Generalized coherent rings by Gorenstein projective dimension.

Li, Linlin; Wei, Jiaqun

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Displaying similar documents to “Generalized coherent rings by Gorenstein projective dimension.”

Characterizations of some rings with $𝒞$ -projective, $𝒞$ -(FP)-injective and $𝒞$ -flat modules

Xiao Guang Yan, Xiao Sheng Zhu (2011)

Czechoslovak Mathematical Journal

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Let $R$ be a commutative ring and $𝒞$ a semidualizing $R$ -module. We investigate the relations between $𝒞$ -flat modules and $𝒞$ -FP-injective modules and use these modules and their character modules to characterize some rings, including artinian, noetherian and coherent rings.

Decomposition properties in modules categories

Robert Wisbauer (1985)

Acta Universitatis Carolinae. Mathematica et Physica

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On presented dimensions of modules and rings.

Zhou, Dexu, Gong, Zhiwei (2010)

International Journal of Mathematics and Mathematical Sciences

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On Matlis dualizing modules.

Enochs, Edgar E., López-Ramos, J.A., Torrecillas, B. (2002)

International Journal of Mathematics and Mathematical Sciences

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$C$ -Gorenstein projective, injective and flat modules

Xiao Yan Yang, Zhong Kui Liu (2010)

Czechoslovak Mathematical Journal

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By analogy with the projective, injective and flat modules, in this paper we study some properties of $C$ -Gorenstein projective, injective and flat modules and discuss some connections between $C$ -Gorenstein injective and $C$ -Gorenstein flat modules. We also investigate some connections between $C$ -Gorenstein projective, injective and flat modules of change of rings.

Displaying similar documents to “Generalized coherent rings by Gorenstein projective dimension.”

Characterizations of some rings with 𝒞 -projective, 𝒞 -(FP)-injective and 𝒞 -flat modules

Decomposition properties in modules categories

On presented dimensions of modules and rings.

On Matlis dualizing modules.

C -Gorenstein projective, injective and flat modules

Characterizations of some rings with $𝒞$ -projective, $𝒞$ -(FP)-injective and $𝒞$ -flat modules

$C$ -Gorenstein projective, injective and flat modules