Results 21 to 30 of about 6,218,340 (134)
Hilbert von Neumann Modules versus Concrete von Neumann Modules [PDF]
Apart from presenting some new insights and results, one of our main purposes is to put some records in the development of von Neumann modules straight.
Skeide, Michael
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Some Results on W-regular Rings
Von Neumann regular rings, introduced in 1936, form a cornerstone of abstract algebra and were later extended to weakly regular rings. This work considers another extension, the W-regular rings defined by Wei [6], and explores their properties and ...
Hazim Tallat Hazim
doaj +1 more source
On spectral compactness of von neumann regular rings [PDF]
We characterize the spectral compactness of commutative von Neumann regular rings. We show that through a process of adjunction of identity, we can obtain the Alexandroff compactification or a star compactification of the prime spectrum of certain von ...
Acosta, Lorenzo, Rubio, Ibeth Marcela
core
Recently, in the Research Problems of Canadian Mathematical Bulletin, Vol. 14, No. 4, 1971, there appeared a problem which asks “Is a prime Von Neumann regular ring pimitive?” While we are not able to settle this question one way or the other, we prove ...
Kwangil Koh
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K1 of noncommutative von Neumann regular rings
If R is any (noncommutative, von Neumann) regular ring with 2 invertible, then K1 of the free (noncommuting) R-algebra on a set X is canonically isomorphic to K1(R).
Handelman, David
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A characterization of graded von Neumann regular rings with applications to Leavitt path algebras
We prove a new characterization of graded von Neumann regular rings involving the recently introduced class of nearly epsilon-strongly graded rings. As our main application, we generalize Hazrat's result that Leavitt path algebras over fields are graded ...
Lännström, Daniel +2 more
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Weakly (m,n)-semiprime submodules [PDF]
Mohammed Issoual
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Rings Whose Pure-Projective Modules Have Maximal or Minimal Projectivity Domain
In this study, we investigate the projectivity domain of pure-projective modules. A pure-projective module is called special-pure-projective (s-pure-projective) module if its projectivity domain contains only regular modules. First, we describe all rings
Zübeyir Türkoğlu
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Von Neumann regular graphs associated with rings
Let [Formula: see text] be a ring with nonzero identity. By the Von Neumann regular graph of [Formula: see text], we mean the graph that its vertices are all elements of [Formula: see text] such that there is an edge between vertices [Formula: see text]
Shervin Sahebi, Ali Jafari Taloukolaei
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ON VON NEUMANN REGULARITY, INJECTIVITY AND FLATNESS [PDF]
application/pdfIt is still unknown whether a SF-ring A (every simple left or right A-module is flat) is von Neumann regular. The following non-trivial generalization of regular rings is considered: write "¥A satisfies(*)" if, for any maximal right ideal $
Ming, Roger Yue Chi, 29805
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