296 .360 .568 .928 4 .76 0.107 1.39 RF
297 48 May 27 MIA SFG L,2-3 CG 4 2 1 0 0 0 0 0 2 0 0 0 0 0 0 0 0 0 .292 .363 .561 .925 4 1.81 0.054 0.10 RF
298 49 May 28 MIA WSN W,5-3 CG 4 4 1 1 0 0 1 2 0 0 0 0 0 0 0 0 0 0 .291 .361 .571 .932 4 1.09 0.211 1.07 RF
300 51 May 30 MIA WSN W,5-3 CG 4 3 1 2 0 0 1 2 0 0 1 1 0 0 0 0 0 0 .304 .376 .597 .973 4 .98 0.218 2.14 RF
301 52 Jun 1 MIA @ PHI L,4-6 CG 5 4 0 1 1 0 0 1 1 0 1 0 0 0 0 0 0 0 .303 .377 .595 .971 4 1.32 0.047 0.71 RF
302 53 Jun 2 MIA @ PHI W,5-4 CG 4 3 0 0 0 0 0 0 1 0 3 0 0 0 0 0 0 0 .298 .374 .585 .960 4 .83 -0.062 -0.43 RF
304 55 Jun 5 MIA ATL L,0-11 GS-9 3 3 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .296 .370 .571 .941 4 .81 0.002 0.00 RF
305 56 Jun 6 MIA ATL L,1-2 CG 3 2 1 1 1 0 0 0 1 0 0 0 0 0 0 0 0 0 .298 .374 .576 .950 4 1.19 0.114 0.65 RF
306 57 Jun 7 MIA ATL L,2-8 CG 5 5 1 1 0 0 1 1 0 0 3 0 0 0 0 0 0 0 .296 .370 .581 .951 4 .92 -0.007 -0.28 RF
307 58 Jun 8 MIA TBR L,1-5 CG 5 3 0 0 0 0 0 0 2 0 1 0 0 0 0 1 0 0 .291 .371 .573 .944 4 1.73 -0.042 -0.70 RF
308 59 Jun 9 MIA TBR L,4-13 CG 4 4 1 2 1 0 0 1 0 0 0 0 0 0 0 0 0 0 .295 .373 .576 .949 4 .20 0.040 1.09 RF
309 60 Jun 10 MIA TBR L,2-4 CG 4 4 1 1 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .294 .371 .570 .941 4 .75 -0.052 -0.60 RF
310 61 Jun 11 MIA BOS W,4-1 CG 4 4 1 1 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .294 .369 .564 .933 4 .25 -0.006 -0.44 RF
311 62 Jun 12 MIA BOS L,1-2 CG 4 4 0 0 0 0 0 0 0 0 4 0 0 0 0 0 0 0 .288 .363 .554 .917 4 2.05 -0.221 -1.18 RF
312 63 Jun 13 MIA BOS L,2-10 CG 4 4 0 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 .288 .361 .553 .914 4 .83 0.100 0.02 RF
313 64 Jun 15 MIA @ TBR L,0-11 GS-8 3 2 0 0 0 0 0 0 1 0 1 0 0 0 1 0 0 0 .285 .361 .548 .909 3 .55 0.014 0.25 RF
314 65 Jun 16 MIA @ TBR W,4-3 CG(15) 7 7 0 1 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .281 .355 .536 .891 3 1.67 -0.183 -0.64 RF
315 66 Jun 17 MIA @ TBR L,0-3 CG 4 4 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 .276 .350 .527 .877 3 .66 -0.066 -0.57 RF
316 67 Jun 19 MIA @ BOS L,5-7 CG 4 3 1 1 0 0 0 0 0 0 1 1 0 0 0 0 0 0 .277 .352 .525 .877 3 1.20 -0.047 -0.40 RF
317 68 Jun 20 MIA @ BOS L,5-15 GS-7 3 3 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 .273 .348 .518 .866 3 .73 -0.076 -1.17 RF
318 69 Jun 21 MIA @ BOS L,5-6 CG 4 3 2 2 0 0 1 1 1 0 1 0 0 0 0 0 1 0 .278 .354 .532 .886 3 .97 0.213 1.57 RF
319 70 Jun 22 MIA TOR L,5-12 CG 5 5 1 1 0 0 1 1 0 0 3 0 0 0 0 0 0 0 .277 .351 .538 .889 3 .44 -0.022 -0.30 RF
320 71 Jun 23 MIA TOR L,1-7 CG 4 3 0 1 0 0 0 0 1 0 1 0 0 0 0 0 0 0 .277 .353 .535 .888 3 1.15 -0.004 0.20 RF
321 72 Jun 24 MIA TOR W,9-0 CG 4 3 0 0 0 0 0 0 0 0 2 1 0 0 0 0 0 0 .274 .352 .529 .881 3 .20 0.002 -0.68 RF
322 73 Jun 25 MIA STL L,7-8 CG(10) 5 3 0 0 0 0 0 1 2 0 0 0 0 0 0 0 0 0 .271 .353 .523 .875 3 1.23 0.049 0.63 RF
323 74 Jun 26 MIA STL L,2-5 CG 4 4 2 2 1 0 1 1 0 0 0 0 0 0 0 0 0 0 .274 .355 .538 .892 3 1.40 0.004 0.89 RF
324 75 Jun 27 MIA STL W,5-3 CG 4 4 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .274 .353 .533 .886 3 1.06 -0.033 -0.43 RF
325 76 Jun 29 MIA PHI W,6-2 CG 4 3 2 2 0 0 0 1 1 0 0 0 0 0 0 0 0 0 .278 .358 .535 .893 3 .74 0.115 1.24 RF
327 78 Jul 1 MIA PHI W,5-2 CG 4 4 1 1 0 0 1 1 0 0 2 0 0 0 0 0 0 0 .282 .362 .554 .915 3 .30 0.087 0.57 RF
328 79 Jul 2 MIA @ MIL L,5-6 CG 4 3 0 1 1 0 0 0 1 0 0 0 0 0 0 0 0 0 .283 .364 .555 .918 3 1.43 0.177 1.11 RF
329 83 (3) Jul 6 MIA @ STL W,3-2 9-9 1 1 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .282 .363 .553 .915 9 .13 -0.004 -0.10 PH
330 84 Jul 7 MIA @ STL L,2-3 GS-3 1 1 1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .284 .364 .554 .919 4 .93 0.038 0.37 RF
331 110 (25) Aug 7 MIA @ NYM W,4-2 CG 4 3 0 0 0 0 0 1 0 0 2 0 0 1 0 0 0 0 .281 .360 .549 .909 5 .77 -0.053 -0.81 RF
332 111 Aug 8 MIA @ NYM W,13-0 GS-9 5 5 2 4 1 0 2 4 0 0 0 0 0 0 0 0 0 0 .290 .367 .577 .943 5 .28 0.244 4.41 RF
333 113 (1) Aug 10 MIA LAD L,2-5 CG 4 4 0 0 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .286 .362 .569 .931 4 .91 -0.093 -0.73 RF
334 114 Aug 11 MIA LAD W,7-3 CG 4 4 0 1 1 0 0 0 0 0 1 0 0 0 0 0 0 0 .286 .361 .568 .929 5 .66 -0.005 -0.46 RF
335 115 Aug 12 MIA LAD L,0-5 8-9 1 1 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .285 .360 .566 .926 9 .18 -0.005 -0.22 PH
336 116 Aug 13 MIA PHI L,0-4 CG 4 4 0 1 1 0 0 0 0 0 2 0 0 0 0 0 0 0 .284 .359 .565 .924 5 .72 -0.070 -0.59 RF
337 117 Aug 14 MIA PHI L,0-1 CG 4 4 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .281 .354 .558 .913 5 1.99 -0.207 -0.97 RF
338 118 Aug 15 MIA PHI W,9-2 CG 4 4 2 2 1 0 0 1 0 0 1 0 0 0 0 0 0 0 .283 .356 .561 .917 5 1.06 0.098 1.36 RF
339 119 Aug 16 MIA @ COL L,3-5 CG 4 4 1 2 0 0 1 1 0 0 1 0 0 0 0 0 0 0 .286 .358 .569 .927 5 1.54 0.160 0.98 RF
340 120 Aug 17 MIA @ COL W,6-5 CG 4 3 1 1 0 0 1 1 0 0 1 1 0 0 0 0 0 0 .287 .359 .576 .936 5 1.09 0.110 0.60 RF
341 121 Aug 18 MIA @ COL W,6-5 CG 5 5 1 2 0 0 1 3 0 0 2 0 0 0 0 0 0 0 .288 .360 .583 .943 5 .50 0.172 2.19 RF
342 122 Aug 19 MIA @ COL L,2-3 CG 4 2 0 0 0 0 0 0 2 2 1 0 0 0 0 0 0 0 .287 .361 .579 .941 5 1.70 -0.063 -0.33 RF
343 123 Aug 20 MIA @ ARI W,12-3 CG 5 5 2 2 0 0 2 4 0 0 2 0 0 0 1 0 0 0 .288 .362 .595 .957 5 .79 0.174 2.81 RF
344 124 Aug 21 MIA @ ARI W,6-5 CG(10) 6 6 1 3 1 0 0 1 0 0 3 0 0 0 0 0 0 0 .292 .364 .596 .960 5 2.09 0.294 0.67 RF
345 125 Aug 22 (1) MIA @ ARI L,2-3 CG 4 3 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 .289 .363 .591 .954 5 1.69 -0.114 -0.36 RF
346 126 Aug 22 (2) MIA @ ARI L,0-3 8-8 1 1 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 .289 .362 .589 .951 9 .24 -0.006 -0.10 PH
347 127 Aug 24 MIA @ LAD L,4-11 CG 4 4 1 1 0 0 1 1 0 0 1 0 0 0 0 0 0 0 .288 .361 .594 .954 5 .69 0.012 0.42 RF
348 128 Aug 25 MIA @ LAD L,2-8 CG 4 4 1 1 0 0 1 1 0 0 0 0 0 0 0 0 0 0 .288 .360 .598 .958 5 .33 0.069 0.60 RF
349 129 Aug 26 MIA @ LAD W,6-2 CG 5 5 1 1 0 0 1 1 0 0 2 0 0 0 0 0 0 0 .287 .358 .601 .959 5 .64 0.071 0.08 RF
350 130 Aug 28 MIA WSN W,9-0 CG 4 4 1 3 1 0 0 3 0 0 1 0 0 0 0 0 0 0 .292 .362 .606 .967 5 .52 0.067 2.46 RF
351 131 Aug 29 MIA WSN L,4-8 CG 4 4 1 1 1 0 0 0 0 0 2 0 0 0 0 0 0 0 .291 .360 .604 .965 5 1.59 -0.163 -0.63 RF
352 132 Aug 31 MIA NYM L,0-3 CG 4 4 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .291 .359 .601 .960 5 1.13 -0.055 -0.42 RF
Sep/Oct
353 133 Sep 1 MIA NYM L,3-5 CG 4 4 0 1 0 0 0 1 0 0 2 0 0 0 0 1 0 0 .290 .358 .597 .955 5 1.29 0.040 -0.30 RF
354 134 Sep 2 MIA NYM L,1-5 CG 4 4 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 .287 .355 .590 .945 4 .73 -0.087 -1.45 RF
355 135 Sep 3 MIA MIL W,7-3 CG 4 4 0 0 0 0 0 0 0 0 2 0 0 0 0 0 0 0 .284 .352 .584 .936 4 .58 -0.058 -0.98 RF
356 136 Sep 4 MIA MIL L,4-8 CG 4 4 1 2 0 0 1 1 0 0 1 0 0 0 0 0 0 0 .286 .353 .591 .944 4 .99 0.104 0.80 RF
357 137 Sep 5 MIA MIL L,5-8 CG 4 3 0 0 0 0 0 0 1 0 1 0 0 0 0 1 0 0 .284 .352 .587 .939 4 1.51 -0.150 -1.28 RF
359 139 Sep 7 MIA @ WSN W,9-7 CG(10) 6 5 1 2 1 0 1 2 1 1 2 0 0 0 0 0 0 0 .285 .353 .593 .947 4 .96 0.167 1.47 RF
360 140 Sep 8 MIA @ WSN L,6-7 CG(10) 5 5 1 1 0 0 1 1 0 0 2 0 0 0 0 0 0 0 .284 .351 .596 .947 4 .82 -0.014 -0.40 RF
361 141 Sep 9 MIA @ WSN W,8-0 CG 5 4 2 2 0 0 1 1 0 0 2 1 0 0 0 0 1 0 .286 .354 .602 .957 4 .35 0.016 1.31 RF
362 142 Sep 10 MIA @ PHI L,1-3 CG 4 4 0 0 0 0 0 0 0 0 3 0 0 0 0 0 0 0 .284 .351 .597 .948 4 1.53 -0.043 -0.71 RF
363 143 Sep 11 MIA @ PHI L,7-9 CG 5 4 1 1 0 0 1 1 1 0 3 0 0 0 0 0 0 0 .283 .352 .600 .952 4 1.46 -0.035 0.04 RF
365 145 Sep 14 MIA CIN W,4-0 CG 4 3 0 0 0 0 0 0 1 0 2 0 0 0 0 0 0 0 .281 .350 .593 .943 4 .98 -0.040 -0.75 RF
366 146 Sep 15 MIA CIN W,6-4 CG 4 4 1 2 0 1 0 2 0 0 0 0 0 0 1 0 0 1 .283 .351 .597 .948 4 .77 0.170 2.25 RF
367 147 Sep 16 MIA CIN L,4-5 CG(11) 5 3 1 1 0 0 0 0 2 1 1 0 0 0 0 0 0 0 .283 .354 .595 .949 4 1.85 -0.059 0.09 RF
368 157 (9) Sep 28 MIA PHI W,2-1 CG 4 3 1 2 1 0 1 1 1 1 0 0 0 0 0 0 0 0 .286 .357 .605 .962 4 1.29 0.201 1.69 RF
369 158 Sep 29 MIA PHI L,5-9 CG 5 4 2 3 0 0 1 3 1 0 1 0 0 0 0 0 0 0 .290 .362 .613 .974 4 1.44 0.344 4.15 RF
370 159 Sep 30 MIA PHI L,1-4 CG 4 4 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 .290 .361 .610 .970 4 1.30 -0.178 -1.51 RF
371 160 Oct 1 MIA NYM W,3-2 CG 4 4 1 1 0 0 1 1 0 0 3 0 0 0 0 0 0 0 .290 .360 .613 .973 4 1.38 0.028 0.12 RF
372 161 Oct 2 MIA NYM W,4-3 CG(11) 5 4 0 2 0 0 0 0 1 1 1 0 0 0 0 0 0 0 .291 .362 .612 .974 4 1.36 -0.017 0.69 RF
373 162 Oct 3 MIA NYM L,2-4 CG 4 3 0 0 0 0 0 0 1 0 1 0 0 0 0 0 0 0 .290 .361 .608 .969 4 1.02 -0.033 -0.53 RF
57-66 501 449 75 130 30 1 37 86 46 9 143 5 0 1 3 5 6 2 .290 .361 .608 .969 1.06 3.378 37.35
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Former Obama ed secretaries urge more details on Democrats' big education spending proposals
Carolyn Phenicie | October 16, 2019
Democratic presidential candidates' proposals to spend more money on education should come with more detail on how their plans will get better results for students, two former Democratic education secretaries said.
The 19 Democrats left in the race have proposed several high-priced education plans, including universal pre-K, dramatically increased spending on low-income students and free college. Hours before the event, Montana Gov. Steve Bullock, a long-shot candidate, released his education plan, which his campaign touted as doubling the federal investment in K-12.
As they work through these proposals, candidates should focus on broad goals, like raising the high school graduation rate or making the U.S. the nation with the most college graduates, former education secretaries John King and Arne Duncan said. Both declined to endorse a candidate.
"We have to think about more dollars with the things we know will make a difference," King said Friday at an event on the 2020 election and education at the Brookings Institution.
Many candidates have, for instance, proposed dramatically increasing spending on Title I, which helps the education of low-income students. But increased dollars could be tied to more targeted efforts such as increasing teacher diversity or integrating schools, King said.
Proposals to add federal dollars to boost teacher salaries, meanwhile, could be vehicles to examine teacher pay models, outside the usual step-and-lane system that ties salary increases to years of experience, to give higher raises to top-performing teachers earlier in their careers, Duncan suggested.
On the subject of free college, similar issues arise. The former secretaries pointed to low college completion rates, particularly for students of color.
"We have to talk about results. Are people just being admitted to college, or are they actually walking across the stage [at graduation]?" Duncan asked. (He also said he'd prioritize free pre-K over free college.)
In many states, programs that purport to be "free college" aren't well-targeted to the neediest students, or are littered with catches that make them difficult to use, said King, now the president of The Education Trust. And many states are spending less on their public higher ed systems now than they were before the recession, a factor that drives up costs for all students, he added.
"The details of the policy matter, and we have to design them in a way that is focused on equity," King said.
Though the candidates generally agree on the broad contours of education policy, like universal pre-K, higher teacher pay and some level of free college, one area where the field has split is charter schools.
Both King and Duncan, who now works on gun violence issues at the Emerson Collective, are longtime supporters of charters. King, in response to a question, cast part of the blame for some Democrats' opposition to the schools on the Trump administration and Education Secretary Betsy DeVos, particularly her support of what he called "low regulation, low oversight and low accountability" for the sector.
Duncan, meanwhile, said Democrats shouldn't be swayed by Republican support when making their own policy choices. "As Democrats, as citizens, we should have a moratorium on bad schools and we should want a lot more good schools," he said.
Though he had plenty of thoughts about policy, Duncan, who since leaving office hasn't shied away from criticizing the Trump administration, said education shouldn't be the deciding factor next year.
In a normal election, more people should be voting on education — but this isn't a normal election, Duncan said.
"This election should not turn on any one education policy … This is not a time to support or not support any given candidate based on some agreement or disagreement on some education policy," he added.
This article was published in partnership with The 74. Sign up for The 74's newsletter here.


