[1] M.F. Atiyah and I.G.Macdonald, (1969). Introduction to Commutative Algebra. University of Oxford, Addition Wesely publishing company
[2] Aalipour G., Akbari S., Behboodi M., Nikandish R.,Nikmehr M.J and Shaveisi F.,” The Classification of the annihilating-ideal graphs of commutative rings", Algebra Colloquim, (to appear).
[3] Akbari S., Mohammadian A., “On zero-divisor graphs of finite rings”, J.Algebra 314 (2007), no. L, 168-184.
[4] Anderson D.F., Axtell M.C., and Sticklrs J.A., “ Zero-divisor graphs in commutative rings, in commutative Algebra, Noetherian and Non-Noetherian ring Perspectives”, ( M. Fontana , S-E. Kabbaj, B. Olberding, I. Swanson, Eds.) 23-45, Springer-Verlag, New York, 2011
[5] F.W. Anderson, K. R. Fuller, (1992). Ring and Category of Modules, New York: Springer-Verlag
[6] D.F. Anderson, A. Frazier, A. Lanve, and P.S. Livingston, The zero-divisor graph of commutative ring, II, in: Lecture Notes in Pure and Appl. Math., Vol. 220, pp. 61-72, Dekker, New York, 2011
[7] D. F. Anderson and P.s. Livingston, The zero-divisor graph of Commutative ring. J. Algebra 217(1999), no. 434-447.
[8] D.F. Anderson and S.B. Mullay, On the diameter and girth of a zero-divisor graph, J. pure Appl. Algebra 210 (2007), no.2, 543-550
[9] D. Lu and T.Wu, on bipartite zero-divisor graphs, Discrete Math. 309 (2009), no.4, 755-762.
[10] B. Allen, E. Martin, E. New, and D. Skabelund, Diameter, girth and cut vertices of the graphs of equivalence classes of Zero-divisors, Involveqes, Vol. 5, no. I, pp. 51-60, 2012.
[11] I. Beck, Coloring of commutative rings, J. Algebra 116(1988), no. I, 208-226.
[12] M. Baziar, E. Momtahan and S. Safaeeyan. A Zero-divisor Graph for Module with Respect To their (First) Dual. It Journal of Algebra and Its Applications Vol. 13, No. 6 (2013)
[13] M. Baziar, E. Momtahan, S. Safaeeyan and N. Ranjbar. Zero-divisor graph of abelian groups. journal of Algebra and Its Applications Vol. 13, No. 6 (2014)
[14] M.Behboodi and Z. Rakeei, The annihilating-ideal graph of commutative rings I, J. Algebra Appl. 10 (2011), no. 4, 727-739.
[15] M. Behboodi and Z. Rakeei, The annihilating- ideal graph of commutative rings II, J. Alebra Apl. 10 (2011). No. 4, 740-753
[16] S. B. Mulay, Cycles and symmetries of zero-divisors, Comm. Algebra 30 (2002), no. 7, 3533-3558
[17] S. Safaeeyan. Annihilating submodule graph for module. To appear
[18] S.Safaeeyan, M. Baziar and E. Momtahan. A Generalization of the Zero-Divisor Graph for Modules. IJ. Korean Math. Soc. 51 (2014)
[19]S. Spiroff and C. Wickham. A Zero Divisor Graph Determined by Equivalenc Classes of Zero Divisores. Comm. Algebra Vol. 39 N-7, 2338-2348 (2011).
[20] T. Y. Lam, (1991). A first Course in Noncommutative Rings. Graduate Texts in Mathematics. Vol. 131. New York/Berlin: Springer-Verlag.
[21] T. Y. Lam, (1998). Lecture on modules and rings. Graduate Texts in Mathematics. Vol. 139. New York/Berlin, Springer-Verlag.