Every Cotorsion-free Algebra is an Endomorphism Algebra.

Manfred Dugas; Rüdiger Göbel

Mathematische Zeitschrift (1982)

  • Volume: 181, page 451-470
  • ISSN: 0025-5874; 1432-1823

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Dugas, Manfred, and Göbel, Rüdiger. "Every Cotorsion-free Algebra is an Endomorphism Algebra.." Mathematische Zeitschrift 181 (1982): 451-470. <http://eudml.org/doc/173246>.

@article{Dugas1982,
author = {Dugas, Manfred, Göbel, Rüdiger},
journal = {Mathematische Zeitschrift},
keywords = {Dedekind domain; indecomposable modules; superdecomposable modules; test problems; cotorsion-free algebra; endomorphism algebra; direct summand; countable torsion-free reduced; endomorphism ring of torsion-free abelian group; automorphism group of torsion-free abelian group; commutative artinian ring; cancellation property; bibliography},
pages = {451-470},
title = {Every Cotorsion-free Algebra is an Endomorphism Algebra.},
url = {http://eudml.org/doc/173246},
volume = {181},
year = {1982},
}

TY - JOUR
AU - Dugas, Manfred
AU - Göbel, Rüdiger
TI - Every Cotorsion-free Algebra is an Endomorphism Algebra.
JO - Mathematische Zeitschrift
PY - 1982
VL - 181
SP - 451
EP - 470
KW - Dedekind domain; indecomposable modules; superdecomposable modules; test problems; cotorsion-free algebra; endomorphism algebra; direct summand; countable torsion-free reduced; endomorphism ring of torsion-free abelian group; automorphism group of torsion-free abelian group; commutative artinian ring; cancellation property; bibliography
UR - http://eudml.org/doc/173246
ER -

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