Concealed inside our bones, bone marrow contains stem cells responsible for the renewal of many tissues, from bone and cartilage to blood. In a process known as haematopoiesis, specialised haematopoietic stem cells (HSCs) continuously generate new blood cells of different types, while also renewing themselves to maintain the HSC stock. Regulating this balancing act requires input from other bone marrow cells, the stromal cells, including two types the SECs and the CARcs. Sophisticated imaging techniques are now allowing researchers to see deep inside bone marrow, helping them to understand how these different cells associate. These 3D microscopy images show a section of mouse bone marrow, with molecular markers of SECs in red and yellow, a protein CXCL12 produced by CARcs in green, collagen fibres in white and cell nuclei in blue. More abundant than previously thought, SECs and CARcs form complex networks to support and communicate with HSCs.


JEE Main Syllabus 2019 for B.Tech/B.E programme important topics in class 11th and 12th. It is important contains for you because you can't get ahead with the preparation without knowing the chapters. JEE Main 2019 is hard exam it's not impossible to crack.
JEE Main 2019 syllabus for paper 1 topic wise likes Physics, Chemistry and Mathematics.
Is post me aap logon ko JEE Main syllabus 2019 pdf diya gaya hai aap is website se JEE Main ka syllabus download karsakte hai. JEE Main ka exam hard hota hai is post me aap logon ko important topics diye gaye hai jo 11th and 12th me padhaya jata hai.


Rocket Realty shares helpful strategies for choosing the best investor friendly real estate agent for you.
Are you an aspiring real estate investor? If so, you may be enthusiastic about getting into the game; after all, there are so many opportunities awaiting you! However, before you jump in too quickly, it is important to do your homework. To ensure the best possible chance of success, you need to follow certain preparatory steps. After you get your finances in order and have thought about your own investment style, the next step is to seek out an investor friendly real estate agent.
At Rocket Realty, we know that these may seem hard to identify in a market where everyone seems to claim expertise. Fortunately, once you start asking the right questions, it quickly becomes apparent who is actually an investor friendly real estate agent and who simply wants your business. Before you establish a relationship with any agent, though, make sure that you are satisfied with their answers to the following questions.
What Is Your Communication Style? As REALTOR Frantzces Lys rightfully points out, this is not your typical agent- client relationship. Rather, "This is sitting down with the investor and understanding their long and short term investing goals." Typically, this will unfold much more like a long term partnership, making compatible communication styles even more important. Just as important as starting on the right page, moving at a similar pace is key to a successful relationship.
What Investment Strategies Are You Most Comfortable With? As an investor, you might be interested in strictly long term investments and even leasing properties as you plan for retirement. Or, you might be more enthusiastic about flipping properties. Maybe you want to do both. You need to make sure that your agent is completely comfortable with all of the investment strategies that you are interested in trying; especially at the beginning, you will be largely reliant on their expertise. Ask about an agent's experience and recent success with any of the strategies that you are considering to get a better picture of their actual skills.
How Well Do You Know The Local Market? Finally, you need an investor friendly real estate agent who is familiar with the neighborhoods where you would like to invest. A good understanding of the larger market will be mildly helpful, but when it comes to making a solid investment, you will need to take a much more "micro" look at things. Ask potential agents about their experience in the exact areas you are thinking about investing to see how well they know the area.


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LeClaire Hotel is an historic building located in downtown Moline, Illinois, United States. It was named a Moline Historic Landmark in 1993, and it was listed on the National Register of Historic Places in 1994. The building now houses apartments and is known as the LeClaire Apartments.

