Motivic Cohomology Compact Support

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Cohomology with compact support - Wikipedia

    https://en.wikipedia.org/wiki/Cohomology_with_compact_support
    called the long exact sequence of cohomology with compact support. It has numerous applications, such as the Jordan curve theorem, which is obtained for X = R² and Z a simple closed curve in X. De Rham cohomology with compact support satisfies a covariant Mayer–Vietoris sequence: if U and V are open sets covering X, then

[1002.0105v1] Parshin's conjecture and motivic cohomology ...

    https://arxiv.org/abs/1002.0105v1
    Abstract: We discuss Parshin's conjecture on rational K-theory over finite fields and its implications for motivic cohomology with compact support.Author: T. Geisser

Lecture Notes on Motivic Cohomology

    http://claymath.org/library/monographs/cmim02.pdf
    Lecture notes on motivic cohomology / Carlo Mazza, Vladimir Voevodsky, Charles A. Weibel. ... Etale motivic cohomology and algebraic singular homology 75´ ... Motives with compact support 128 Part 5. Higher Chow Groups 133 Lecture 17. Higher Chow groups 135 Appendix 17A. Cycle maps 143

Arithmetic cohomology over finite fields and special values ...

    https://arxiv.org/pdf/math/0405164.pdf
    mology and etale cohomology proved in [6] carry over to the present situation. The groups Hi c (X ar,Z(n)) are defined as the Weil-eh cohomology groups with compact support of the motivic complex Z(n) of Suslin-Voevodsky (we set Z(n) = colimpm µ⊗mn[−1] for n < 0). Arithmetic cohomology groups are ex-pected to satisfy the following

Cycles, Transfers, and Motivic Homology Theories. Annals ...

    https://www.amazon.com/Transfers-Motivic-Homology-Theories-Mathematics/dp/0691048150
    Sep 01, 2002 · The authors detail to what extent the higher Chow groups can be considered to be a motivic cohomology theory. Motivic homology, motivic cohomology, and Borel-Moore motivic cohomology are shown to be related to the bivariant cycle cohomology and their algebraic topological properties discussed briefly.Cited by: 273

A Comparison of p-adic Motivic Cohomology and Rigid …

    https://thesis.library.caltech.edu/11598/8/LawlessHughesNathaniel2019.pdf
    ality of cohomology groups ( [Ber97b]), and in the case of smooth schemes a Poncairé duality and Künneth formula ( [Ber97a]). On the other hand, we can consider construction on the motivic side: motivic cohomology, motivic cohomology with compact support, Borel-Moore motivic homology, and motivic homology. We can also consider the étale ...

show that the compactly supported De Rham cohomology ...

    https://math.stackexchange.com/questions/770201/show-that-the-compactly-supported-de-rham-cohomology-groups-hp-dr-mathbb
    $\begingroup$ The way Lee proves poincare duality uses this fact about compactly supported De Rham cohomology, so I wonder if there is a way to tackle this problem directly? $\endgroup$ – …

Parshin's conjecture and motivic cohomology with compact ...

    https://www.researchgate.net/publication/45898444_Parshin's_conjecture_and_motivic_cohomology_with_compact_support
    We discuss Parshin's conjecture on rational K-theory over finite fields and its implications for motivic cohomology with compact support. Do you want to read the rest of this article? Request full ...

Motivic Spaces with Proper Support - Liverpool

    http://pcwww.liv.ac.uk/~guletski/papers/Anwar%20Thesis%20June%202017.pdf
    a motivic measure, as it does not respect the scissors relations. Then, one may consider altering motivic spaces to induce a functor that gives rise to a motivic measure. Some motivic measures, like the Hodge measure and the ‘-adic measure arise from cohomology theories with proper1 support, i.e. they satisfy the excision property,(E).



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