Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring
Dlab V, Ringel CM (1989)
Proceedings of the American Mathematical Society 107(1): 1-5.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Dlab, Vlastimil;
Ringel, Claus MichaelUniBi
Einrichtung
Erscheinungsjahr
1989
Zeitschriftentitel
Proceedings of the American Mathematical Society
Band
107
Ausgabe
1
Seite(n)
1-5
ISSN
0002-9939
Page URI
https://pub.uni-bielefeld.de/record/1782079
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Dlab V, Ringel CM. Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring. Proceedings of the American Mathematical Society. 1989;107(1):1-5.
Dlab, V., & Ringel, C. M. (1989). Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring. Proceedings of the American Mathematical Society, 107(1), 1-5. https://doi.org/10.2307/2048026
Dlab, Vlastimil, and Ringel, Claus Michael. 1989. “Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring”. Proceedings of the American Mathematical Society 107 (1): 1-5.
Dlab, V., and Ringel, C. M. (1989). Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring. Proceedings of the American Mathematical Society 107, 1-5.
Dlab, V., & Ringel, C.M., 1989. Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring. Proceedings of the American Mathematical Society, 107(1), p 1-5.
V. Dlab and C.M. Ringel, “Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring”, Proceedings of the American Mathematical Society, vol. 107, 1989, pp. 1-5.
Dlab, V., Ringel, C.M.: Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring. Proceedings of the American Mathematical Society. 107, 1-5 (1989).
Dlab, Vlastimil, and Ringel, Claus Michael. “Every semiprimary ring is the endomorphism ring of a projective module over a quasi-hereditary ring”. Proceedings of the American Mathematical Society 107.1 (1989): 1-5.
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