Showing 1 - 6 results of 6 for search '"cohomology"', query time: 0.03s Refine Results
  1. 1

    Cohomology of groups with normal Engel subgroups by Kissin, Edward, Shulman, Victor S.

    Published 2019
    “…The paper contains several results on the structure of 1-cocycles and the first cohomology group for a pair of representations of a connected group with a normal Engel subgroup.…”
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    Book Section
  2. 2

    On cohomologies and representations of groups with normal Engel subgroups by Kissin, Edward, Shulman, Victor

    Published 2022
    “…The paper studies triviality conditions for the cohomology group H1(G; lambda;U) when lambda and U are sectionally spectrally disjoint and examines some decompositions of the extension e(lambda; U; ksi) of lambda by U associated with non-trivial (lambda; U)-cocycles ksi.…”
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    Article
  3. 3

    Cohomology and extensions of representations of groups with normal Engel subgroups by Kissin, Edward, Shulman, Victor

    Published 2023
    “…The paper studies the first cohomology group H1 (G, λ, U) under various spectral type conditions imposed on the restrictions of λ, U to N. …”
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    Article
  4. 4

    Representations of nilpotent groups: extensions, neutral cohomology, and Pontryagin spaces by Kissin, Edward, Shulman, Victor S.

    Published 2015
    “…Spectral criteria for the cohomological triviality of extensions of representations of connected nilpotent groups are obtained. …”
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    Article
  5. 5

    Non-unitary representations of nilpotent groups, I: Cohomologies, extensions and neutral cocycles by Kissin, Edward, Shulman, Victor S.

    Published 2015
    “…We investigate the structure of the extensions of λby Uand, correspondingly, the group H1(λ, U)of 1-cohomologies. A spectral criterion of triviality of H1(λ, U)is proved and systematically used in the study of various types of decomposition of the extensions. …”
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    Article
  6. 6

    Representations of nilpotent groups on spaces with indefinite metric by Kissin, Edward, Shulman, Victor S.

    Published 2016
    “…So their study is based on some special cohomological technique. We concentrate mostly on the problems of the decomposition of these representations and the classification of “non-decomposable” ones.…”
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    Article