Abstract
In this paper, for a bounded lattice \(L\) and an ideal \(I\) of \(L\), we introduce the zero-divisor graph of \(L\) with respect to \(I\), denoted by \(\Gamma _I(L)\). We study the interplay of lattice-theoretic properties of \(L\) with graph-theoretic properties of \(\Gamma _I(L)\).
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