Hyper(co)homology for exact left covariant functors and a homology theory for topological spaces

Identifieur interne : 001C57 ( Main/Merge ); précédent : 001C56; suivant : 001C58

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Hyper(co)homology for exact left covariant functors and a homology theory for topological spaces

Auteurs :

Source :

• Russian Mathematical Surveys [ 0036-0279 ] ; 1995-06-30.

RBID : ISTEX:B29FBC502F53E5064A3679E94CCDEAFF12CB1AFC

English descriptors

• KwdEn :
  • Acyclic, Akad, Algebraic topology, Axiom, Cech, Cech homology, Chain complexes, Chain maps, Chapter xvii, Cochain, Cochain complexes, Cochains, Cocycle, Cocycles, Coefficient, Cofinal, Cofinal part, Cohomology, Cohomology theory, Compact groups, Compact spaces, Compact subsets, Compacta, Constant coefficients, Convergence, Converges, Countable, Covariant, Covariant functors, Direct limit, Direct products, Direct sums, Dual complexes, English transl, Exact functor, Exact functors, Exact sequence, Exact sequences, Fibre, Filtration, Finite homological dimension, Flabby, Flabby sheaves, Functor, Functors, General case, General spaces, Hausdorff, Homological, Homology, Homology groups, Homology isomorphism, Homology theory, Homomorphism, Hypercohomology, Hyperhomology, Injective, Injective resolution, Inverse limit, Isomorphism, Mardesic, Massey, Massey type chains, Math, Metric, Metric compacta, Milnor, Module, Natural transformation, Nauk, Neighbourhood, Paracompact, Paracompact hausdorff space, Paracompact spaces, Polyhedron, Projective, Projective system, Projective systems, Quotient, Quotient complexes, Russian math, Same reasons, Sheaf, Sheaf cohomology, Siberian math, Singular chains, Singular homology, Singular theory, Sklyarenko, Spectral, Spectral sequence, Spectral sequences, Steenrod, Steenrod homology, Strong cohomology, Strong homology, Strong shape invariance, Subcomplex, Subcomplexes, Subset, Topological, Topological space, Topological spaces, Topology, Transl, Xvii.
• Teeft :
  • Acyclic, Akad, Algebraic topology, Axiom, Cech, Cech homology, Chain complexes, Chain maps, Chapter xvii, Cochain, Cochain complexes, Cochains, Cocycle, Cocycles, Coefficient, Cofinal, Cofinal part, Cohomology, Cohomology theory, Compact groups, Compact spaces, Compact subsets, Compacta, Constant coefficients, Convergence, Converges, Countable, Covariant, Covariant functors, Direct limit, Direct products, Direct sums, Dual complexes, English transl, Exact functor, Exact functors, Exact sequence, Exact sequences, Fibre, Filtration, Finite homological dimension, Flabby, Flabby sheaves, Functor, Functors, General case, General spaces, Hausdorff, Homological, Homology, Homology groups, Homology isomorphism, Homology theory, Homomorphism, Hypercohomology, Hyperhomology, Injective, Injective resolution, Inverse limit, Isomorphism, Mardesic, Massey, Massey type chains, Math, Metric, Metric compacta, Milnor, Module, Natural transformation, Nauk, Neighbourhood, Paracompact, Paracompact hausdorff space, Paracompact spaces, Polyhedron, Projective, Projective system, Projective systems, Quotient, Quotient complexes, Russian math, Same reasons, Sheaf, Sheaf cohomology, Siberian math, Singular chains, Singular homology, Singular theory, Sklyarenko, Spectral, Spectral sequence, Spectral sequences, Steenrod, Steenrod homology, Strong cohomology, Strong homology, Strong shape invariance, Subcomplex, Subcomplexes, Subset, Topological, Topological space, Topological spaces, Topology, Transl, Xvii.

Url:

• https://api.istex.fr/document/B29FBC502F53E5064A3679E94CCDEAFF12CB1AFC/fulltext/pdf

DOI: 10.1070/RM1995v050n03ABEH002564

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