Quasi-Frobenius modules.
Naoum, Adil G., Al-Shalgy, Layla S.M. (2000)
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Naoum, Adil G., Al-Shalgy, Layla S.M. (2000)
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Silvana Bazzoni, Luigi Salce (1993)
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Laszlo Fuchs, Luigi Salce (1992)
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L. Fuchs, T. Becker, S. Shela (1989)
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S. Ebrahimi Atani, F. Farzalipour (2009)
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Let R be the pullback, in the sense of Levy [J. Algebra 71 (1981)], of two local Dedekind domains. We classify all those indecomposable weak multiplication R-modules M with finite-dimensional top, that is, such that M/Rad(R)M is finite-dimensional over R/Rad(R). We also establish a connection between the weak multiplication modules and the pure-injective modules over such domains.
S. Ebrahimi Atani, S. Dolati Pishhesari, M. Khoramdel (2013)
Discussiones Mathematicae - General Algebra and Applications
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We provide several characterizations and investigate properties of Prüfer modules. In fact, we study the connections of such modules with their endomorphism rings. We also prove that for any Prüfer module M, the forcing linearity number of M, fln(M), belongs to {0,1}.
Dmitri Alexeev (2001)
Rendiconti del Seminario Matematico della Università di Padova
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Karin Erdmann, José Antonio de la Peña, Corina Sáenz (2002)
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Let A be a finite-dimensional algebra which is quasi-hereditary with respect to the poset (Λ, ≤), with standard modules Δ(λ) for λ ∈ Λ. Let ℱ(Δ) be the category of A-modules which have filtrations where the quotients are standard modules. We determine some inductive results on the relative Auslander-Reiten quiver of ℱ(Δ).
L. Fuchs, S. Bazzoni, L. Salce (1995)
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Pu Zhang (1997)
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Hu Hsiung Li, William M. Singer (1982)
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Paolo Zanardo (1990)
Mathematica Scandinavica
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Laszlo Fuchs, Saharon Shelah (2003)
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