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- W2005148237 abstract "In [7], Z. Tang and H. Zakeri introduced the concept of co-Cohen-Macaulay Artinian module over a quasi-local commutative ring R (with identity): a non-zero Artinian R -module A is said to be a co-Cohen-Macaulay module if and only if codepth A = dim A , where codepth A is the length of a maximal A -cosequence and dim A is the Krull dimension of A as defined by R. N. Roberts in [2]. Tang and Zakeriobtained several properties of co-Cohen-Macaulay Artinian R -modules, including a characterization of such modules by means of the modules of generalized fractions introduced by Zakeri and the present second author in [6]; this characterization is explained as follows." @default.
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- W2005148237 title "Co-Cohen-Macaulay Artinian modules over commutative rings" @default.
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