Arthaud, G. J., & Klemperer, W. D. (1988). Optimizing high and low thinnings in loblolly pine with dynamic programming. 1118–1122. Canadian Journal of Forest Research, 18, https://doi.org/10.1139/x88-172 R. (1973). (Mathematics Research Center Report No. 1262). Radial characteristic functions University of Wisconsin. Bertsekas, D. P. (2001). (2nd ed., Vol. 2). Belmont, Dynamic Programming and Optimal Control Massachusetts: Athena Scientific. Bertsekas, D. P., & Tsitsiklis, J. N. (1996). (2nd ed.). Belmont, Neuro-Dynamic Programming Massachusetts: Athena Scientific. Brodie, J. D., Adams, D. M., & Kao, C. (1978). Analysis of Economic Impacts on Thinning and Rotation for Douglas-fir, Using Dynamic Programming. 513–522. Forest Science, 24(4), Brodie, J. D., & Kao, C. (1979). Optimizing Thinning in Douglas-fir with Three-Descriptor Dynamic Programming to Account for Accelerated Diameter Growth. 665–672. Forest Science, 25(4), Buhmann, M. D. (2000). Radial Basis Functions. 1–38. Acta Numerica, 9, Canadian Forest Service. (1995). Silvicultural Terms in Canada. Retrieved from http://nfdp.ccfm.org/terms/terms_e.php Castelletti, A., de Rigo, D., Rizzoli, A. E., R., & Weber, E. (2007). Neuro-dynamic programming for designing water reservoir network management policies. Control 1031–1038. https://doi.org/10.1016/j.conengprac.2006.02.011 Engineering Practice, 15(8), Chen, C. M., Rose, D. W., & Leary, R. A. (1980). How to formulate and solve stand “optimal (No. General density over time” problems for even-aged stands using dynamic programming technical report NC-56) (p. 17). US Department of Agriculture Forest Service.
Arthaud, G. J., & Klemperer, W. D. (1988). Optimizing high and low thinnings in loblolly pine with dynamic programming. Canadian Journal of Forest Research, 18, 1118–1122. https://doi.org/10.1139/x88-172 R. (1973). Radial characteristic functions (Mathematics Research Center Report No. 1262). University of Wisconsin. Bertsekas, D. P. (2001). Dynamic Programming and Optimal Control (2nd ed., Vol. 2). Belmont, Massachusetts: Athena Scientific. Bertsekas, D. P., & Tsitsiklis, J. N. (1996). Neuro-Dynamic Programming (2nd ed.). Belmont, Massachusetts: Athena Scientific. Brodie, J. D., Adams, D. M., & Kao, C. (1978). Analysis of Economic Impacts on Thinning and Rotation for Douglas-fir, Using Dynamic Programming. Forest Science, 24(4), 513–522. Brodie, J. D., & Kao, C. (1979). Optimizing Thinning in Douglas-fir with Three-Descriptor Dynamic Programming to Account for Accelerated Diameter Growth. Forest Science, 25(4), 665–672. Buhmann, M. D. (2000). Radial Basis Functions. Acta Numerica, 9, 1–38. Canadian Forest Service. (1995). Silvicultural Terms in Canada. Retrieved from http://nfdp.ccfm.org/terms/terms_e.php Castelletti, A., de Rigo, D., Rizzoli, A. E., R., & Weber, E. (2007). Neuro-dynamic programming for designing water reservoir network management policies. Control Engineering Practice, 15(8), 1031–1038. https://doi.org/10.1016/j.conengprac.2006.02.011 Chen, C. M., Rose, D. W., & Leary, R. A. (1980). How to formulate and solve “optimal stand density over time” problems for even-aged stands using dynamic programming (No. General technical report NC-56) (p. 17). US Department of Agriculture Forest Service.
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