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Application of signal processing techniques for the spectroscopic analysis of dolutegravir and lamivudine: a comparative assessment and greenness appraisal. [PDF]
Alnemari RM +6 more
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On Hodge polynomials for nonalgebraic complex manifolds. [PDF]
Katzarkov L +3 more
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Improved Statistics for F-theory Standard Models. [PDF]
Bies M, Cvetič M, Donagi R, Ong M.
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The Zero-Divisor Graph of a Lattice
Results in Mathematics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kazem Khashyarmanesh, Khashyarmanesh K
exaly +3 more sources
On Domination in Zero-Divisor Graphs
AbstractWe first determine the domination number for the zero-divisor graph of the product of two commutative rings with 1. We then calculate the domination number for the zero-divisor graph of any commutative artinian ring. Finally, we extend some of the results to non-commutative rings in which an element is a left zero-divisor if and only if it is a
Rad, Nader Jafari +2 more
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Sub-semigroups determined by the zero-divisor graph
In this paper we study sub-semigroups of a finite or an infinite zero-divisor semigroup S determined by properties of the zero-divisor graph Γ(S). We use these sub-semigroups to study the correspondence between zero-divisor semigroups and zero-divisor ...
Tongsuo Wu, Dancheng Lu
exaly +2 more sources
Chromatic uniqueness of zero-divisor graphs
The Art of Discrete and Applied Mathematics, 2022Summary: The zero-divisor graph \(\Pi(R)\) of a commutative ring \(R\) is the graph whose vertices are the elements of \(R\) such that the vertices \(u\) and \(v\) are adjacent if and only if \(uv=0\). If the graphs \(G\) and \(H\) have the same chromatic polynomial, then we say that they are chromatically equivalent (or \(\chi -\) equivalent), written
Haneen Al-Janabi, Gábor Bacsó
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The zero-divisor graphs of MV-algebras
Soft Computing, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aiping Gan, Yichuan Yang
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The College Mathematics Journal, 2010
The last ten years have seen an explosion of research in the zero-divisor graphs of commutative rings—by professional mathematicians and undergraduates.
Axtell, Michael, Stickles, Joe
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The last ten years have seen an explosion of research in the zero-divisor graphs of commutative rings—by professional mathematicians and undergraduates.
Axtell, Michael, Stickles, Joe
openaire +2 more sources