History
The building was built in 1922 on the east side of downtown Moline. At the time it was built it was the tallest building in what today is known as the Quad Cities. It is named after Antoine LeClaire, a US Army interpreter who served at the treaty signing ceremony that ended the Black Hawk War. He and his wife, the daughter of a Sauk chief, were significant landowners in the area. Most of their property was just across the Mississippi River in Iowa, but they also owned land that became the original plat for the city of Moline.

The LeClaire Hotel was a luxury hotel that hosted celebrities, including Jack Benny, and US presidents, including John F. Kennedy and Ronald Reagan. There was a ballroom on the fifteenth floor called the Top Hat that hosted tea dances that were accompanied by a big band orchestra. The hotel closed in the mid-1980s and sat for ten years without an owner. The Alexander Company bought the property and conducted extensive renovations from 1995-1996 to convert the building into an apartment building. Monarch Investment and Management Group bought the property from Kimberly Clarke in 2015 and they plan to make all the units market-rate apartments as the affordable units become available.

Architecture
The 15-story building is  tall, and is supported by a reinforced concrete superstructure. The exterior is covered in brick, with stone covering the ground floor and the mezzanine. It features a symmetrical façade, a rounded arch entry flanked by rounded arch windows, belt courses, and deep projecting eaves with bracketing. The interior features elements such as the wood-paneled pier supports, checkerboard patterned flooring, mezzanine stairway marble treads, newel posts, rails, and balustrade ironwork. The beamed ceiling and pilaster ornamental motifs were executed by St. Louis artisan Fedrico Aquadro.

References

External links

Hotel buildings completed in 1915
Renaissance Revival architecture in Illinois
Commercial architecture in Illinois
Buildings and structures in Moline, Illinois
National Register of Historic Places in Rock Island County, Illinois
Hotel buildings on the National Register of Historic Places in Illinois
Residential skyscrapers in Illinois
Skyscrapers in Illinois
Chicago school architecture in Illinois
1915 establishments in Illinois

redpajama_set_name: RedPajamaWikipedia


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mp3, Seattle
Young Fresh Fellows Are Back, But For a Limited Time
Posted on June 19, 2009 by Toby
The Young Fresh Fellows have been around since the early 80's, making records with Conrad Uno in his Egg Studios before most kids today even existed. As local lore states, they were formed in a garage, or a basement, or both. Influenced by the Sonics, but with a sense of humor, the band originally started out as a trio led by Scott McCaughey, but later becoming a four piece and somewhere along the way recruiting Fastback Kurt Bloch. Some of the humor in their songs may be a little dated as far as pop culture goes, who remembers Amy Grant? If you want to see what you missed before you were alive, just want to relive old times, or want a quick history lesson in Seattle rock, you should make your way over to the Tractor in Ballard today (19 June) to catch a rare glimpse of a Seattle institution that was an institution before Sub Pop, grunge, pastoral folk and no beer on the stage were institutions in this town. The Fellows were writing funny topical songs before They Might Be Giants were out of high school. They kind of immortalized the Pacific Northwest for me with their first album The Fabulous Sounds of the Pacific Northwest and it's tourist promotion-like narration. The songs were always short concise power pop nuggets that put a smile on your face or better, made you bust out laughing.
The Fellows have been inactive for quite a while, with Scott McCaughey spending his time playing bass for Robyn Hitchcock and his other band the Minus 5, and Kurt Bloch busy with his new band Thee Sgt. Major III. It seems like the guys have set aside some time to record a new album, their first since 2001's Because We Hate You. They've christened it I think This Is, and they've got Yep Roc to release it and Robyn Hitchcock to produce it. Since lead Fellow Scott McCaughey plays bass in Robyn's band the Venus 3, so it' really no surprise he got his friend to produce the record. Fellow Venus 3 guitarist Pete Buck also makes an appearance on the new album. The record comes out on 7 July, and in celebration, the not so Young Fresh Fellows are playing two, and only two shows. The first one is tomorrow night at the Tractor in Ballard and the second is Saturday night at Dante's down in Portland. I wouldn't be surprised if Hichcock and/or Buck make an appearance at the Tractor tomorrow night. It should be a trip!
You can stream (and buy) the new record in its entirety over at Yep Roc. And in case that's not enough here are a bunch of classic Young Fresh Fellows songs to get your butt over to the Tractor tomorrow night.
mp3: YFF – How Much About Last Night Do You Remember? (from Topsy Turvey)
http://home.comcast.net/~finestkiss4/chansons/YFF-HowMuchAboutLastNightDoYou.mp3
mp3: YFF – Searchin' USA (from Topsy Turvey)
http://home.comcast.net/~finestkiss4/chansons/YFF-SearchinUSA.mp3
mp3: YFF – Amy Grant (from The Men Who Loved Music)
http://home.comcast.net/~finestkiss4/chansons/YFF-AmyGrant.mp3
mp3: YFF – Beer Money (from The Men Who Loved Music)
http://home.comcast.net/~finestkiss4/chansons/YFF-BeerMoney.mp3
mp3: YFF – Rock 'n' Roll Pest Control (from The Fabulous Sounds of the Pacific Northwest)
http://home.comcast.net/~finestkiss4/chansons/YFF-RockRollPestControl.mp3
mp3: YFF – Young Fresh Fellows Theme (from The Fabulous Sounds of the Pacific Northwest)
http://home.comcast.net/~finestkiss4/chansons/YFF-YoungFreshFellowsTheme.mp3
mp3: YFF – Taco Wagon (from This One's For the Ladies)
http://home.comcast.net/~finestkiss4/chansons/YFF-TacoWagon.mp3
Young Fresh Fellows
Big Hair, Flying V's and Lots of Spit
This Blog Is On Summer Holiday
bill p · June 19, 2009
How old is Scott? I figure he's about the same age as TMBG (who are both 50 or almost).
I think it's a tie between "Amy Grant" and "Beer Money" for most dated joke.
No matter, YFF rule. I'm jealous.
Toby · June 19, 2009
Yeah, in the foggy haze of my mind I thought TMBG were younger, but they were more like contemporaries of YFF. I should have said Weezer instead.
Chris · November 8, 2009
I remember seeing theses guys around 88-89 ins a little pub in Ambler, PA with a good freiend. We meet two au pairs from england and had a rollickin good time. Great band, great music, and great live. Hopefully I will get to see them again
Toby · November 9, 2009
Chris, The Tractor gig here this summer was a blast, they played all the hits.There's a set list and a bunch of photos from the gig on my flickr page. I didn't meet any au pairs, so it sounds like you likely had more fun in 89.
Pingback: Still There's Hope « Dave Williams' Blog
Polyethylene : · October 29, 2010
pest control is very necessary specially if you have an old house that is vulnerable to pest attacks,`,


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38 | Cluster Report I Transport, Mobility and Logistics – Logistics Efficient logistics service provider in Berlin Services • Logistics services at trimodal ports • Handling of bulk freight, general cargo and heavy items up to 500 t • 24/7 trimodal container terminal With 120 staff and a turnover and transport volume of around 4,000,000 tons per year, BEHALA is a major logistics service provider in the Berlin Brandenburg capital region. Its port locations include the trimodal freight transport centres of Westhafen in Berlin-Mitte and Südhafen in Spandau, as well as the port of Neukölln. BEHALA's core competence is the handling and storage of bulk freight, general cargo, and heavy items weighing up to 350 t and 500 t at its tandem hub. BEHALA also develops projectbased logistics concepts for intermodal transport according to customers' requirements. In its container terminal at trimodal City-GVZ Westhafen, BEHALA handles daily trains from Germany's sea ports and the Ruhr region to supply the city. It handles around 130,000 TEU a year here. In all port locations, BEHALA rents out logistics premises (halls, bonded warehouses and offices). For many years, BEHALA has been committed to electric mobility for freight transport, and very successfully deploys a 100% electric-powered tractor-trailer unit, small vans, cars and railway shunting equipment. BEHALA is also actively involved in research and development. With its scheduled water-based service for heavy cargo traffic, and the construction of a ro-ro barge specially adapted for Berlin's waterways, BEHALA has developed an innovative and environmentally friendly logistics solution for the future. With its flagship e4ships project, BEHALA has plans for ELEKTRA, a push barge with a hybrid drive, in partnership with TU Berlin. Hydrogen-operated fuel cells and accumulators are expected to supply power to the ship's electrical system and 400 KW drive in order to then be able to use ELEKTRA with URSUS convoy on journeys to sea port terminals. • Innovative logistics concepts • Attractive logistics premises in a central location • Train operating company and rail infrastructure company (TOC and RIC) Contact BEHALA – Berliner Hafen- und Lagerhausgesellschaft mbH Westhafenstr. 1, 13353 Berlin +49 30 39095243 +49 30 39095139 vertrieb@behala.de www.behala.de
Cluster Report I Transport, Mobility and Logistics – Logistics | 39 Business Park Berliner Ring – Site for industry and commerce More than 50 ha of industrial and commercial property are available for the establishment of businesses in close vicinity to the northern city limits of Berlin Located in Oberkrämer the business park Berlin Ring (A10) offers excellent conditions for commercial and industrial entities. The proximity of major traffic routes ensures an outstanding transport connection. A legally-binding development plan and flexible conditions establish versatile settlement opportunities. The state of Brandenburg provides attractive public subsidies under certain premises for businesses intending to settle in the area. The business Park Berliner Ring (A10) is located directly at the highway A10. Businesses therefore Location of the business park Berliner Ring (A10) directly at the highway benefit significantly from well-linked transport ways. The highway A24 connects Berlin and Hamburg, the A111 establishes a quick connection to the centre of Berlin. Directly accessible from the A10, both slip roads are situated close to the business park. Furthermore, the highways A9, A2, A11, A12 and A13 exit from the A10. Lastly, the domestic port Velten is located only a few kilometres southeast of the business park. Further advantages businesses derive are a safe framework and flexible conditions in the business park. The development plan ensures reliable planning activities and a quick execution of the respective settlement. Planning and implementation of development measures can be adapted to the business' needs. The layout of the industrial (GI) and commercial (GE) parcels are flexibly customisable. A close cooperation with municipality and county has been established. Both government entities support the business park development with great effort. Businesses intending to settle in Brandenburg may benefit from various public subsidies. Primarily investments of the following clusters are being subsidised: energy technology, logistics/traffic, creative industry, health industry, food industry, optical industry and others. Services • 50 ha of industrial (GI) and commercial (GE) property • Developed parcels with attractive prices • Ideal transport ways: Situated directly at highway A10, between A24, A111 and close to domestic port Velten • High planning reliability due to legally-binding development plan • Flexible parcel sizes and -layouts from 3000 m² area • Customised parcel development executable • Application for attractive subsidies possible Contact BBF Berlin-Brandenburger Flächenentwicklungs GmbH Am Studio 20A, 12489 Berlin +49 30 67798790 +49 30 677987929 info@bbf-online.com www.bbf-online.com


