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  1. D200 大学院多元数理科学研究科
  2. D200f 教材
  3. オープンコースウェア

トポロジー特論I

http://hdl.handle.net/2237/19417
http://hdl.handle.net/2237/19417
1c2c9532-a3c9-4b79-8b5d-a2be345d10cf
名前 / ファイル ライセンス アクション
lecture1.pdf lecture1.pdf 第1回 : The classifying space of a category (5.0 MB)
lecture2.pdf lecture2.pdf 第2回 : The geometric realization of a simplicial set (5.4 MB)
lecture3.pdf lecture3.pdf 第3回 : Limits and colimit; filtered colimits and finite limits commute (9.7 MB)
lecture4.pdf lecture4.pdf 第4回 : Adjoint functors, limits and colimits (5.5 MB)
lecture5.pdf lecture5.pdf 第5回 : Characterizing the geometric realization by maps from it (3.6 MB)
lecture6.pdf lecture6.pdf 第6回 : Geometric realization preserves finite products; k-spaces (5.5 MB)
lecture7.pdf lecture7.pdf 第7回 : Homotopy groups; mapping fiber; long-exact sequence (8.6 MB)
lecture8.pdf lecture8.pdf 第8回 : The classifying space of a finite group (7.3 MB)
lecture9.pdf lecture9.pdf 第9回 : Weak equivalences, Serre fibrations, Serre cofibrations; Quillen model categories (10.8 MB)
lecture10.pdf lecture10.pdf 第10回 : The homotopy category; Quillen functors (6.0 MB)
lecture11.pdf lecture11.pdf 第11回 : Reedy model structure on the category of simplicial spaces; geometric realization is a left Quillen functor (8.4 MB)
lecture12.pdf lecture12.pdf 第12回 : Bi-simplicial sets and their geometric realization; geometric realization and weak equivalences; Quillen\'s m A and B (6.7 MB)
lecture13.pdf lecture13.pdf 第13回 : Algebraic K-theory (8.7 MB)
lecture14.pdf lecture14.pdf 第14回 : The additivity theorem (7.7 MB)
lecture15.pdf lecture15.pdf 第15回 : Hochschild homology of a ringoid: An introduction (3.4 MB)
ps1.pdf ps1.pdf 課題 : Problem set 1 (26.2 kB)
ps2.pdf ps2.pdf 課題 : Problem set 2 (15.4 kB)
Item type 教材 / Learning Material(1)
公開日 2014-02-21
タイトル
タイトル トポロジー特論I
言語 ja
著者 ヘッセルホルト, ラース

× ヘッセルホルト, ラース

WEKO 50960

ja ヘッセルホルト, ラース

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アクセス権
アクセス権 open access
アクセス権URI http://purl.org/coar/access_right/c_abf2
権利
言語 ja
権利情報 本資料は、名古屋大学の教員ヘッセルホルト・ラースによって作成され、名大の授業Webサイトに掲載された「トポロジー特論I」(2008)から講義資料のみを登録したものです。 Copyright(C)2008 ヘッセルホルト・ラース
抄録
内容記述 The course will give an introduction to algebraic topology with a focus on homotopy theory. We will consider the classifying space of a small category and develop the homotopy theoretical methods used to study its homotopy type. Later in the course, we will define and study algebraic K-theory.
言語 en
内容記述タイプ Abstract
出版者
言語 ja
出版者 名古屋大学オープンコースウェア委員会
言語
言語 eng
資源タイプ
資源 http://purl.org/coar/resource_type/c_e059
タイプ learning object
関連情報
関連タイプ isVersionOf
識別子タイプ URI
関連識別子 https://ocw.nagoya-u.jp/courses/0132-トポロジー特論-I-2008/
書誌情報
発行日 2009-05-28
著者版フラグ
値 publisher
URI
識別子 http://hdl.handle.net/2237/19417
識別子タイプ HDL
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