Results 111 to 120 of about 6,218,340 (134)
Modules Whose Endomorphism Rings are Von Neumann Regular
Abelian groups whose endomorphism rings are von Neumann regular have been extensively investigated in the literature. In this paper, we study modules whose endomorphism rings are von Neumann regular, which we call endoregular modules. We provide characterizations of endoregular modules and investigate their properties.
Gangyong Lee +2 more
exaly +4 more sources
Module-theoretic generalization of commutative von Neumann regular rings
Jayaram and Tekir defined an R-module M, R is a commutative ring, to be “von Neumann regular” if for each m∈M, there exists an a∈R such that Rm=aM=a2M.
D. D. Anderson +2 more
exaly +4 more sources
On ϕ-P-flat modules and ϕ-von Neumann regular rings
Let [Formula: see text] be a commutative ring with a nonzero identity and [Formula: see text] an [Formula: see text]-module. Set [Formula: see text], if [Formula: see text]-[Formula: see text] then [Formula: see text] is called a [Formula: see text]-torsion module.
Mahdou, Najib, Oubouhou, El Houssaine
openaire +3 more sources
Spectrum of a locally cyclic module over a commutative von neumann regular ring
Annie Vogel
exaly +4 more sources
Symplectic Modules and von Neumann Regular Matrices over Commutative Rings
A criterion is given for the existence of a symplectic structure on a finitely generated projective module P over a commutative ring R. If P⨁Q = R n , P admits a symplectic structure iff Q = ker(A) for some von Neumann regular alternating matrix A ∈ M n (R). Every n-generated symplectic space over R arises in this way. In supplement to this, it is also
T. Y. Lam, R. G. Swan
openaire +2 more sources
ON VON NEUMANN REGULAR MODULES
G. N. Sudharshana, D. Siva Kumar
openaire +2 more sources
A Study of Non-Commutative Von-Neumann Regular Rings
In this paper, we study the Von-Neumann regular elements of non-commutative rings M-2(Z(2)) and M-2(Z(3)). We prove that M-2(Z(2)) and M-3(Z(3)) are Von-Neumann rings. We also give code in C++ to compute Von-Neumann regular elements of M-2(Z(n))
Deeba Afzal +2 more
exaly +2 more sources
Combining Local and Von Neumann Regular Rings
All rings R considered are commutative and have an identity element. Contessa called R a VNL-ring if a or 1 - a has a Von Neumann inverse whenever a ∈ R. Sample results: Every prime ideal of a VNL-ring is contained in a unique maximal ideal.
Emad Abu Osba +2 more
exaly +2 more sources
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Characterizing von Neumann Regular Rings in Reverse Mathematics
Notre Dame Journal of Formal Logic, 2021Huishan Wu
exaly
Von Neumann regular matrices revisited
Linear and Multilinear Algebra, 2023Septimiu Crivei, Iulia Chiru
exaly

