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Algebras, Quivers and Representations : the Abel Symposium 2011.

Autor: Aslak Bakke Buan; Idun Reiten; Oyvind Solberg
Editora: Dordrecht : Springer, 2013.
Séries: Abel symposia.
Edição/Formato   e-book : Documento : InglêsVer todas as edições e formatos
Base de Dados:WorldCat
Resumo:
This book features survey and research papers from The Abel Symposium 2011: Algebras, quivers and representations, held in Balestrand, Norway 2011. It examines a very active research area that has had a growing influence and profound impact in many other areas of mathematics like, commutative algebra, algebraic geometry, algebraic groups and combinatorics. This volume illustrates and extends such connections with  Ler mais...
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Gênero/Forma: Electronic books
Conference papers and proceedings
Congresses
Formato Físico Adicional: Print version:
Buan, Aslak Bakke.
Algebras, Quivers and Representations : The Abel Symposium 2011.
Dordrecht : Springer, ©2013
Tipo de Material: Documento, Recurso Internet
Tipo de Documento: Recurso Internet, Arquivo de Computador
Todos os Autores / Contribuintes: Aslak Bakke Buan; Idun Reiten; Oyvind Solberg
ISBN: 9783642394850 364239485X 3642394841 9783642394843
Número OCLC: 862794365
Notas: 5.1.4 The Other Summand of U.
Descrição: 1 online resource (311 pages).
Conteúdos: Algebras, Quivers and Representations; Foreword; Preface; Contents; Contributors; Preprojective Algebras, Singularity Categories and Orthogonal Decompositions; 1 Introduction; 1.1 Notation; 2 d-Representation In{uFB01}nite Algebras and Preprojective Algebras; 3 The Singularity Category of a Gorenstein Algebra; 4 Orlov's Orthogonal Decomposition; 5 Examples; References; (Contravariant) Koszul Duality for DG Algebras; 1 Introduction; 2 Cup Products and Cap Products; 2.1 Notation; 2.2 Cup products; 2.3 Cap Products; 2.4 Opposite Cup Products; 2.5 Opposite Cap Products; 2.6 Morphisms; 2.7 Adjunction. Notes3 Twisted Tensor Products; 3.1 Notation; 3.2 Twisted Tensor Products; 3.3 Associativity; 3.4 Adjointness; 3.5 Naturality; 4 Acyclic Twisting Maps; 4.1 Notation; 4.2 Comparison Maps; 4.3 Acyclicity; 4.4 Bar Construction; 4.5 Cobar Construction; 4.6 (Co)augmentations; 4.7 Natural Resolutions; 4.8 Naturality; Notes; 5 Duals of DG Coalgebras; 5.1 Notation; 5.2 Duality; 5.3 Actions on Tensor Products; 6 Duals of Twisting Maps; 6.1 Notation; 6.2 Duality; 6.3 Actions on Duals; 7 Moore Duality; 7.1 Notation; 7.2 Semifree Resolutions; 7.3 Derived Category of DG Modules; 7.4 Subcategories. 8 Composition Products8.1 Notation; 8.2 Morphisms; 8.3 Formal DG Algebras; 8.4 Derived Homomorphism Functors; 8.5 Naturality; 8.6 Controlled Resolutions; 9 Koszul Duality; 9.1 Augmented Models; 9.2 Homomorphisms of Comodules; Notes; 10 Koszul Algebras; 10.1 Notation; 10.2 Two-Homogeneity; 10.3 Quadratic Dual; 10.4 Priddy Construction; 10.5 Koszul Construction; Notes; 11 Golod DG Algebras; 11.1 Trivial Massey Operations; 11.2 Trivial Extensions; Notes; Appendix A: Complexes; A.1 Complexes; A.2 Homomorphisms; A.3 Tensor Products; A.4 Dual Complexes; Appendix B: DG Modules; B.1 DG Algebras. B.2 AugmentationsB. 3 Tensor Algebras; B.4 Left DG Modules; B.5 Right DG Modules; B.6 Semifree DG Modules; B.7 Left DG Bimodules; B.8 Twisters; Appendix C: DG Comodules; C.1 DG Coalgebras; C.2 Coaugmentations; C.3 Tensor Coalgebras; C.4 Left DG Comodules; C.5 Right DG Comodules; References; The Fundamental Group of a Morphism in a Triangulated Category; 1 Introduction; 2 The Fundamental Group of a Morphism; 2.1 Notation; 2.2 Triangulated Categories; 2.3 Turning Triangles; 2.4 Mattresses; 2.5 The Fundamental Groupoid; 2.6 The Outer Fundamental Group; 3 The Fundamental Group of an Extension. 3.1 Exact Sequences Versus Triangles3.2 Extensions as Morphisms; 3.3 The Fundamental Groups of a Category; 3.4 The Case of 1-Extensions; References; On Hochschild Cohomology for Sel{uFB01}njective Special Biserial Algebras; 1 Introduction; 2 Preliminaries; 2.1 The Algebras; 2.1.1 Hypothesis; Notation; 2.1.2 A Non-degenerate Bilinear Form; 2.2 A-Modules; 2.3 The First Few Bimodule Syzygies; 3 The Bimodule 1Agamma; 4 The Exact Sequence of Bimodules; 4.1 Periodicity of U; 5 Some Examples; 5.1 The Algebras with a2=0=b2; 5.1.1 The Module U; 5.1.2 The Case m+2-1 modulo n; 5.1.3 The Case m+20 modulo n.
Título da Série: Abel symposia.
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Resumo:

This book features survey and research papers from The Abel Symposium 2011. It illustrates and extends such connections with algebraic geometry, cluster algebra theory, commutative algebra,  Ler mais...

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