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Homological Algebra of Semimodules and Semicontramodules, Leonid Positselski


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Автор: Leonid Positselski
Название:  Homological Algebra of Semimodules and Semicontramodules
ISBN: 9783034803137
Издательство: Springer
Классификация:




ISBN-10: 3034803133
Обложка/Формат: Paperback
Страницы: 352
Вес: 0.58 кг.
Дата издания: 2010
Серия: Monografie Matematyczne
Язык: English
Иллюстрации: Biography
Размер: 229 x 155 x 23
Читательская аудитория: Professional & vocational
Подзаголовок: Semi-infinite homological algebra of associative algebraic structures
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: This book provides comprehensive coverage on semi-infinite homology and cohomology of associative algebraic structures. It features rich representation-theoretic and algebro-geometric examples and applications.


Homological Algebra: In Strongly Non-Abelian Settings

Автор: Grandis Marco
Название: Homological Algebra: In Strongly Non-Abelian Settings
ISBN: 9814425915 ISBN-13(EAN): 9789814425919
Издательство: World Scientific Publishing
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Цена: 16790.00 р.
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Описание: We propose here a study of 'semiexact' and 'homological' categories as a basis for a generalised homological algebra. Our aim is to extend the homological notions to deeply non-abelian situations, where satellites and spectral sequences can still be studied.This is a sequel of a book on 'Homological Algebra, The interplay of homology with distributive lattices and orthodox semigroups', published by the same Editor, but can be read independently of the latter.The previous book develops homological algebra in p-exact categories, i.e. exact categories in the sense of Puppe and Mitchell -- a moderate generalisation of abelian categories that is nevertheless crucial for a theory of 'coherence' and 'universal models' of (even abelian) homological algebra. The main motivation of the present, much wider extension is that the exact sequences or spectral sequences produced by unstable homotopy theory cannot be dealt with in the previous framework.According to the present definitions, a semiexact category is a category equipped with an ideal of 'null' morphisms and provided with kernels and cokernels with respect to this ideal. A homological category satisfies some further conditions that allow the construction of subquotients and induced morphisms, in particular the homology of a chain complex or the spectral sequence of an exact couple.Extending abelian categories, and also the p-exact ones, these notions include the usual domains of homology and homotopy theories, e.g. the category of 'pairs' of topological spaces or groups; they also include their codomains, since the sequences of homotopy 'objects' for a pair of pointed spaces or a fibration can be viewed as exact sequences in a homological category, whose objects are actions of groups on pointed sets.


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