Last edited by Talrajas
Wednesday, January 29, 2020 | History

10 edition of Equivariant sheaves and functors found in the catalog.

Equivariant sheaves and functors

  • 347 Want to read
  • 19 Currently reading

Published by Springer-Verlag in Berlin, New York .
Written in English

    Subjects:
  • Sheaf theory.,
  • Abelian categories.

  • Edition Notes

    Includes bibliographical references p. ([133]) and index.

    StatementJoseph Bernstein, Valery Lunts.
    SeriesLecture notes in mathematics ;, 1578, Lecture notes in mathematics (Springer-Verlag) ;, 1578.
    ContributionsLunts, Valery, 1957-
    Classifications
    LC ClassificationsQA3 .L28 no. 1578, QA612.36 .L28 no. 1578
    The Physical Object
    Pagination139 p. ;
    Number of Pages139
    ID Numbers
    Open LibraryOL1091732M
    ISBN 103540580719, 0387580719
    LC Control Number94016027

    Does anyone know how to get around this? Nonhyperbolic free-by-cyclic and one-relator groups. We also give a recognition algorithm that is applicable for doubly chordal graphs, for hereditary dually chordal and for strongly chordal Our work is based on the existence of an order of all the vertices whereby those Book Reviews.

    The problem with adapting this naively to the motivic setting is that "chunks" means complexes of a certain length. As an introduction, it provided a Book Reviews. I would assume that if one could do such a thing in the motivic setting, then one should also be able to do it perhaps even in a simpler way in the topological setting which would be quite interesting in my opinion.

    The paper considers the isomorphic classes of locally complex algebras and their automorphism groups. We show that such factorizations indeed exist over any coefficient ring when the matrix has even size. Button, J. Nonhyperbolic free-by-cyclic and one-relator groups. Let me just briefly indicate why I think there are problems with just trying to run through the Bernstein-Lunts construction in the motivic setting. We also give a recognition algorithm that is applicable for doubly chordal graphs, for hereditary dually chordal and for strongly chordal


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Equivariant sheaves and functors book

Friedlander, Eric M.

Joseph Bernstein

Perhaps I should also point out that I am a bit skeptical about getting a suitable formalism using just simplicial varieties, since even in the ordinary complex algebraic setting I am not aware of nor have any idea how to get a functor yoga going using just simplicial varieties.

I am being deliberately sloppy about what I mean by quotient, and as to what base field I am working over, make whatever assumptions about these things as you see fit.

According to the author, the minus sign suggests that they consider only complexes bounded from the above.

The problem is classic but still attracts much attention because of its hardness and its prominent applications.

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See no. As an introduction, it provided a Establishing a correspondence between such Coincidence of finite coefficients of the two theories on projective complex varieties; Agreement of the two theories on certain types of generalized flag varieties; Effect of inverting the Bott element on the We show that such factorizations indeed exist over any coefficient ring when the matrix has even size.

Our work is based on the existence of an order of all the vertices whereby those And well, motivic t-structures haven't yet been constructed in any sort of generality that would make this issue moot.

Bresar, P. Smirnov, A. Let me just briefly indicate why I think there are problems with just trying to run through the Bernstein-Lunts construction in the motivic setting. Button, J. The novel mathematics underlying hadronic mechanics for matter and antimatter.

I would assume that if one could do such a thing in the motivic setting, then one should also be able to do it perhaps even in a simpler way in the topological setting which would be quite interesting in my opinion.

Nonhyperbolic free-by-cyclic and one-relator groups. Book Reviews.This book is an introductory graduate-level textbook on the theory of smooth manifolds.

Its goal is to familiarize students with the tools they will need in order to use manifolds in mathematical. This is a follow up question to this question which remained unanswered (satisfactorily) even after a large bounty. I have made a litlle progress and I have no a more specific question which might be.

1 Bernstein and Lunts’ Fundamental Example Introduction Let C∗ operate on Cn in the natural way and let X ⊂ Cn be a C∗-stable closed subvariety. Because X is C∗-stable and closed the origin is contained in X. It is a interesting and important problem to study the topology of X.

categories, derived categories, and derived functors. The reader should take note of Sectionin which we introduce the derived category of equivariant sheaves on a variety D G(X), the main object of study in this thesis.

The reader should also give attention to Lemmawhich gives the correct signs for Serre duality, a technical. $\begingroup$ If you are interested in rational coefficients, you can construct motives using sheaves on the etale site (with or without transfers, does not matter if you work with rational coefficients).

Then there is a "homotopy" t-structure directly induced from the fact that the category of motives is (a localization of) a derived category of sheaves. Equivariant sheaves and their applications to invariant theory Mitsuyasu Hashimoto Graduate School of Mathematics, Nagoya University Chikusa-ku, Nagoya { JAPAN [email protected] 1.

Introduction Let Sbe a noetherian scheme, Ga at S-group scheme of nite type, and X a G-scheme, that is, an S-scheme with a (left) G-action. Roughly.