Gorenstein property and symmetry for one dimensional local Cohen-Macaulay rings.
K. Kiyek, A. Compillo, F. Delgado (1994)
Manuscripta mathematica
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Displaying similar documents to “Restricted homological dimensions over local homomorphisms and Cohen-Macaulayness”
Gorenstein property and symmetry for one dimensional local Cohen-Macaulay rings.
Tangent cones at Gorenstein singularities
Judith D. Sally (1980)
Compositio Mathematica
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Artin-Nagata properties and Cohen-Macaulay associated graded rings
Mark Johnson, Bernd Ulrich (1996)
Compositio Mathematica
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On the Cohen-Macaulay and Gorenstein properties of multigrad rees algebras.
Manfred Herrmann, J. Ribbe, Eero Hyry (1993)
Manuscripta mathematica
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Finiteness aspects of Gorenstein homological dimensions
Samir Bouchiba (2013)
Colloquium Mathematicae
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We present an alternative way of measuring the Gorenstein projective (resp., injective) dimension of modules via a new type of complete projective (resp., injective) resolutions. As an application, we easily recover well known theorems such as the Auslander-Bridger formula. Our approach allows us to relate the Gorenstein global dimension of a ring R to the cohomological invariants silp(R) and spli(R) introduced by Gedrich and Gruenberg by proving that leftG-gldim(R) = maxleftsilp(R),...
Octonions
Alexander MacAulay
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On the Gorenstein property of the diagonals of the Rees algebra.
Olga Lavila-Vidal, Santiago Zarzuela (1998)
Collectanea Mathematica
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Symbolic powers, Serre Conditions and Cohen-Macaulay Rees Algebras.
W.V. Vasconcelos, S. Morey, S. Noh (1995)
Manuscripta mathematica
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On Monomial curves and Cohen-Macaulay type.
Maria Pia Cavaliere, Gianfranco Niesi (1983)
Manuscripta mathematica
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On the structure of Noetherian symbolic Rees Algebras.
M. Herrmann, S. Goto, K. Nishida (1990)
Manuscripta mathematica
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On Cohen-Macaulay rings
Edgar E. Enochs, Jenda M. G. Overtoun (1994)
Commentationes Mathematicae Universitatis Carolinae
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In this paper, we use a characterization of -modules such that to characterize Cohen-Macaulay rings in terms of various dimensions. This is done by setting to be the local cohomology functor of with respect to the maximal ideal where is the Krull dimension of .