From Objects to Diagrams for Ranges of Functors

This work introduces tools from the field of category theory that make it possible to tackle a number of representation problems that have remained unsolvable to date (e.g. the determination of the range of a given functor). The basic idea is: if a functor lifts many objects, then it also lifts many...

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Détails bibliographiques
Cote:Libro Electrónico
Auteurs principaux: Gillibert, Pierre (Auteur), Wehrung, Friedrich (Auteur)
Collectivité auteur: SpringerLink (Online service)
Format: Électronique eBook
Langue:Inglés
Publié: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 2011.
Édition:1st ed. 2011.
Collection:Lecture Notes in Mathematics, 2029
Sujets:
Algebra.
Algebra, Homological.
Universal algebra.
Mathematical logic.
K-theory.
Category Theory, Homological Algebra.
General Algebraic Systems.
Order, Lattices, Ordered Algebraic Structures.
Mathematical Logic and Foundations.
K-Theory.
Accès en ligne:Texto Completo
Description
Résumé:This work introduces tools from the field of category theory that make it possible to tackle a number of representation problems that have remained unsolvable to date (e.g. the determination of the range of a given functor). The basic idea is: if a functor lifts many objects, then it also lifts many (poset-indexed) diagrams.
Description matérielle:X, 158 p. 19 illus. online resource.
ISBN:9783642217746
ISSN:1617-9692 ;

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