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The zero-divisor graph of a module

2017
Summary: Let \(R\) be a commutative ring with identity and \(M\) an \(R\)-module. In this paper, we associate a graph to \(M\), say \(\Gamma (_{R}M)\), such that when \(M=R\), \(\Gamma (_{R}M)\) coincide with the zero-divisor graph of \(R\). Many well-known results by \textit{D. F. Anderson} and \textit{P. S. Livingston} [J. Algebra 217, No.
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Line graph of Zero Divisor Graph

M Nalliah, J Ravi Sankar
openaire   +1 more source

ON ZERO DIVISOR GRAPH OVER RİNGS

2018
GÖRENTAŞ, NECAT, AYDIN, SİNAN
openaire   +2 more sources