Finitely self-cogenerated quasi-injective modules and their endomorphism rings.
J. L. García Hernández, J. L. Gómez Pardo (1987)
Extracta Mathematicae
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Displaying similar documents to “Duality properties of injective modules”
Finitely self-cogenerated quasi-injective modules and their endomorphism rings.
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A remark on decomposable modules.
R.Yue Chi Ming (1979)
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Kalathoor Varadarajan (1992)
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Let be a class or R-modules containing 0 and closed under isomorphic images. With any such we associate three classes Γ, F and Δ. The study of some of the closure properties of these classes allows us to obtain characterization of Artinian modules dualizing results of Chatters. The theory of Dual Glodie dimension as developed by the author in some of his earlier work plays a crucial role in the present paper.
Representable equivalences are represented by tilting modules
Gabriella D'Este, Dieter Happel (1990)
Rendiconti del Seminario Matematico della Università di Padova
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Characterizations of some rings with -projective, -(FP)-injective and -flat modules
Xiao Guang Yan, Xiao Sheng Zhu (2011)
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Let be a commutative ring and a semidualizing -module. We investigate the relations between -flat modules and -FP-injective modules and use these modules and their character modules to characterize some rings, including artinian, noetherian and coherent rings.
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Jan Trlifaj (1992)
Rendiconti del Seminario Matematico della Università di Padova
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