代数拓扑各个方向有哪些经典论文？
参考Novikov Taimanov的Topological Library收录的论文：Volume I. Cobordisms and TheirApplcations 1) Pontrjagin L. S. Smooth Manifolds and Their Applications inHomotopy Theory. 2) Thom R. Some "Global" Properties of DifferentiableManifolds. 3) Novikov S. P. Homotopy Properties of Thom Complexes. 4) Smale S.Generalized Poincare Conjecture in Dimensions Greater Than Four. 5) Smale S.On the Structure of Manifolds. 6) Quillen D. On the Formal Group Laws ofUnoriented and Complex Cobordism Theory. 7) Buchstaber V. M., Mishchenko A.S., Novikov S. P. Formal Groups and Their Role in Algebraic Topology Approach.8) Buchstaber V. M., Novikov S. P. Formal Groups, Power Systems and AdamsOperators.Volume II. Characteristic classes and smooth structures on manifolds1) Milnor J. On Manifolds Homeomorphic to the 7-Sphere. 2) Kervaire M., MilnorJ. Groups of Homotopy Spheres. I. 3) Novikov S. P. Homotopically EquivalentSmooth Manifolds. 4) Novikov S. P. Rational Pontrjagin Classes. Homeomorphismand Homotopy Type of Closed Manifolds. 5) Novikov S. P. On Manifolds with FreeAbelian Fundamental Group and Their Applications (Pontrjagin Classes, SmoothStructures, HighDimensional Knots). 6) Kirby R. Stable Homeomorphisms and theAnnulus Conjecture.Volume III. Spectral Sequences in Topology 1) Serre J.-P.Singular Homology of Fibered Spaces. 2) Serre J.-P. Homotopy Groups andClasses of Abelian Groups. 3) Serre J.-P. Cohomology Mod 2 of Eilenberg-MacLane Complexes. 4) Borel A. On Cohomology of Principal Fibered Spaces andHomogeneous Spaces of Compact Lie Groups. 5) Borel A. Cohomology Mod 2 of SomeHomogeneous Spaces. 6) Milnor J. The Steenrod Algebra and the Dual Algebra. 7)Adams J. F. On the Structure and Applications of the Steenrod Algebra. 8)Atiyah M., Hirzebruch F. Vector Bundles and Homogeneous Spaces. 9) Novikov S.P. Algebraic Topology Methods from the Point of View of Cobordism Theory.