TEORIA DE ANILLOS


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Hyman Bass: Finitistic dimension and a homological generalization of semiprimary rings (first page)
Trans. Am. Math. Soc. 95, 466-488 (1960). [ISSN 0002-9947]
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Maurice Auslander, Idun Reiten: On a Generalized Version of the Nakayama Conjecture (first page) Proceedings of the American Mathematical Society, Vol. 52, No. 1 (1975), pp. 69-74
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W. D. Burgess, K. R. Fuller, E. R. Voss, B. Zimmermann-Huisgen: The Cartan Matrix as an Indicator of Finite Global Dimension for Artinian Rings (first page) Proceedings of the American Mathematical Society, Vol. 95, No. 2 (1985), pp. 157-165
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Edward L. Green; Birge Zimmermann-Huisgen: Finitistic dimension of artinian rings with vanishing radical cube (only abstract)
Math. Z. 206, No.4, 505-526 (1991). [ISSN 0025-5874]
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Kent R. Fuller; Manuel Saorín: On the finitistic dimension conjecture for artinian rings (only abstract)
Manuscr. Math. 74, No.2, 117-132 (1992). ISSN 0025-2611; ISSN 1432-1785
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Skowronski, Andrzej; Smalø, Sverre O.; Zacharia, Dan: On the finiteness of the global dimension for Artinian rings (only abstract)
J. Algebra 251, No.1, 475-478 (2002).
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Manuel Saorín: On semiprimary rings of finite global dimension (full text)
Commun. Algebra 33, No. 3, 737-743 (2005). ISSN 0092-7872; ISSN 1532-4125
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Igusa, Kiyoshi, Todorov, Gordana: On the finitistic global dimension conjecture for artin algebras (full text).
In: Representations of algebras and related topics, 201-204. Fields Inst. Commun., 45, Amer. Math. Soc., Providence, RI, 2005.