| date | page |
|---|---|
| Apr 02 | coalgebra.html |
| Apr 03 | topological_K_basics... |
| Apr 04 | graph_algebras.html |
| Apr 04 | graph_applications.h... |
| Apr 05 | Adams-type_SS.html |
| Apr 06 | polynomial_functor.h... |
| Apr 06 | species.html |
| Apr 07 | symmetric_function.h... |
| Apr 08 | generalized_algebrai... |
| Apr 08 | cut-and-paste_K-theo... |
| Apr 08 | scissors_congruence.... |
| Apr 09 | TC.html |
| Apr 10 | monoidal_category_re... |
| Apr 11 | quasisymmetric_funct... |
| Apr 12 | directed_algebraic_t... |
| Apr 12 | mapping_space.html |
| Apr 13 | unstable_chromatic.h... |
| Apr 14 | triangulated_categor... |
| Apr 14 | triangulated_categor... |
| Apr 14 | triangulated_categor... |
| Apr 14 | thick_subcategory.ht... |
| Apr 14 | nilpotence_theorem.h... |
| Apr 14 | stable_homotopy_cate... |
| Apr 15 | Grothendieck_constru... |
| Apr 16 | singularity.html |
| Apr 16 | stratified_spaces.ht... |
| Apr 16 | stratification_and_g... |
| Apr 17 | matrix.html |
| Apr 18 | Stiefel_manifold.htm... |
| Apr 19 | generalized_quivers.... |
多様体やそれに類するものの(コ)ホモロジー |
|
Poincaré [Poi96] は, 多様体を, そこに含まれる部分多様体により調べるというアイデアを実現するものとして, ホモロジー群を定義した。 今でも多様体や orbifold などの構造を用いて新しい(コ)ホモロジーが定義されている。
References
|