Category:Homology theory

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In mathematics, homology theory is the axiomatic study of the intuitive geometric idea of homology of cycles on topological spaces. It can be broadly defined as the study of homology theories on topological spaces.

Pages in category "Homology theory"

There are 34 pages in this section of this category.

* Homology (mathematics) Homology theory A Alexander-Spanier cohomology B Borel-Moore homology C Cap product Čech cohomology Cellular homology Chern-Simons form Cocycle class Cohomology Cohomology ring

C cont. Compactly-supported homology Continuation map Cup product D De Rham cohomology Dolbeault cohomology E Eilenberg-Moore spectral sequence Eilenberg-Steenrod axioms Excision theorem F Floer homology H Hodge conjecture Homology sphere Hurewicz theorem

K Khovanov homology Kirby-Siebenmann class L Linking coefficient M Mayer-Vietoris sequence Morse homology P Poincaré duality R Reduced homology Relative contact homology Relative homology S Simplicial homology Singular homology

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Categories: Algebraic topology | Homological algebra

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• This page was last modified 11:36, 4 December 2006 by Wikipedia user Escarbot. Based on work by Wikipedia user(s) Dan Gardner and Anonymous user(s) of Wikipedia.
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