Some Extensions of Generalized Morphic Rings and EM-rings

[1] Abu Osba, E. and Alkam, O., When zero-divisor graphs are divisor graphs, Turk. J. Math, 41 (2017), 797- 807.10.3906/mat-1601-102Search in Google Scholar

[2] Abu Osba, E. and Ghanem, M., Annihilating content in polynomial and power series rings, (Submitted).Search in Google Scholar

[3] Artico, G. and Marconi, U., On the compactness of minimal spectrum. Rendiconti del Seminario Matematico della Universit_a di Padova 56 (1976), 79-84.Search in Google Scholar

[4] Endo, S., Note on P.P.rings, Nagoya Math J. 17 (1960), 167-170.10.1017/S0027763000002129Open DOISearch in Google Scholar

[5] Evans, M.W., On commutative P.P. rings, Paci_c journal of mathematics 41(3) (1972), 687-697.10.2140/pjm.1972.41.687Search in Google Scholar

[6] Gillman, L. and Jerison, M., Rings of continuous functions, Graduate Texts in Math, 43, Berlin-Heidelberg, New York, 1976.Search in Google Scholar

[7] Henriksen, M. and Jerison, M.,The space of minimal prime ideals of a commutative ring, Trans. Amer. Math. Soc. 115 (1965), 110-130.10.1090/S0002-9947-1965-0194880-9Search in Google Scholar

[8] Henriksen, M. and Woods, R.G., Cozero complemented spaces; when the space of minimal prime ideals of a C(X) is compact, Topology and its Applications 141 (2004), 147-170.10.1016/j.topol.2003.12.004Search in Google Scholar

[9] Huckaba, J., Commutative rings with zero divisors, Marcel Dekker, INC, New York, 1988.Search in Google Scholar

[10] Liu, Q. and Chen, J., Coherence and generalized morphic property of triangular matrix rings, Communications in Algebra 42 (2014), 2788-2799.10.1080/00927872.2013.808650Search in Google Scholar

[11] Matlis, E., The minimal prime spectrum of a reduced ring, Illinois Journal of Mathematics 27(3) (1983), 353-391.10.1215/ijm/1256046365Search in Google Scholar

[12] Yang, X., On rings whose _nitely generated left ideals are left annihilators of an element, arXiv:1002.3193Search in Google Scholar

[13] Yuxian, G., The P-cotorsion dimensions of modules and rings, Acta Math- ematica Scientia 30B(4) (2010), 1029-1043.10.1016/S0252-9602(10)60100-2Open DOISearch in Google Scholar

[14] Zhua, H. and Dinga, N., Generalized morphic rings and their applications, Communications in Algebra 35(7) (2007), 2820-2837.10.1080/00927870701354017Open DOISearch in Google Scholar