Relative hermitian Morita theory. Part II: Hermitian Morita contexts.

Pieter Verhaeghe; Alain Verschoren

Publicacions Matemàtiques (1992)

  • Volume: 36, Issue: 2B, page 1035-1052
  • ISSN: 0214-1493

Abstract

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We introduce the notion of a relative hermitian Morita context between torsion triples and we show how these induce equivalences between suitable quotient categories of left and right modules.Due to the lack of involutive bimodules, the induced Morita equivalences are not necessarily hermitian, however.

How to cite

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Verhaeghe, Pieter, and Verschoren, Alain. "Relative hermitian Morita theory. Part II: Hermitian Morita contexts.." Publicacions Matemàtiques 36.2B (1992): 1035-1052. <http://eudml.org/doc/41768>.

@article{Verhaeghe1992,
abstract = {We introduce the notion of a relative hermitian Morita context between torsion triples and we show how these induce equivalences between suitable quotient categories of left and right modules.Due to the lack of involutive bimodules, the induced Morita equivalences are not necessarily hermitian, however.},
author = {Verhaeghe, Pieter, Verschoren, Alain},
journal = {Publicacions Matemàtiques},
keywords = {relative hermitian Morita context; torsion triples; equivalences; quotient categories; right modules},
language = {eng},
number = {2B},
pages = {1035-1052},
title = {Relative hermitian Morita theory. Part II: Hermitian Morita contexts.},
url = {http://eudml.org/doc/41768},
volume = {36},
year = {1992},
}

TY - JOUR
AU - Verhaeghe, Pieter
AU - Verschoren, Alain
TI - Relative hermitian Morita theory. Part II: Hermitian Morita contexts.
JO - Publicacions Matemàtiques
PY - 1992
VL - 36
IS - 2B
SP - 1035
EP - 1052
AB - We introduce the notion of a relative hermitian Morita context between torsion triples and we show how these induce equivalences between suitable quotient categories of left and right modules.Due to the lack of involutive bimodules, the induced Morita equivalences are not necessarily hermitian, however.
LA - eng
KW - relative hermitian Morita context; torsion triples; equivalences; quotient categories; right modules
UR - http://eudml.org/doc/41768
ER -

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