Ebook: Čech and Steenrod Homotopy Theories with Applications to Geometric Topology

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Content:
Front Matter....Pages -
Introduction....Pages 1-3
Background....Pages 4-55
The model structure on pro-spaces....Pages 56-128
The homotopy inverse limit and its applications to homological algebra....Pages 129-171
The algebraic topology of pro-C....Pages 172-212
Proper homotopy theory....Pages 213-232
Group actions on infinite dimensional manifolds....Pages 233-244
Steenrod homotopy theory....Pages 245-278
Some open questions....Pages 279-280
Back Matter....Pages -

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Content:
Front Matter....Pages -
Introduction....Pages 1-3
Background....Pages 4-55
The model structure on pro-spaces....Pages 56-128
The homotopy inverse limit and its applications to homological algebra....Pages 129-171
The algebraic topology of pro-C....Pages 172-212
Proper homotopy theory....Pages 213-232
Group actions on infinite dimensional manifolds....Pages 233-244
Steenrod homotopy theory....Pages 245-278
Some open questions....Pages 279-280
Back Matter....Pages -
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