Three Sugar Land police officers were touted as heroes last week for rescuing a woman who drove into a lake in the Telfair community early Saturday morning and couldn't escape her sinking vehicle.
Officers Micah Wilks, Michael Candler, and Garrett Driscoll recounted the event during a press conference Thursday.
Wilks, who was the first officer on the scene, said the call came in around 6:20 a.m. just as shifts were changing. The lake at the intersection of Meadowcroft Boulevard and Westcott Avenue was near the police station, so he responded.
"I dropped off my duty rig, all of my equipment, jumped in the water and go in after her," he said.
The woman, identified as Mercy Inyang, was described by police as a 48-year-old nurse who was on her way home from a long, overnight shift and had fallen asleep at the wheel. When Wilks arrived she was wide-awake and panicking inside the sinking SUV.
Candler and Driscoll came in behind Wilks and helped pull Inyang from the vehicle after breaking out a back window.
"She was scared. She wanted to come through the front window first," Driscoll said.
With the front window disappearing under water, she changed her mind and went back.
"Her drowning was always a concern of ours," Candler said.
The whole rescue took less than two minutes.
"After we got her out the car was under water in a matter of 30 seconds," Wilks said.
When asked how they felt about the rescue, Candler said it's all part of the job.
Inyang was not injured and Driscoll suffered a small cut on his hand. The car was later removed from the lake.


text:
World War Z and The Zombie Survival Guide
By Max Brooks
Read by various narrators
Max Brooks Random House Audio 9780804137881
World War Z "The end was near." —Voices from the Zombie War The Zombie War came unthinkably close to eradicating humanity. Max Brooks, driven by the urgency of preserving the acid-etched first-hand experiences of the survivors from those apocalyptic years, traveled across the United States of America and throughout the world, from decimated cities that once teemed with upwards of thirty million souls to the most remote and inhospitable areas of the planet. He recorded the testimony of men, women, and sometimes children who came face-to-face with the living, or at least the undead, hell of that dreadful time. World War Z is the result. Never before have we had access to a document that so powerfully conveys the depth of fear and horror, and also the ineradicable spirit of resistance, that gripped human society through the plague years. Ranging from the now infamous village of New Dachang in the United Federation of China, where the epidemiological trail began with the twelve-year-old Patient Zero, to the unnamed northern forests where untold numbers sought a terrible and temporary refuge in the cold, to the United States of Southern Africa, where the Redeker Plan provided hope for humanity at an unspeakable price, to the west-of-the-Rockies redoubt where the North American tide finally started to turn, this invaluable chronicle reflects the full scope and duration of the Zombie War. Most of all, the book captures with haunting immediacy the human dimension of this epochal event. Facing the often raw and vivid nature of these personal accounts requires a degree of courage on the part of the reader, but the effort is invaluable because, as Mr. Brooks says in his introduction, "By excluding the human factor, aren't we risking the kind of personal detachment from history that may, heaven forbid, lead us one day to repeat it? And in the end, isn't the human factor the only true difference between us and the enemy we now refer to as 'the living dead'?" Note: Some of the numerical and factual material contained in this edition was previously published under the auspices of the United Nations Postwar Commission. The Zombie Survival Guide The Zombie Survival Guide is your key to survival against the hordes of undead who may be stalking you right now. Fully illustrated and exhaustively comprehensive, this book covers everything you need to know, including how to understand zombie physiology and behavior, the most effective defense tactics and weaponry, ways to outfit your home for a long siege, and how to survive and adapt in any territory or terrain. Top 10 Lessons for Surviving a Zombie Attack 1. Organize before they rise! 2. They feel no fear, why should you? 3. Use your head: cut off theirs. 4. Blades don't need reloading. 5. Ideal protection = tight clothes, short hair. 6. Get up the staircase, then destroy it. 7. Get out of the car, get onto the bike. 8. Keep moving, keep low, keep quiet, keep alert! 9. No place is safe, only safer. 10. The zombie may be gone, but the threat lives on. Don't be carefree and foolish with your most precious asset—life. This book is your key to survival against the hordes of undead who may be stalking you right now without your even knowing it. The Zombie Survival Guide offers complete protection through trusted, proven tips for safeguarding yourself and your loved ones against the living dead. It is a book that can save your life.
"So meticulous and well researched that it's more scary than funny." —Esquire, on The Zombie Survival Guide
"The novel is surprisingly hard to put down. The subtle, and not so subtle, jabs at various contemporary politicians and policies are an added bonus." —Publishers Weekly, on World War Z
Author Bio: Max Brooks
Max Brooks is a senior nonresident fellow at the Modern War Institute at West Point and the Atlantic Council's Brent Scowcroft Center for Strategy and Security. His bestselling books include Minecraft: The Island, The Zombie Survival Guide, and World War Z, which was adapted into a 2013 movie starring Brad Pitt. His graphic novels include The Harlem Hellfighters.
Category: Fiction/Horror


text:
Saengaroon Boonyoo (), née le  à Kalasin, est une chanteuse pop thaïlandaise de musiques mor lam et luk thung.
Elle est surnommée Tong (ต๋อง), mais ses fans l'appelle Orn (อร).

Carrière
En 1994, elle devient membre et chanteuse principale du groupe Sieng Isan, avec Maithai Huajaisin et Lookphrae Uraiporn (ลูกแพร ไหมไทย อุไรพร).

En 1997, elle participe à un album du groupe de mor lam See Sao Dao Rung (สี่สาวดาวรุ่ง) avec trois autres chanteuses : Jakkajan Daoprai (จักจั่น ดาวไพร), Rerai Dao-Isan (เรไร ดาวอิสาน) et Pandam Khamkhoon (ปานดำ ค้ำคูน).

En 2001, elle obtient un grand succès en chantant Kor Moon Mark Mai Yark Rak (ข้อมูลมากไม่อยากรัก) et Rak Phang Lang Songkran (รักพังหลังสงกรานต์), deux chansons écrites par Dao Bandon.

En 2009, elle doit mettre fin à sa carrière pour raison de santé.

Liens externes

Chanteuse thaïlandaise
Naissance en novembre 1975
Naissance dans la province de Kalasin
Musicien de mor lam


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text:
ООО «Авиакомпания «Регион-Авиа» — авиакомпания, базировавшаяся в Москве. Специализировалась на региональных пассажирских перевозках. «Регион-Авиа» осуществляла регулярные рейсы в Центральном федеральном округе, Республике Саха (Якутия), Республике Карелия и Магаданской области.

На своих рейсах авиакомпания предоставляла возможность для полетов самым широким слоям населения. Тарифы начинались от 500 руб.

Авиакомпания зарегистрирована 18 ноября 2005 года.

Флот

Авиакомпания эксплуатировала воздушные суда следующих типов:
 Ан-28 - 8 шт.
 Embraer EMB 120 Brasilia - 4 шт.

Маршрутная сеть
Регулярные пассажирские рейсы
 Из Москвы (Домодедово)
 Чебоксары
 Брянск
 Тамбов (Донское)
 Курск/Старый Оскол (Восточный)
 Нижний Новгород (Стригино)
 Иваново (Южный)
 Псков (Кресты)
 Ульяновск (Восточный)

Прекращение деятельности
Осенью 2010 года маршрутная сеть компании начала сокращаться, а к концу года авиакомпания прекратила выполнение пассажирских авиаперевозок на самолётах Embraer-120 ввиду их убыточности и выполняла рейсы только на Ан-28.

Сертификат эксплуатанта, осуществляющего коммерческие воздушные перевозки № 495 от 16 августа 2006 года аннулирован 19 октября 2011 года на основании акта инспекционной проверки от 11 октября 2011 года (за выявленные факты нарушения сертификационных требований, действующих в гражданской авиации РФ)

Адрес
121351, РФ, г. Москва, ул. Боженко, д. 9, корпус 2

Генеральный директор Павшинский, Денис Игорьевич

 Код для полётов на внутренних воздушных линиях: РЛ
 АФТН: УУУУРЯЬЬ
 ИНН: 7708560404

Примечания

Ссылки
 Сайт компании
 Блог компании

Упразднённые авиакомпании России
Исчезнувшие компании Москвы


This was inspired by the Haiti earthquake. Thinking about all those people who have lost loved ones and all they want is those loved ones back.
If I close my eyes, will I see you there?
If I close my eyes, will the world be fair?
If I close my eyes, will you be home again?
If I close my eyes, will you be home right then?
If I close my eyes, will you be with me once more?
If I close my eyes, will you be just like before?
If I close my eyes, will I hear your voice?
If I close my eyes, will you be here by choice?
When I open my eyes, you'll take flight like a wren.
Yet I feel you here, my soul is exposed.
Each verse is four lines long which means this poem has four verses and a title.


text:
Sand volleyball hosts New Mexico
Published Apr 3, 2015 8:20am
By Jordyn Owen
By Mark Lawson 07/16/19 1:00pm
By Harrison Moreno 07/16/19 2:52am
Brandon Randolph hoping to follow in footsteps of other former undrafted Wildcats
By Ray Diaz 07/15/19 5:04pm
Jordan Glenn and Geoff Glenn | The Daily Wildcat
Arizona sand volleyball player Madi Kingdon (45) sets up for a dig during Arizona's 5-0 win against Cal State Northridge at Jimenez Field on March 28. Kingdon and the Wildcats face New Mexico this weekend at home.
Arizona sand volleyball will hit the sand again this weekend as it hosts the New Mexico Lobos for two matches on Saturday and Sunday.
After last weekend's loss to Nebraska in the Wildcat Spring Challenge, which was a first for the Wildcats this season, Arizona coach Steve Walker focused practice on getting better at what he calls the principles.
"Coming off the weekend, there were some things that we just didn't do very well, certain skills." Walker said. "I didn't think our setting or our approaches offensively to either attack or place the ball were as crisp or as good as they've been in the past. So those have been some points of emphasis this week."
Setting has been an emphasis for the Wildcats the entire season thus far. With so many athletes transferring from indoor volleyball to sand volleyball, they have to get used to doing everything on the sand versus having a more specific role as they are used to for indoor.
"You have to pass, you have to hit, you have to be able to set, and in indoor it's more focused on, like, your one position," Arizona indoor and sand volleyball player Taylor Arizobal said. "I was always hitting and passing, and I obviously never had to really worry about setting, so it's a little different."
Another area that the Wildcats struggled with against Nebraska was the Cornhuskers' ability to block. Madi Kingdon said they were just not used to the size of block that Nebraska put up.
When asked if that was an area of focus in practice this week, Walker said they don't anticipate seeing that kind of challenge against their opponents in the weeks to come.
Suffering the first loss of a season after going undefeated for weeks is a tough blow for any team. The Wildcats responded by taking it as an opportunity to learn from their mistakes and improve their game.
"I think it prepared us a lot," Kingdon said. "This was probably the best team we've played so far, so I think it's showed us that we need to elevate our game a little bit, and there are still little things that we need to work on."
New Mexico is in its first year as a program and is 1-6 so far this season. The Wildcats went 8-12 in their first year as a program last season.
Arizona still holds the No. 10 rank in the AVCA sand volleyball poll and has its sights set on postseason play. The next step in the Wildcats' season is to take down the Lobos this weekend at the Sand Volleyball Courts at Jimenez Field, which are more informally referred to as "bear down beach."
The teams will face off at 2 p.m. on Saturday and then again at 11 a.m. on Sunday.
As always, admission to all home games is free of charge. Blankets or lawn chairs are also recommended since there is no formal seating at the courts.
Follow Jordyn Owen on Twitter.


text:
\section{Introduction}

In this paper we give an explicit formulas for the Schwartz integral kernels $\widetilde{G}_k(\lambda, z,  z')$, ${\cal G}^{\lambda}_k(\mu, X,  X')$ , $\widetilde{H}_k(\lambda, z,  z')$ and ${\cal H}^{\lambda}_k(\mu, X,  X')$ of the resolvent and evolution operators
 $\left(\widetilde{{\cal D}}_k+\lambda^2\right)^{-1}$, $\left(\Lambda^{\lambda, k}+\mu^2\right)^{-1}$, $e^{t \widetilde{{\cal D}}_k}$  and $e^{t \Lambda^{\lambda, k}}$.

