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[1] D.D. Anderson, Star-operations induced by overrings, Comm. Algebra 16 (1988), 2535-2553.10.1080/00927879808823702Search in Google Scholar

[2] D.D. Anderson and D.F. Anderson, Some remarks on star operations and the class group, J. Pure Appl. Algebra 51 (1988), 27-33.10.1016/0022-4049(88)90075-8Search in Google Scholar

[3] D.D. Anderson and S.J. Cook, Two star operations and their induced latices, 28 (2000), 2461-247510.1080/00927870008826970Search in Google Scholar

[4] D.D. Anderson and T. Dumitrescu, Condensed domains, Canad. Math. Bull. 46 (2003), 3-13.10.4153/CMB-2003-001-2Search in Google Scholar

[5] D.D. Anderson and T. Dumitrescu, Condensed local domains which are not strongly condensed, Math. Rep. 55 (2003), 205-209.Search in Google Scholar

[6] D.D. Anderson and T. Dumitrescu, Half condensed domains, Houston J. Math. 30 (2004), 929-936.Search in Google Scholar

[7] D.D. Anderson, E.G. Houston, M. Zafrullah, t-linked extensions, the t- class group, and Nagata’s theorem, J. Pure Appl. Algebra 86 (1993), 109-124.10.1016/0022-4049(93)90097-DSearch in Google Scholar

[8] D.D. Anderson, J. L. Mott and M. Zafrullah, Finite character representation of integral domains, Bollettino U.M.I. 76-B (1992), 613-630.Search in Google Scholar

[9] D.D. Anderson and M. Zafrullah, Independent locally-finite intersections of localizations, Houston J. Math. 25 (1999), 433-452.Search in Google Scholar

[10] D.D. Anderson and M. Zafrullah, Splitting sets and weakly Matlis domains, Proceedings of the Fifth International Fez Conference on Commutative Algebra and its Applictions, Fez, Morocco, 2008.10.1515/9783110213188.1Search in Google Scholar

[11] D.F. Anderson, J.T. Arnold and D.E. Dobbs, Integrally closed condensed domains are B´ezout, Canad. Math. Bull. 28 (1985), 98-102.10.4153/CMB-1985-010-xSearch in Google Scholar

[12] D.F. Anderson, G.W. Chang, A.J. Park, Weakly Krull and related domains of the form D +M;A +XB[X];A +X2B[X], Rocky Mountain J. Math. 36(2006), 1-22.Search in Google Scholar

[13] D.F. Anderson and D.E. Dobbs, On the product of ideals, Canad. Math. Bull. 26 (1983), 106-114.10.4153/CMB-1983-016-2Search in Google Scholar

[14] V. Barucci, Mori domains, Non-Noetherian Commutative Ring Theory (S.C Chapman and S. Glaz Editors), Math. Appl. Kluwer Acad. Publ. Dordrecht, 520(2000), 57-73.Search in Google Scholar

[15] A. Bouvier and M. Zafrullah, On some class group of an integral domain, Bull. Soc. Math. Greece 29 (1988), 45-59.Search in Google Scholar

[16] G.W. Chang, Strong Mori domains and the ring D[x]Nv , J. Pure Appl. Algebra 197 (2005), 3669-3686.Search in Google Scholar

[17] D. Dobbs, E. Houston, T. Lucas, M. Zafrullah, t-Linked overrings and Pr¨ufer v-multiplication domains, Comm. Algebra 17 (1989) 28352852.Search in Google Scholar

[18] R. Gilmer, Multiplicative Ideal Theory, Marcel Dekker, New York, 1972.Search in Google Scholar

[19] C. Greither, On the two generator problem for the ideal of a onedimensional ring, J. Pure Appl. Algebra 24 (1982), 265-276.10.1016/0022-4049(82)90044-5Search in Google Scholar

[20] M. Griffin, Some results on v-multiplications rings, Canad. J. Math. 19 (1967), 710-722.10.4153/CJM-1967-065-8Search in Google Scholar

[21] N. Jacobson, Basic Algebra I, Freeman, San Francisco, 1974.Search in Google Scholar

[22] B.G. Kang, Pr¨ufer v-multiplication domains and the ring R[X]Nv , J. Algebra 123 (1989), 151-170.10.1016/0021-8693(89)90040-9Search in Google Scholar

[23] I. Kaplansky, Commutative Rings, Revised Edition, The University of Chicago Press, Chicago and London, 1974.Search in Google Scholar

[24] A. Mimouni, Integral domains in which each ideal is a w-ideal, Comm. Alg. 33(2005), 1345-1355.10.1081/AGB-200058369Search in Google Scholar

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