Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations - Info and Reading Options
By Stefaan Caenepeel, Gigel Militaru and Shenglin Zhu
"Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations" was published by Springer London, Limited in 2004 - Berlin New York and the language of the book is English.
“Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations” Metadata:
- Title: ➤ Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations
- Authors: Stefaan CaenepeelGigel MilitaruShenglin Zhu
- Language: English
- Publisher: Springer London, Limited
- Publish Date: 2004
- Publish Location: Berlin New York
“Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations” Subjects and Themes:
- Subjects: ➤ Frobenius algebras - Nonlinear Differential equations - Modules (Algebra) - Separable Algebra - Equations differentielles non lineaires - Algebres de Frobenius - Nichtlineare Gleichung - Modulen (wiskunde) - Modules (Algebre) - Frobenius-Algebra - Funktor - Modules (algebre) - Niet-lineaire vergelijkingen - Modulkategorie - Modules (algebra) - Differential equations, nonlinear
Edition Specifications:
- Pagination: xiv, 354
Edition Identifiers:
- The Open Library ID: OL36707567M - OL18730552W
- ISBN-13: 9783540480426
- All ISBNs: 9783540480426
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"Frobenius and Separable Functors for Generalized Module Categories and Nonlinear Equations" Description:
Open Data:
Doi-Koppinen Hopf modules and entwined modules unify various kinds of modules that have been intensively studied over the past decades, such as Hopf modules, graded modules, Yetter-Drinfeld modules. The book presents a unified theory, with focus on categorical concepts generalizing the notions of separable and Frobenius algebras, and discussing relations with smash products, Galois theory and descent theory. Each chapter of Part II is devoted to a particular nonlinear equation. The exposé is organized in such a way that the analogies between the four are clear: the quantum Yang-Baxter equation is related to Yetter-Drinfeld modules, the pentagon equation to Hopf modules, and the Long equation to Long dimodules. The Frobenius-separability equation provides a new viewpoint to Frobenius and separable algebras
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