Castelnuovo's Regularity and Multiplicity.
Wolfgang Vogel, Jürgen Stückrad (1988)
Mathematische Annalen
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Displaying similar documents to “Bounds on Castelnuovo-Mumford regularity for generalized Cohen-Macaulay graded rings.”
Castelnuovo's Regularity and Multiplicity.
Graded Cohen-Macaulay Rings Associated to Equimultiple Ideals.
M. Herrmann, U. Grothe, U. Orbanz (1984)
Mathematische Zeitschrift
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Artin-Nagata properties and Cohen-Macaulay associated graded rings
Mark Johnson, Bernd Ulrich (1996)
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Graded modules and their completions
Maurice Auslander, Idun Reiten (1990)
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Cohen-Macaulay Rees algebras and degrees of polynomial relations.
A. Simis, B. Ulrich, W.V. Vasconcelos (1995)
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On the Cohen-Macaulayness of the associated graded ring of certain monomial curves.
Molinelli, S., Patil, D.P., Tamone, G. (1998)
Beiträge zur Algebra und Geometrie
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Examples of Cohen-Macaulay Rings which are not Gorenstein.
John A. Eagon (1969)
Mathematische Zeitschrift
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Semicontinuity for representations of one-dimensional Cohen-Macaulay rings.
G.-M. Greuel, Y.A. Drozd (1996)
Mathematische Annalen
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On the Gorenstein property of the diagonals of the Rees algebra.
Olga Lavila-Vidal, Santiago Zarzuela (1998)
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Upper Bounds for the Degrees of the Equations Defining Locally Cohen-Macaulay Schemes.
Wolfgang Vogel, Paolo Maroscia, Jürgen Stückrad (1987)
Mathematische Annalen
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Gorenstein property and symmetry for one dimensional local Cohen-Macaulay rings.
K. Kiyek, A. Compillo, F. Delgado (1994)
Manuscripta mathematica
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Recognizing dualizing complexes
Peter Jørgensen (2003)
Fundamenta Mathematicae
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Let A be a noetherian local commutative ring and let M be a suitable complex of A-modules. It is proved that M is a dualizing complex for A if and only if the trivial extension A ⋉ M is a Gorenstein differential graded algebra. As a corollary, A has a dualizing complex if and only if it is a quotient of a Gorenstein local differential graded algebra.
Gorenstein Rings and Modules with High Numbers of Generators.
Bernd Ulrich (1984/85)
Mathematische Zeitschrift
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