MODULES WHOSE CLOSED SUBMODULES WITH ESSENTIAL SOCLE ARE DIRECT SUMMANDS
We introduce and study CLESS-modules, which subsume two generalizations of extending modules due to P.F. Smith and A. Tercan. A module M will be called a CLESS-module if every closed submodule N of M (in the sense that M/N is non-singular) with essential
Sahinkaya, Serap, Crivei, Septimiu
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On rings whose left modules are direct sums of finitely generated modules
The relationship between rings of finite module type and rings whose left modules have decompositions that complement direct summands is examined by proving that the latter are precisely the rings of the title.
Kent R. Fuller
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On Viazovska's modular form inequalities. [PDF]
Romik D.
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On the Distribution of the Information Density of Gaussian Random Vectors: Explicit Formulas and Tight Approximations. [PDF]
Huffmann JEW, Mittelbach M.
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Direct Decompositions Into Infinitely Many Summands [PDF]
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Coarse-Graining Waters: Unveiling The Effective Hydrophilicity/Hydrophobicity of Individual Protein Atoms and The Roles of Waters' Hydrogens. [PDF]
Na H, Song G.
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Modules whose annihilators are direct summands [PDF]
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A note on integrated local energy decay estimates for spherically symmetric black hole spacetimes. [PDF]
Holzegel G, Mavrogiannis G, Ruiz RV.
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A Class of Algorithms for Recovery of Continuous Relaxation Spectrum from Stress Relaxation Test Data Using Orthonormal Functions. [PDF]
Stankiewicz A.
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Correction to: ``Direct summands of direct products of slender modules''
This correction is concerned with the author's cited paper, ibid. 117, 379-385 (1985; Zbl 0532.13007).
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