Čech and Steenrod Homotopy Theories with Applications to Geometric Topology
Edwards, David A.
Čech and Steenrod Homotopy Theories with Applications to Geometric Topology [electronic resource] / by David A. Edwards, Harold M. Hastings. - VIII, 300 p. online resource. - Lecture Notes in Mathematics, 542 0075-8434 ; . - Lecture Notes in Mathematics, 542 .
Background -- The model structure on pro-spaces -- The homotopy inverse limit and its applications to homological algebra -- The algebraic topology of pro-C -- Proper homotopy theory -- Group actions on infinite dimensional manifolds -- Steenrod homotopy theory -- Some open questions.
9783540381037
10.1007/BFb0081083 doi
Algebraic topology.
Topology.
Algebra.
Algebraic Topology.
Topology.
Category Theory, Homological Algebra.
QA612-612.8
514.2
Čech and Steenrod Homotopy Theories with Applications to Geometric Topology [electronic resource] / by David A. Edwards, Harold M. Hastings. - VIII, 300 p. online resource. - Lecture Notes in Mathematics, 542 0075-8434 ; . - Lecture Notes in Mathematics, 542 .
Background -- The model structure on pro-spaces -- The homotopy inverse limit and its applications to homological algebra -- The algebraic topology of pro-C -- Proper homotopy theory -- Group actions on infinite dimensional manifolds -- Steenrod homotopy theory -- Some open questions.
9783540381037
10.1007/BFb0081083 doi
Algebraic topology.
Topology.
Algebra.
Algebraic Topology.
Topology.
Category Theory, Homological Algebra.
QA612-612.8
514.2