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The Jacobson Radical and Regular Modules

Canadian Mathematical Bulletin, 1975
Let A be an associative, but not necessarily commutative, ring with identity, and J = J(A) its Jacobson radical. A (unital) module is regular iff every submodule is pure (see (1)). The regular socle R(M) of a module M is the sum of all its submodules which are regular. These concepts have been introduced and studied in (2).
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Regular multiplication modules

Periodica Mathematica Hungarica, 1995
This paper deals with the following two properties of a module \(M\) over a commutative ring \(R\) [see \textit{T. Cheatham} and \textit{E. Enochs}, Math. Jap. 26, 9-12 (1981; Zbl 0466.16013)]: \(F\) regularity (i.e., each submodule of \(M\) is pure); \(\mathbb{Z}\) regularity (i.e., for each \(m\in M\) there is a homomorphism \(\ell:M\to \mathbb{R ...
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Regular completion of modules

Mathematical Notes of the Academy of Sciences of the USSR, 1976
In this paper we introduce the concept of a module regular in the sense of von Neumann. We construct a regular completion of a module X torsion-free relative to a filter\(\mathfrak{F}_R \) of dense modules over a commutative semiprimary ring R. The paper's main result is a theorem that module X is divisible (is injective relative to filter\(\mathfrak{F}
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Regular geometries for folded optical modules

Applied Optics, 1995
We present three new three-dimensional right-cylindrical folded modular interconnection architectures. To compare these systems among each other and with earlier designs, we introduce several figures of merit. The figures of merit describe such aspects of the system as the compactness, the relative angles of the optical axis to optical elements in the ...
M P, Schamschula   +3 more
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NEW TYPES OF REGULAR GAMMA MODULES

Missouri Journal of Mathematical Sciences
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zyarah, Ali Abd Alhussein   +1 more
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Bezout and regular modules

1998
A regular module is any module M satisfying the following equivalent conditions. (1) Every cyclic submodule of M is a direct summand of M. (2) Every finitely generated submodule of M is a direct summand of M.
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The fundamental theorem of affine geometry in regular L0-modules

Journal of Mathematical Analysis and Applications, 2022
Tiexin Guo
exaly  

Degree of Irregularity and Regular Formal Modules in Local Fields

Vestnik St Petersburg University: Mathematics, 2020
Vostokov S V, S V Vostokov
exaly  

Modules Whose Endomorphism Rings are Unit-Regular

Communications in Algebra, 2016
Gangyong Lee, Xiaoxiang Zhang
exaly  

Modules Whose Endomorphism Rings are Von Neumann Regular

Communications in Algebra, 2013
Gangyong Lee, S Tariq Rizvi
exaly  

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