First Page | Document Content | |
---|---|---|
![]() Date: 2013-02-20 07:22:02Differential topology Vector bundles Complex manifolds Differential geometry Algebraic geometry Calabi–Yau manifold Almost complex manifold Holomorphic vector bundle Chern class Topology Geometry Mathematical analysis | Source URL: www.numerical-yoga-guru-rupnathji.net46.netDownload Document from Source WebsiteFile Size: 506,70 KBShare Document on Facebook |
![]() | Week 1 (due AprilAs was explained during the winter quarter, to any line bundle (complex vector bundle of rank one) on a manifold M one can associate its first Chern class which takes values in H 2 (M, Z), and twoDocID: 1tUWk - View Document |
![]() | 613 Documenta Math. Around the Gysin Triangle II. Fr´DocID: 1rg0H - View Document |
![]() | 487 Documenta Math. Projective Bundle Theorem in Homology Theories with Chern StructureDocID: 1raMS - View Document |
![]() | A ugus t 2 1 , Remembering Chern 2DocID: 1r4ua - View Document |
![]() | 73 Documenta Math. Singular Bott-Chern Classes and the Arithmetic GrothendieckDocID: 1qLjm - View Document |