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- Kristen Wallis, Geoffrey Akers, Peter J. Collins, Richard Davis, Alan Frazier, Mark E. Oxley +1 other
- IGARSS
- 2012

- D. Eswara Rao, D. Bharathi, D. F. Anderson, S. Livingston, A. Frazier, Lauve +2 others
- 2014

Let R be a commutative ring with Z(R), its set of zero divisors. The total zero divisor graph of R, denoted Z(?(R)) is the undirected (simple) graph with vertices Z(R)*=Z(R)-{0}, the set of nonzero zero divisors of R. and for distinct x, y ? z(R)*, the vertices x and y are adjacent if and only if x + y ? z(R). In this paper prove that let R is commutative… (More)

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