The operators $\widetilde{{\cal D}}_k$ and $\Lambda^{\lambda, k}$ are
the modified Schr\"odinger operators with magnetic field  on the hyperbolic upper half plane $I\!\!H$  and the Schr\"odinger operator with the diatomic molecular Morse potential on the real line $I\!\!R$, they are respectively given by (Ikeda-Matsumoto \cite{IKEDA-MATSUMOTO})
\begin{align}\widetilde{{\cal D}}_{k}=y^2\left(\frac{\partial^2}{\partial x^2}+\frac{\partial^2}{\partial y^2}\right)+ 2 i k y\frac{\partial}{\partial x}+ \frac{1}{4},\end{align}
and
\begin{align}\label{Morse}\Lambda^{\lambda, k}=\frac{\partial^2}{\partial X^2}-2k\lambda e^X -\lambda^2 e^{2X}.\end{align}
Note that the operator $\widetilde{{\cal D}}_{k}$ is introduced firstly by Maass \cite{MAASS}  and can be written as
\begin{align}\widetilde{{\cal D}}_k= {\cal L}_{k}^{I\!\!H}+k^2+\frac{1}{4},\end{align}
where ${\cal L}_{k}^{I\!\!H}$ is the  Schr\"odinger operator with uniform magnetic field on the hyperbolic upper half plane $I\!\!H$
\begin{align}{\cal L}_{k}^{I\!\!H}=-(z-\overline{z})^2)\frac{\partial^2}{\partial z\partial\overline{z}}+k(z-\overline{z})\left(\frac{\partial}{\partial z}+\frac{\partial
}{\partial \overline{z}}\right)-k^2.\end{align}

The operators  ${\cal L}_{k}^{I\!\!H}$   has a physical interpretation as being the Hamiltonian which governs a non relativistic charged particle
moving under the influence of the magnetic field of constant strength $|k|$, perpendicular to $I\!\!H$. The operator $\widetilde{{\cal D}}_{k}$  is basic to the work of Roelcke \cite{ROELCKE}, Elstrodt \cite{ELSTRODT}, Fay  \cite{FAY} and Comtet \cite{COMTET}.\\
 The purely vibrational levels of diatomic
molecules with angular momentum $l=0$ have been described by the Morse potential since $1929$ (see Morse\cite{MORSE}).\\
The operators  $\widetilde{{\cal D}}_{k}$ and $\Lambda^{\lambda, k}$ are,
non-positive, definite
and each of them has an absolute continuous spectrum and a points spectrum if $|k|\ge 1/2$ .\\
For a recent work on the magnetic field on the hyperbolic plane and the Morse Potential (see Ould Moustapha \cite{OULD MOUSTAPHA2} and the references therein).\\
 For $k=0$, the operator  $\widetilde{{\cal D}}_{0}$  reduces to the free Laplace-Beltrami operators on the hyperbolic half-plane and
the free resolvent kernel on the hyperbolic upper half plane
is given by
\begin{align*} \widetilde{G}_0(\mu, z, z')=
\frac{\Gamma(s)\Gamma(s)}{4\pi\Gamma(2s)}\cosh^{-2s}\rho( z,  z'){}_2F_1\left(s, s , 2s,  \cosh^{-2}\rho(z, z')\right),\end{align*}
where $s=(1-i\mu)/2$ and $\rho(z,  z')$ is  the hyperbolic half plane distance.\\
The function ${}_2F_1(a, b, c, z)$ is the Gauss hypergeometric function defined by:
\begin{align}\label{Gauss}
  {}_2F_1(a, b, c, z)=\sum_{n=0}^{\infty}\frac{(a)_n(b)_n}{(c)_n n!}z^n,
  \quad |z|<1,
\end{align}
  $(a)_n=\frac{\Gamma(a+n)}{\Gamma(a}$  is the Pochhamer symbol,
and $\Gamma$ is the classical Euler function.\\
For $k=0$ the operator $\Lambda^{\lambda, 0}$ reduces to the Schr\"odinger operator with the so-called Liouville potential. In this case the resolvent kernel is given by the explicit formula Ikeda-Matsumoto\cite{IKEDA-MATSUMOTO}
\begin{align}G^{M}_{\lambda, 0}(\mu, X, X')=2 I _{i\mu}(\lambda e^X)K_{i\mu}(\lambda e^{X'}).\end{align}
For the wave kernel of the operator $\Lambda^{\lambda, 0}$ see Abdelhaye et al. \cite{ABDELHAY et al.}\\
The organization of the paper is as follows. In sections 2 and 3 we give explicit formula for the resolvent kernel and we solve the time dependent  Schr\"odinger equation  with magnetic field
on the hyperbolic half plane $I\!\!H$. Sections 4  and 5  are devoted to explicit formulas for the resolvent kernels and the solution of the time dependent  Schr\"odinger equation with diatomic molecular Morse
 potential on $I\!\!R$.
Finally in section 6 we introduce and discuss some applications.
\section{Resolvent kernel under the magnetic field on the hyperbolic half  plane $I\!\!H$ }
Let  $I\!\!H=\{z=x+iy\in I\!\!\!\!C,\, y>0\}$ be the upper half plane endowed with the usual hyperbolic metric $\widetilde{ds}=\frac{dx^2+dy^2}{y^2},$
the Riemannian space $(I\!\!H, \widetilde{ds})$ is called the hyperbolic upper half plane.
 The metric $\widetilde{ds}$ is invariant with respect to the group $\widetilde{G}=SL_2(I\!\!R)$ with
 $$ SL_2(I\!\!R)=\left\{ \left(
\begin{array}{cc}
a & b\\
c & d
\end{array}\right) a, b, c, d \in I\!\!R: a d-c b=1\right\}.$$
The hyperbolic distance between two points $z, z' $ is given by
\begin{align}\label{dist2} \cosh^2 (\rho(z, z')/2)=\frac{(x-x')^{2}+(y+y')^{2}}{4yy'}.\end{align}
 It is well known that the hyperbolic upper half plane $(I\!\!H, \widetilde{ds})$ is isomorphic to the hyperbolic disc $(I\!\!D, ds)$
via the Cayley transform:
$$ z=c^{-1}w=-i\frac{w+1}{w-1},
w=c z=\frac{z-i}{z+i}. $$
Let
${\cal D}_{k}$ be  the modified Schr\"odinger operator with uniform magnetic field on the hyperbolic disc $I\!\!D$, defined by  (Ould Moustapha \cite{OULD MOUSTAPHA2})
 \begin{align*}{\cal D}_{k}=(1-|w|^2)^2\frac{\partial^2}{\partial w \partial \overline{w}}+k(1-|w|^2)w\frac{\partial}{\partial w} \nonumber\\
-k(1-|w|^2)\overline{w}\frac{\partial}{\partial \overline{w}}-k^2|w|^2+k^2+\frac{1}{4}. \end{align*}
The operators ${\cal D}_{k}$ and $\widetilde{{\cal D}}_{k}$ are related by the formula
\begin{align}\label{intertwin}U_{k}\widetilde{{\cal D}}_{k}U^{-1}_{k}f(c^{-1}w)={\cal D}_{k} f(c^{-1}w),\end{align}
with
\begin{align}\label{U}\left(U_{k}f\right)(w)=\left(\frac{1-\overline{w}}{1-w}\right)^{k}f(c^{-1}w),\ \ \left(U^{-1}_{k}g\right)(z)=\left(\frac{i-\overline{z}}{z+i}\right)^{k}g(c z).\end{align}
\begin{prop}\label{Resolvent} The resolvent kernel associated to the modified Schr\"odinger operators with magnetic field $\widetilde{{\cal D}}_{k}$ on the hyperbolic half plane $I\!\!H,$
 is given by
$\widetilde{G}_k(s, z, z')=\frac{\Gamma(s-k)\Gamma(s+k)}{4\pi\Gamma(2s)}\left(\frac{z'-\overline{ z}}{z-\overline{z'}}\right)^{k}\left(\cosh^2\rho(z, z')/2\right)^{-s}\times $  \begin{align}F\left(s-|k|, s+|k|, 2s, \cosh^{-2}\rho(z, z')/2\right)
\end{align}
with $\cosh^2\rho(z, z')/2$ is given in \eqref{dist2}
 \end{prop}
 \begin{proof} Using the formula \eqref{U}
we have
\begin{align} \label{transport}
U_k^z [U_{-k}^{z'}[\widetilde{G}_k(t, z, z')](w')](w')=G_k(s, w, w')
\end{align}
where $G_k(s, w, w')$ is resolvent kernel with modified uniform magnetic potential on the hyperbolic disc given by (Ould Moustapha \cite{OULD MOUSTAPHA2})\\
$\label{G}G_k(s, w, w')=
\frac{\Gamma(s-k)\Gamma(s+k)}{4\pi\Gamma(2s)}\left(\frac{1-w\overline{w'}}{1-\overline{w}w'}\right)^{k}\times $
\begin{align}\left(\cosh^2 (d(w, w')/2\right)^{-s}F\left(s-|k|, s+|k|, 2s, \cosh^{-2}(d(w, w')/2\right),
\end{align}
 \begin{align}\label{dist1}\cosh^2 (d(w, w')/2)=\frac{|1-w\overline{w'}|^2}{(1-|w|^2)(1-|w'|^2)}, \end{align}
and from the formula \eqref{intertwin}
we obtain the results of the proposition.
\end{proof}
 \begin{prop}  Let $\widetilde{G}_k(\mu, z, z')$ be the resolvent kernel with uniform magnetic field on the hyperbolic upper half plane, then  we have \\
\begin{align}\label{key}\widetilde{G}_k(\mu, z, z')=\int_\rho^{+\infty}\widetilde{W}_k(b,\rho)\frac{e^{-i\mu b}}{2i\mu} d b,  \end{align}
where\\
$\widetilde{W}_k(b, \rho)=\frac{1}{2\pi}\left(\frac{z'-\overline{z}}{z-\overline{z'}}\right)^{k}
(\cosh^2b/2-\cosh^2\rho/2)^{-1/2}\times $ \begin{align}\label{Kernel} F\left(|k|,-|k|, 1/2,1-\frac{\cosh^2b/2}{\cosh^2\rho/2}\right),\end{align}
and  $\rho(z, z')$  is the distance between two points $z$ and $z'$ given in  \eqref{dist1}.
\end{prop}
\begin{proof}
The proof of this proposition is a consequence of the formula \eqref{transport}  and the  Theorem 2.3 (Ould Moustapha \cite{OULD MOUSTAPHA3}).
\end{proof}

