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cover Equivalence and duality for...
Equivalence and duality for module categories : with tilting and cotilting for rings
Cambridge University Press 2004

This book provides a unified approach to much of the theories of equivalence and duality between categories of modules that has transpired over the last 45 years. In particular, during the past dozen or so years many authors (including the authors of this book) have investigated relationships between categories of modules over a pair of rings that are induced by both covariant and contravariant representable functors, in particular by tilting and cotilting theories. By here collecting and unifying the basic results of these investigations with innovative and easily understandable proofs, the a.

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Título:
Equivalence and duality for module categories : with tilting and cotilting for rings / Robert R. Colby, Kent R. Fuller
Editorial:
Cambridge, UK ; New York : Cambridge University Press, 2004
Descripción física:
1 online resource (ix, 152 pages)
Mención de serie:
Cambridge tracts in mathematics ; 161
Bibliografía:
Includes bibliographical references (pages 147-150) and index
Contenido:
Some module theoretic observations -- Representable equivalences -- Tilting modules -- Representable dualities -- Cotilting -- Adjoints and category equivalence -- Noetherian serial rings
Copyright/Depósito Legal:
70010139 144522642 271786980 466462819 481715191 560117432 647489294 668201031 847977693 888604124 935231274 961511008 962708801 1037444702 1058061687
ISBN:
0511188005
9780511188008
0521838215
9780521838214
0511185316 ( electronic bk.)
9780511185311 ( electronic bk.)
0511186142 ( electronic bk.)
9780511186141 ( electronic bk.)
9780511546518 ( electronic book)
0511546513 ( electronic book)
9780511187070
0511187076
9786610458332
6610458332
Materia:
Autores:
Enlace a formato físico adicional:
Print version: Equivalence and duality for module categories., Cambridge, UK ; New York : Cambridge University Press, 2004 (DLC) 2003066663
Punto acceso adicional serie-Título:
Cambridge tracts in mathematics ; 161

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