Equivalence and duality for module categories: with tilting and cotilting for rings

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Cambridge Core - Algebra - Equivalence and Duality for Module Categories with Tilting and Cotilting for Rings - by Robert R. Colby. Equivalence and Duality for Module Categories with Tilting and Cotilting for Rings - by Robert R. Colby March

Bezrukavnikov, A. Braverman, L. Schlichting, K-theory Preprint Archives , , 8—9 www.

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Semi-infinite homological algebra L. Positsel'skii The joint seminar of the Sector 4. Higher regulators of cyclotomic fields III L. Higher regulators of cyclotomic fields II L. Higher regulators of cyclotomic fields L.

Positsel'skii Homology and homotopy methods in geometry November 2, Matrix factorizations and exotic derived categories Leonid Positselski Derived categories in Algebraic Geometry September 6, Introduction to homological algebra L. Positsel'skii Seminar of the Department of Algebra February 15, Positsel'skii Weekly seminar of Laboratory of algebraic geometry January 21, Positsel'skii Seminar of the Department of Algebra October 7, Positsel'skii Seminar of the Department of Algebra March 13, Terms of Use.

Equivalence and Duality for Module Categories (with Tilting and Cotilting for Rings),

Thrall , Some generalization of quasi-Frobenius algebras , Trans. A handbook for study and research.

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MR MR e [Bae40] Reinhold Baer, Abelian groups that are direct summands of every containing abelian group , Bull. MR d [ES53] B.

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He is also a member emeritu of the American Mathematical Society. Abstract: We introduce the notion of admissible action of a group G on a quiver with potential Q,W. We have proj. If T is of finite type, then by Theorem 2. We start with pointing out the central role played by resolv- ing subcategories of modR for an arbitrary ring R. Differential Tensor Algebras and their Module Categories.

MR d [Jac45] N. Jacobson, The radical and semi-simplicity for arbitrary rings , Amer. MR f [Lam99] T.

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Lam, Lectures on modules and rings , Graduate Texts in Mathematics, vol. MR 99i [Mor58] Kiiti Morita, Duality for modules and its applications to the theory of rings with minimum condition , Sci.

A 6 , MR a [Thr48] R. Thrall, Some generalization of quasi-Frobenius algebras , Trans. MR 92i