\begin{prop} Let $\widetilde{W}_k(b, \rho)$ be the kernel in \eqref{Kernel}, the following formulas hold\\
{\bf i)}
$\widetilde{W}_k(b, \rho)=\frac{1}{2\pi}\left(\frac{z'-\bar z}{z-\bar{z'}}\right)^{k}(\cosh^2(b/2) -
\cosh^2(\rho(z, z')/2))_+^{-1/2}\times$\\
$F(2|k|,-2|k|;1/2,(1-\frac{\cosh (b/2)}{\cosh (\rho/2)}).$\\
{\bf ii)}
$\widetilde{W}_k(b, \rho)=\frac{1}{2\pi}\left(\frac{z'-\bar z}{z-\bar{z'}}\right)^{k}\left(\frac{\cosh^2b/2}{\cosh^2\rho/2}\right)^{|k|}(\cosh^2(b/2) -
\cosh^2(\rho(z,z')/2))_+^{-1/2}\times$\\
$ F(-|k|,1/2-|k|;1/2,1-\frac{\cosh^2 (\rho/2)}{\cosh^2 (b/2)}).$\\
{\bf iii)} For $|k|$ integer or half integer we have:\\
$\widetilde{W}_k(b, \rho)=\frac{1}{2\pi}\left(\frac{z'-\bar z}{z-\bar{z'}}\right)^{k}(\cosh^2(b/2) -
\cosh^2(\rho(z,z')/2))_+^{-1/2}T_{2|k|}\left(\frac{\cosh (b/2)}{\cosh (\rho(z,z')/2)}\right)$\\
where $T_{2|k|}(x)$ is the Chebichev polynomial of the first kind.\\
{\bf iv)}  For $|k|$ integer or half integer we have\\
$\widetilde{W}_k(b, \rho)=\frac{1}{2\pi}\left(\frac{z'-\bar z}{z-\bar{z'}}\right)^{k}\left(\cosh(\rho(z, z')/2)\right)^{-2|k|}\times$ \\  $\sum_{n=0}^{n=[|k|]}\frac{(-|k|)_n (1/2-|k|)_n}{(1/2)_n n!}\cosh(b/2)^{2|k|-2n}\left(\cosh^2b/2-\cosh^2\rho/2\right)^{n-1/2}.$\\
where $[|k|]$ is the entire part of $|k|$.
\end{prop}
\begin{proof}
Using the formula Magnus et al. \cite{MAGNUS et al.},$ p.50$\\
$F(a, b, (a+b+1)/2, z)=F(a/2, b/2, (a+b+1)/2, 4z-4z^2)$
we get i).\\
To see ii) we apply the following formula Magnus et al. \cite{MAGNUS et al.},$p. 47$\\
$F(a, b, c, z)=(1-z)^{-a}F(a, c-b, c, \frac{z}{z-1})$.\\
The part iii) is a consequence of the formula  Magnus et al. \cite{MAGNUS et al.}, $p.39$,\\
$T_n(1-2x)=F(-n, n, 1/2, x)$.\\
Finally iv) can be shown from ii) and  the formula  Magnus et al. \cite{MAGNUS et al.} p.$39$
$F(-m, b, c, z)=\sum_{n=0}^{n=[m]}\frac{(-m)_n (b)_n}{(c)_n n!}z^n$
and the Proof of Lemma is finished.\\
\end{proof}
\section{The time dependent Schr\"odinger equation under a magnetic field on the hyperbolic upper half plane}
Now, we give the solution of the following time dependent Schr\"odinger equation under a uniform magnetic field on the hyperbolic upper half plane.
\begin{align}\label{Cauchy-Heat} \left \{\begin{array}{cc}\widetilde{\cal D}_k u(t, z)=\frac{\partial}{\partial
t}u(t, z)
, (t, z)\in I\!\!R^\ast_+\times I\!\!H \\ u(0, z)=0, u_t(0, z)=u_1(z), u_1\in
C^\infty_0(I\!\!H)\end{array}
\right., \end{align}
\begin{cor} The Schwartz integral  kernel of the heat operator $e^{t \widetilde{\cal D}_k}$  that solves the heat Cauchy problem\eqref{Cauchy-Heat}\ with uniform magnetic field on the hyperbolic plane is given by:
\begin{align}\label{heat kernel}H_k(t, z, z')=\int_r^\infty\frac{ e^{-b^2/4t}}{(4\pi t)^{3/2}}\widetilde{W}_k(b, z,  z')b db,\end{align}
where\\
$\widetilde{W}_k(r, \rho)=\frac{1}{2\pi}\left(\frac{z'-\overline{z}}{z-\overline{z'}}\right)^{k}
(\cosh^2r/2-\cosh^2\rho/2)^{-1/2}\times $
\begin{align} F\left(|k|,-|k|, 1/2, 1-\frac{\cosh^2r/2}{\cosh^2\rho/2}\right),\end{align}
and $\rho(z, z')$  is the distance between two points $z$ and $z'$ given \eqref{dist1}.
\end{cor}
\begin{proof}
The resolvent kernel and the heat kernel are related by the Laplace and Laplace inverse transforms as
\begin{align} G_k(\mu, w, w')=\int_0^\infty e^{\mu^2 t}H_k(t, w, w')dt,
\end{align}
or
\begin{align} H_k(t, z, z')=\frac{-1}{2 i\pi}\int_{c-i\infty}^{c+i\infty} e^{\mu t}G_k(\sqrt{\mu}, z, z')d\mu.
\end{align}
By combining the formula \eqref{key} and the formula  given by Prudnikov et al.  \cite{PRUDNIKOV et al.} p.52
\begin{align}\label{Laplace-Transform} L^{-1}e^{-a\sqrt{p}}(x)=\frac{a}{\sqrt{4\pi x^3}}e^{-\frac{a^2}{4 x}},\ \ \  {\cal R}e p >0, \ \ \  {\cal R}e a^2 >0 ,\end{align}
and using Fubini theorem we get
the formulas  \eqref{heat kernel} and the proof of the Corollary is finished.
\end{proof
\section{Resolvent kernel with the  Morse potential on $I\!\!R$}
The Schr\"odinger operator with the Morse potential is given for $X\in I\!\!R$ by \eqref{Morse}
or equivalently for by setting $y=e^X \in I\!\!R^+$ by
\begin{align}\Lambda^{\lambda, k}_{\ln y}=\left(y\frac{\partial}{\partial y}\right)^{2}-2k\lambda y -\lambda^2 y^2.\end{align}
\begin{prop}
i) The modified Schr\"odinger operator with uniform magnetic field $\widetilde{{\cal D}}_{k}$ on the hyperbolic half plane  and  Schr\"odinger operator with the Morse diatomic molecular potential $\Lambda^{\lambda, k}_{\ln y}$ on the real line $I\!\!R$  are connected via the formulas
\begin{align}{\cal F}_x\left[y^{-1/2}{\cal D}^z_{k}y^{1/2}\Phi\right](\lambda, y)=\Lambda^{\lambda, k}_{\ln y}\left({\cal F}\Phi\right)(\lambda, y),\end{align}
where the Fourier transform is given by
\begin{align}
[{\cal F}f](\xi)=\frac{1}{\sqrt{2\pi}}\int_{I\!\!R}e^{-i x \xi}f(x)dx.
\end{align}
ii) The resolvent kernels  $\widetilde{G}_k(\mu, y, y')$ with uniform magnetic potential on the hyperbolic half plane and  $\widetilde{{\cal G}}_{\lambda,  k}(t, y, y')$  with the Morse potential are related by the formula
\begin{align}\label{connection}{\cal G}_{\lambda,  k}(\mu, y, y')= \frac{1}{\sqrt{y y'}}\int_{-\infty}^{\infty}e^{-i\lambda(x-x')}\widetilde{G}_k(\mu, z, z')d(x-x').\end{align}
\end{prop}
\begin{proof} The part i) is simple and in consequence is left to the reader. The part  ii) is a consequence of i).\\
\end{proof}
\begin{cor} The Schwartz kernel of the resolvent operator for the Schr\"odinger operator with Morse potential
 is given by
\begin{align}\label{g} {\cal G}^{M}_{\lambda, k}(y, y', \mu)=\int^{\infty}_{0}e^{-i\mu b}W_{\lambda, k}(b, y, y') db,
\end{align}
where
\begin{align}\label{connection}W_{\lambda, k}(b, y, y') = \frac{1}{\sqrt{y y'}}\int_{-\infty}^{\infty}e^{-i\lambda(x-x')}\widetilde{W}_k(b, z, z')d(x-x').\end{align}
\end{cor}
\begin{proof}
This corollary is a consequence of the formulas \eqref{key} and \eqref{connection}.
\end{proof}

