Article overview
Abstract
The Zero divisor Graph of a commutative ring $R$, denoted by $\Gamma[R]$, is a graph whose vertices are non-zero zero divisors of $R$ and two vertices are adjacent if their product is zero. We consider the zero divisor graph $\Gamma[\mathbb{Z}_n]$, for any natural number $n$ and find out which graphs are Eulerian graphs.
Keywords and Phrases
Zero divisor graphEuler tourEuler graph.
AMS Subject Classification
05C12, 05C25, 05C50.
Reference information
How to Cite
B. Surendranath Reddy, Rupali S. Jain, N. Laxmikanth (2020). EULERIAN OF THE ZERO DIVISOR GRAPH $\Gamma[\mathbb {Z}_n]$. South East Asian Journal of Mathematics and Mathematical Sciences, 16(1A), 61-66.