A new approximation theory which unifies spherical and Cohen-Macaulay approximations

Takahashi R

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A new approximation theory which unifies spherical and Cohen-Macaulay approximations

机译：一种新的近似理论，统一了球面近似和Cohen-Macaulay近似

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This paper gives a new approximation theory for finitely generated modules over commutative Noetherian rings, which unifies two famous approximation theorems; one is due to Auslander and Bridger and the other is due to Auslander and Buchweitz. Modules admitting such approximations shall be studied. (c) 2006 Elsevier B.V. All rights reserved.

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《Journal of pure and applied algebra》 |2007年第2期|共18页
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Takahashi R;
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正文语种 eng
中图分类数学;
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5. Cohen-Macaulay approximations over a Gorenstein local ring. [D] . Ding, Songqing. 1990

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7. A new approximation theory which unifies spherical and Cohen-Macaulay approximations [O] . Takahashi Ryo 2006

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8. Monte Carlo Approximations in Bayesian Decision Theory. Part 3. Limiting Behavior of Monte Carlo Approximations [R] . Shao, J. 1988

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A new approximation theory which unifies spherical and Cohen-Macaulay approximations

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