 Now, we shall prove the following theorem.
\begin{thm} The Schwartz kernel of the resolvent operator for the Schr\"odinger operator with Morse potential
 is given by
\begin{align}\label{key-key} {\cal G}^{M}_{\lambda, k}(\mu, X, X')=\int^{\infty}_{0}e^{-\i\mu b}W_{\lambda, k}(b, y, y') db,
\end{align}
where
\begin{align}\label{w}W_{\lambda, k}(b, y, y')=C_{k}(4 y y')^{-|k|}\left(\frac{\partial}{\sinh (b /2) \partial b}\right)^{2|k|}
\nonumber\\ \frac{(2Z)^{4|k|}}{(Z+Y)^{2|k|}} e^{-i\lambda Z}\Phi_1(2|k|+1/2, 2|k|, 4|k|+1, 2i\lambda Z, \frac{2 Z}{Z+Y}),\end{align}
 $C_k=\frac{(-1)^{k}\Gamma(2|k|+1/2)}{2\Gamma(4|k|+1)\sqrt{\pi}}$,
 $Z=\sqrt{4y y'\cosh^2 (b/2)-(y+y')^2},$ \\
$Y=i\,sign(k)(y+y')$,
with the function $\Phi_1(a, b, c,  x, y)$ is the confluent hypergeometric function of two variables defined by the double series:(see for example
Erdelyi et al.\cite{ERDELYI et al.} p. $225$).\\
\begin{align}\label{phi1}\Phi_1(a, b, c,  x, y)=\sum_{m, n \geq 0}\frac{(a)_{m+n}(b)_n}{c)_{m+n}m!n!}x^my^n,\end{align}
 for $|y|<1$ and its analytic continuation elsewhere.
\end{thm}
\begin{proof} Using the formula
$$(a^2+y^2)^{-1}=\int_0^\infty e^{- a x}\,\frac{\sin x y} {y}\, dx,$$
with $y=\sqrt{-\Lambda^{\lambda, k}}$ and $a=-i\lambda$, we can write
\begin{equation}\label{transmutation} (-\lambda^2-\Lambda^{\lambda, k})^{-1}=\int_0^\infty e^{- i\mu t}\,\frac{\sin t \sqrt{-\Lambda^{\lambda, k}}} {\sqrt{-\Lambda^{\lambda, k}}}\,dt,\end{equation}
comparing with the formulas \eqref{transmutation} and \eqref{key-key}, we have the result of the Corollary.
\end{proof}
\section{The time dependent Schr\"odinger equation under the Morse Potential on the real line $I\!\!R$}

\begin{thm} For $k$ integer or half integer, the Cauchy problem  for the time dependent Schr\"odinger equation with
 the Morse Potential has the unique solution given by:
\begin{align} U(t, X)=\int_{-\infty}^\infty q_{\lambda, k}^M(t, X, X')f(X')dX',
\end{align}
where
\begin{align}\label{Heat-Kernel} q^M_{\lambda, k}(t, X, X')=\int_{|X-X'|}^<\infty> \frac{e^{-\frac{b^2}{4t} }}{(4\pi t)^{3/2}}W_{\lambda, k}^M (b, X, X')b db,\end{align}

$W_{\lambda, k}^M(b, X, X')=c_1(k)\left(\frac{d}{\sinh b/2 db}\right)^{2|k|}\\ \frac{Y^{4|k|}}{Z^{2|k|}}e^{(-k)(X+X')}e^{i\lambda z}\Phi_1(\alpha, \beta, \gamma, -2i \lambda Y, Z)$,\\
$c_1(k)=(-1)^{|k|+1}\frac{\Gamma(2|k|+1/2)}{2^{|k|}\Gamma(4|k|+1)\sqrt{\pi}},$\\
 $Y=2e^{(X+X')/2}\sqrt{\cosh^2 (b/2)-\cosh^2((X-X')/2)}$ and \\  $Z=\frac{2\sqrt{\cosh^2 (b/2)-\cosh^2((X-X')/2)}}{\sqrt{\cosh^2 (b/2)-\cosh^2((X-X')/2)}+i sign(k)\cosh((X-X')/2)},$\\
 $sign(k)=1$ if $k>0$ and $ sign(k)=-1$ if $k<0$.\end{thm}
\begin{proof}
The resolvent kernel and the heat kernel are related by the Laplace and Laplace inverse transforms as
\begin{align} {\cal G}^{M}_{\lambda, k}(X, X', \mu)=\int_0^\infty e^{\mu^2 t}q^{M}_{\lambda, k}(t, X, X') dt,
\end{align}
where
\begin{align} q^{M}_{\lambda, k}(t, X, X') =\frac{-1}{2 i\pi}\int_{c-i\infty}^{c+i\infty} e^{\mu t} {\cal G}^{M}_{\lambda, k}(X, X', \sqrt{\mu})d\mu.
\end{align}
By using the formulas \eqref{g}, \eqref{Laplace-Transform}, and the
 Fubuni theorem, we arrive at the formula \eqref{Heat-Kernel}.  The proof of the Corollary is finished.
\end{proof}

\section{Applications}
In this section, we introduce some applications.\\
{\bf  1- An integral representation of the product of two Whittaker functions.}\\
For $\alpha > 0$, $X> X' $, $\lambda k> 0$ the following formula holds
\begin{align}\label{Product}\frac{\Gamma(\alpha-k+1/2)}{\lambda\Gamma(1+2\alpha)}e^{-(x+y)/2}W_{k, \alpha}(2\lambda e^y)M_{k, \alpha}(2\lambda e^x)=\nonumber\\
\int^{\infty}_{0}e^{-\alpha b}W_{\lambda,k}^M(b, X, X')db\end{align}
where $W_{\lambda, k}$ is as in \eqref{w}.\\

Recall the the Schwartz kernel of resolvent of the Schr\"odinger operator with the Morse potential given by(Ikeda-Matsumoto \cite{IKEDA-MATSUMOTO} p. $83$)
\begin{align}\label{Resolvent-Morse}  G^{M}_{\lambda, k}(\mu, X, X')=\frac{\Gamma(\mu-|k|+1/2)}{\lambda\Gamma(1+2\mu)}e^{-(X+X')/2}W_{|k|, \mu}(2\lambda e^{X'})M_{|k|, \mu}(2\lambda e^X),\end{align}
where  $W_{k, \mu}(x)$ and $ M_{k, \mu}(x)$ are the Whittaker functions of the first and the second kind respectively.\\
Combining the formulas \eqref{Resolvent-Morse} and \eqref{key-key}, we obtain the formula \eqref{Product}.\\
{\bf 2 - An Integral formula} \\
Set\\
$ J(t, y, y')=\frac{\lambda\sqrt{2y y'}}{i(\pi^3 t)^{1/2}}\int^{\infty}_{0}\int^{\infty}_{0}\frac{\sinh \xi }{\sinh^2 u}\times $\\  $\exp{\left(-\lambda(y+y')\coth u -\frac{2\lambda\sqrt{y y'}\cosh\xi}{\sinh u}+2k u+2\frac{(\pi+i\xi)^2}{t}\right)} d\xi du$\\
For $\lambda > 0$, $k\in R$ and  $t>0$ , we  have \begin{align} \label{Integral-Formula}{\cal I} m [J(t, y, y')]=\int_{|X-X'|}^\infty \frac{e^{-\frac{b^2}{4t}}}{(4\pi t)^{3/2}}W_{\lambda, k}^M (b, y, y')b db.\end{align}
 where $W_{\lambda, k}$ is as in \eqref{w}.

To see the above formula  we recall the following formula for $q^M_{\lambda, k}(t, x, y)$ given in Alili et al.\cite{ALILI et al.}
\begin{align}\label{Morse-Heat-Alili} q^M_{\lambda, k}(t, x, y)=\int^{\infty}_{0}e^{2ku}\frac{1}{2\sinh u}\exp{\left(-\lambda(e^x+e^y)\coth u\right)}\theta_{\bar{\Phi}}(t/4)du,\end{align}
where $$\theta_r(t)=\frac{r}{(2\pi^3 t)^{1/2}}e^{\pi^2/2t}\int^{\infty}_{0}e^{-\xi^2/2t}e^{-r\cosh \xi}\sinh \xi \sin(\pi\xi/t)d\xi,$$
and
$$\bar{\Phi}=\frac{2\lambda\exp{(x+y)/2}}{\sinh u}.$$
In view of the uniqueness of the solution of the time dependent  Schr\"odinger equation with the Morse potential we obtain the formula\eqref{Integral-Formula} by comparing \eqref{Morse-Heat-Alili} and \eqref{Heat-Kernel}.
 Note that using formulas Magnus et al. \cite{MAGNUS et al.} p.$305$,
$$W_{0, \alpha}(z)=\sqrt{z/\pi}K_\alpha(z/2),\ \ \
M_{0, \alpha}(z)=2^{2\alpha}\Gamma(\alpha+1)\sqrt{z}I_\alpha(z/2),$$
where $I_\nu$ and $K_\nu$ are the Modified Bessel functions of the first and the second kind
and   (\cite{MAGNUS et al.} p. 283)
$$\Phi_1(\alpha, 0, \gamma, x, y)={}_1F_1(\alpha, \gamma, x), \ \  \
F(\nu+1/2, 2\nu+1, 2 i z)=\Gamma(1+\nu)e^{i z}(z/2)^{-\nu}J_{\nu}(z),$$
with ${}_1F_1$ and $J_{\nu}$ are respectively the confluent hypergeometric and the Bessel functions of the first kind,
 we have for $k=0$,
\begin{align}\label{0} {\cal G}^{M}_{\lambda,  0}(\mu, X, X')=\int^{\infty}_{0}e^{-i\mu b}W_{\lambda, 0}(b, y, y') db,
\end{align}
$$W_{\lambda, 0}(b, y, y')=\frac{1}{2}J_0(|\lambda|\sqrt{2 y y' \cosh b-y^2-y'^2}).$$
The formula \eqref{Product} reduces to the following integral representation of the product of the Bessel
functions
Lebdev\cite{LEBEDEV} p. 140
$$I_\mu(u)K_\mu(v)=(1/2)\int^{\infty}_{0}e^{-i\mu b}J_0(\sqrt{2 u v\cosh b-u^2-v^2})db, u >0, v>0.$$

redpajama_set_name: RedPajamaArXiv


To celebrate Equinox tomorrow (12:15 EDT) I'm announcing that Atlas of the Year is complete, I've met my goal. I offer you a glimpse of the first few pages. This series of art for display, which will also be a book and a presentation piece begins with spring and east. I am publishing a journal for each of the seasons. Atlas of the Year, Spring, East, Journal will be available at the next Open Studio, Spring Into Art, April 28.
Each month has a mixed media collage.
Each month has a graphite drawing with sketches and notes about the time and place.
What ritual starts your day?
What is ready to be born in your life?
How do you respond to the prime energy?
Where is "one" noticeable in your life now?
How can Eagle help bring your spiritual values into each new day?
Is your life in balance? What needs tending to balance you inner and outer life?
Are you taking time to be serenaded by returning song birds, and nurtured by the fragrance of flowers?
Please contact me to tell me of your interest in learning more about the project!


U1Topic1.7L5 from Sharon Zivkovic on Vimeo.
The Picture of Health in BC from BC Healthy Communities Society on Vimeo.
How does the problem or opportunity you are researching relate to the health component of human capital? Can taking action on the problem or opportunity you are researching build the health component of human capital in your community?
How does the problem or opportunity you are researching relate to building social capital? Can taking action on the problem or opportunity you are researching build social capital in your community?
Are there any stakeholders from the health sector that may be willing to collaborate on addressing the problem or opportunity that you are exploring?


