| 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.... |
有限群 |
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有限群も代数的トポロジーと関連の深い対象である。対称群は, 写像空間の組み合せ論的なモデルの構成や コホモロジー作用素の構成で, 中心的な役割を果す。 また有限群の分類空間のホモトピー型は, 代数的トポロジーの主要な研究対象の一つである。 |