Research in general and geometric topology. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, October 13--15, 1999 (Q2710174)
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scientific article
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Research in general and geometric topology. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, October 13--15, 1999 |
scientific article |
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19 April 2001
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Symposium
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Proceedings
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Kyoto (Japan)
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RIMS
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General topology
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Geometric topology
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Research in general and geometric topology. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, Japan, October 13--15, 1999 (English)
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The articles of this volume will not be indexed individually.NEWLINENEWLINENEWLINE Contents: \textit{Kohzo Yamada}, Is the free topological group on a c.c.c. space c.c.c.? (1-13); \textit{Naotsugu Chinen}, Orientable 3-manifolds fibering over closed surfaces and codimension 2 fibrators (Japanese) (14-18); \textit{Yutaka Iwamoto} and \textit{Katsuro Sakai}, Strong \(n\)-shape theory (19-27); \textit{Kaori Yamazaki}, \(P\)(locally-finite)-embedding and related topics (28-38); \textit{Chuan Liu}, \textit{Masami Sakai} and \textit{Yoshio Tanaka}, Topological groups, \(k\)-networks, and weak topology (39-44); \textit{Tetsuya Hosaka}, On the cohomology of Coxeter groups (Japanese) (45-54); \textit{Yasunao Hattori}, \(K\)-approximations and infinite dimensional spaces (55-60); \textit{Katsuya Yokoi}, Cohomological dimension and resolution (61-65); \textit{Tatsuhiko Yagasaki}, A short survey on coarse topology (66-78); \textit{Yan-Kui Song}, Countable star-covering properties (79-87); \textit{Kazuhiko Morishita} and \textit{Megumi Sakamoto}, Function spaces and the \(k_{\mathbf R}\)-property (88-90); \textit{Katsuro Sakai}, The completions of metric ANR's and uniform ANR's (91-96); \textit{Iwao Yoshioka} and \textit{David Buhagiar}, Characterizations of the completeness by usco open mappings (97-107).
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