Enjoy the playful modernity of the Lolly 3-Drawer Dresser. With natural curves, delicate natural feet, and an included removable changing tray, the Lolly Dresser is a perfect complement to the Lolly 3 in 1 Cot.
Pairs with Babyletto Lolly Cot in White and Natural.


Trump's Tax Plan Could Be a Boon to Small Business, But Will Congress Pass It?
Small businesses have been lobbying hard for changes to the U.S. tax code, which many argue penalizes successful pass-through entities at an unnecessarily high tax rate. That's because under the current tax code, business owners of sole proprietorships, partnerships, limited liability corporations, and S Corporations assume the profits and loses of their businesses and as a result pay at the rate of individual taxpayers.
The Donald Trump administration's newly proposed tax changes would presumably do away with that problem. Treasury Secretary Steven Mnuchin said business owners could see their taxes slashed from as high as 39.6 percent to 15 percent, allowing proprietors to invest more in their businesses, instead of Uncle Sam's tax system.
And the tax proposal suggests similar changes to the rate that large corporations pay, as well. If Trump's plan were to pass Congress, corporations could see their rate drop 20 percent (from 35 to 15 percent) -- an irresistible lure the administration hopes will bring back businesses that moved their headquarters to other countries with lower tax rates.The proposal would also impose a one-time 10 percent tax on the foreign revenue of companies that choose to return to the U.S.
But the most talked-about feature of the president's plan is its philosophic change when it comes to personal income taxes.
Under the current code, taxpayers have the option to claim a personal exemption of $6,500 per person/$12,600 couple, or pick from a buffet of tax deductions that are meant to apply to personal circumstance.
Under the administration's proposal, deductions like claiming your home office, health care and student loan interest – all commonly used deductions – would be eliminated.
The administration also said that homeowner deductions like mortgage insurance would stay in place.
Equally significant is the restructuring of tax brackets. The administration proposed dropping the number of brackets from seven to three in a continuing effort to simplify the tax code.
There's been a considerable amount of back-and-forth criticism of the tax plan in the past few days, with experts ranging from private analysts to former treasury secretaries weighing in on whether the plan would help or hinder the economy.
Former Treasury Secretary Larry Summers, who served under the Bill Clinton and Barack Obama administrations, blasted the proposal for what he called a lack of transparency and detail.
"Most presidential campaigns during the primaries, when they put out a tax plan, they put out more than one page. They put out some analysis, some models, some careful articulation of the proposal and estimate its effects," Summers told CNBC, noting that the single-page proposal amounted to a list of bulleted items with no factual explanation or analysis as to why the administration felt the steps would work.
Financial analysts who tried to look past this dearth of information brought up that the true beneficiaries of his proposal would include Trump himself. The Trump Corp. is a pass-through entity and would stand to benefit.
In fact, Marr said, by conservative estimates the lower tax rate would give "400 highest-income households a tax break of about $9 million" a year. That includes Trump, who never divested fully from his business dealings. Other analysts estimate his total gains to be somewhere around $65 million a year.
But all of this criticism may be for naught when the plan reaches Congress. Although House Speaker Paul Ryan said he sees the proposal as being "along the same lines" of what House Republicans would support, many who support slimming the federal deficit will be skeptical of the plan's rationale.
That's because the substantial tax breaks -- which are, to some degree or another, across the economic spectrum -- will translate to reduced revenue for the federal government and a bigger federal deficit.
The Committee for a Responsible Federal Budget estimates that the changes Trump proposed would cost the government between $3 trillion and $7 trillion over the next 10 years – a conversation-stopper for members of his party who want to see the deficit slashed.
Mnuchin said the administration believes that increased money in the pockets of business owners will mean a more vibrant economy, and in turn, more money to pay off the deficit. He said the "goal" is to boost sustainable economic growth by "3 percent or higher." Some analysts, however, believe that is an unrealistic goal for an economy that has hovered under 3 percent growth for the last five years. And the risk is, say those who are sounding the warning bell, is that unsustainable growth, such as Mnuchin proposes, would only balloon the deficit further.
But until the Trump administration actually submits a detailed, finalized proposal with facts and figures, all of this is speculation. And it hasn't missed the attention of Trump's more ardent critics as other ambitious proposals that piqued the ire of both Republicans and Democrats in Congress failed to show a common-sense path forward have been a hallmark of Trump's first 100 days.
The question is whether he can turn this tax proposal into a concrete strategy that will help small businesses, sustain economic growth and rally a divided Congress on his behalf. Building a sensible tax structure that helps the economic engine of the country grow may not be as hard as it sounds. But getting Congress build on consensus instead of differences and pass a plan that works for all concerned, may be the real challenge.


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Nothing I seem to do is making these fights run any smoother. I know it's possible, I've seen videos on Youtube of a guy playing it at break neck speed. Maybe even FASTER than it's supposed to be. Is processor is clocked no higher than mine really. Only difference is that it's an Intel. Adjusting the graphics doesn't help or hurt; it's no slower on higher res than native, and texture filtering makes no difference. I'm using every speed hack there is, tried every combination. None break the game but none help. I guess my real question is why a beefy frame skip isn't the cure all I want it to be. There's gotta be something to do. I'll look for some specs other people have run it perfect with (on older versions) and you can compare them to mine yourself.
He also says: fraps -turn on vu skip mode! use pcsx2 vu skip!
I've never so much as opened Fraps before. Does it have a vu skip of it's own? Is this my solution??
This guy runs it perfect with 16x AA: C2D6420 [email protected], 2GM [email protected] and a Radeon HD 4870. PCSX2 0.9.4 with ZeroGS 0.97.1 and VU Skip Game runs almost full speed.
I have e4500 @ 3.05GHz and 9800GT and it runs smooth (rarely with small FPS drops). Since you got a similar PC you should be able to run it good but you need to overclock your CPU. Use Dx10 it runs better on it, and try some of the latest revisions of GSDX, no need for using VU Skip.
I'm at 3.11... AMD sure.. but certainly not 2.0.
Why dont you use a older beta or the stable 0.9.6 to use VU Skip?
I might have started out with 0.9.6. and tried with the beta. Don't remember. I can give it another shot tho.
I got it to work. I went back to the old, use VU skip (all of which I've tried...) I just skip 3 frames for ever 1 I render lol... Honestly, it could be worse. Thanx lady.


First of all, here's the website for Bob Kilgore and his Harmonic Capo! Go listen to him play with it!!!
So – it takes a little bit of patience to get the capo situated on the strings correctly. For this reason, I try to use it at the very beginning of my set so I don't have to 'fiddle' around with it on stage.
Once it's on, it stays in place well – as long as you don't knock it off when you grab the guitar (I noticed that I tend to pick up my guitar right around where the neck meets the body which is close to the 12th fret on my guitar – so I was always knocking it off!
Revisit what you played in the 'Hammer on and Pull off' section, because that's what you're going to want to do with this capo on. Go for it – explore – see where the sounds lead YOU... and let me know!
NOTE: As of the time I'm writing this, I've just finished an arrangement of Bob Dylan's song, 'All Along the Watchtower' that uses the Harmonic Capo. If it's not up on Youtube yet or my website, I'm sure it will be soon – so check it out, it's very cool!


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Latest News Events In the press Customer Stories Newsletter Press Release
Artist Focus: Einar Martinsen - Concept Artist
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The soft hum of Viking song or a cold wind blowing, is always present in every image he creates. His are perfect compositions, that make you want to travel north and meet up with mythological creatures. Einar Martinsen is here to tell us more about his methods and workflow on his concept art #MadeWithClarisse !
Hi Einar! Could you please tell us a bit more about yourself and your VFX background? Where are you now?
I started working in the film industry in 2010. At the time I was working in a film studio in Norway. I was creating concept art, VFX and matte paintings in close collaboration with directors and producers due to the small size of the studio.
Currently, I'm working as a matte painter for Weta Digital where I've been since 2015.
How did you first hear about Clarisse?
Back in 2016 I heard of numerous quality studios using it and wanted to give it a try.
How would you describe Clarisse to someone who doesn't know about it?
Clarisse is an incredibly powerful instancing software. I've seen it being able to instance insane amounts of objects, which is what I enjoy about the software. Your creativity is limitless.
What did you find the most surprising when you started using Clarisse?
The lookdev response with real-time calculation and the massive amounts of geometry it could handle.
How smooth was it to integrate Clarisse into your workflow? What was the learning curve like?
The learning curve was a bit tricky in the beginning, but now it's become quite easy for me to use. The software enabled me to do larger scenes than ever before.
What resources did you use to learn Clarisse? Were there any online video tutorials you'd recommend?
The videos on the Isotropix Youtube channel offer a sufficient learning resource already and I didn't need any other to get started.
In your work there's a mix of fantasy and Norse mythology, with really folkloric details like troll faces in a mountain. What are your main sources of inspiration? I imagine there's a story behind every picture?
My inspiration comes from my childhood. In particular, my grandmother who introduced me to the Norse folklore and stories. Also growing up, I was going out into the wild often with my father to photograph Norway's beautiful nature and animals.
The personal project you are working on now is called "Futuristicity". It's a pretty stark vision of a future city, did you mean it to have that dystopian feel to it or did that happen during the creative process?
The current state of the environment is what inspired these images. A kind of a stark visual testimony to what could happen if we don't consider the effects we have on our planet's climate. In the image below, I intentionally laid out the roads to create a grave crucifix. I am hopeful for the future but I think we need to take action to lower our dangerous Co2 emissions.
Futuristicity, aerial view - Einar Martinsen
Futuristicity, 3D View in Clarisse iFX - Einar Martinsen
If you had to choose, would you prefer to live in the city or closer to nature?
Nature. I grew up in nature and this world has so much beauty to offer. I recently relocated outside of the city I live in now, to be close to nature again.
Futuristicity - Einar Martinsen
What is the main challenge when creating such images? What would you say is the most helpful feature of Clarisse in creating your art?
The fast lookdev response. Also the scattering system and being able to handle heavy geometry with ease.
What other software do you use, how easy is it to use it alongside Clarisse?
I enjoy using Maya, Blender, ZBrush, World Creator and Nuke. They all go really well together with Clarisse.
What type of hardware do you use?
At home I use a stationary Windows machine, which is pretty powerful. Clarisse's demands on memory are very low, so I have never been even near maxing out my RAM so far.
Mountain Troll - Einar Martinsen
What would you consider to be your dream project?
Any movie that dives into awesome and new creative environments. In the past, Avatar was a huge inspiration and would have been a dream project.
Any tips for concept artists picking up Clarisse Today?
Learn how to take advantage of the point cloud system. They can be so easy to use and can give you unmatched results!
Thank you Einar!
Get to know Einar:
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