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I Coherent Homotopy: Coherent mappings.- Coherent homotopy.- Coherent homotopy of sequences.- Coherent homotopy and localization.- Coherent homotopy as a Kleisli category.- II Strong Shape: Resolutions.- Strong expansions.- Strong shape.- Strong shape of metric compacta.- Selected results on strong shape.- III Derived Limits: The derived functors of lim.- lim n and the extension functors Ext n.- The vanishing theorems.- The cofinality theorem.- Higher limits on the category pro-Mod.- IV Homology Groups: Homology pro-groups.- Strong homology groups of height r.- Strong homology as a functor of CH (pro-Top).- Strong homology of spaces.- Spectral sequences.- Abelian groups.- Strong homology of compact spaces.- Generalized strong homology.
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Add Strong Shape and Homology, Shape theory, an extension of homotopy theory from the realm of CW-complexes to arbitrary spaces, was introduced by Borsuk 30 years ago and Mardesic contributed greatly to it. One expert says: If we need a book in the field, this is it! It is thorough, c, Strong Shape and Homology to the inventory that you are selling on WonderClubX
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Add Strong Shape and Homology, Shape theory, an extension of homotopy theory from the realm of CW-complexes to arbitrary spaces, was introduced by Borsuk 30 years ago and Mardesic contributed greatly to it. One expert says: If we need a book in the field, this is it! It is thorough, c, Strong Shape and Homology to your collection on WonderClub |