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- W2015079892 abstract "For a finite complex , Zeeman constructed a spectral sequence, converging to the homology of the complex, of the form . Special attention was given to the corresponding filtration in the homology of , essentially dependent on the cohomology: where is the coefficient system determined by the local homology groups .The object of the present paper is to show that the Zeeman filtration, although defined in terms of the simplicial structure of the complex, is, in the end, of a general-categorical nature. Due to this fact, a more complete description of its connection with the topology of the space and with the product is obtained.Bibliography: 19 titles." @default.
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- W2015079892 date "1994-02-28" @default.
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- W2015079892 title "ON ZEEMAN'S FILTRATION IN HOMOLOGY" @default.
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