Pi-Modules

[1] D.D. Anderson, Abstract commutative ideal theory without chain condition, Algebra
Universalis, 6: 131-145 (1976).
[2] D.D. Anderson, Multiplication ideals, multiplication rings, and the ring R(X), Canad.
Jour. of Mathematics. 28: 760-768 (1976).
[3] D.D. Anderson, J. Matijevic and W. Nichols, The Krull Intersection Theorem II, Pacific
Journal of Mathematics, 66: 15-22 (1976).
[4] D.D. Anderson, Multiplicative lattices in which every principal element is a product of
prime elements, Algebra Universalis, 8: 330-335 (1978).
[5] D.D. Anderson, Some remarks on multiplication ideals, Math. Japon. 25: 463-469
(1980).
[6] D.D. Anderson, Noetherian rings in which every ideal is a product of primary ideals,
Canad. Math. Bull. 23(4): 457-459 (1980).
[7] D.D. Anderson and L.A. Mahaney, On primary factorizations, Journal of Pure and Applied
Algebra, 54: 141-154 (1988).
[8] D.D. Anderson and E.W. Johnson, Dilworth’s Principal elements, Algebra Universalis,
36: 99-109 (1996).
[9] A. Barnard, Multiplication modules, Journal of Algebra, 71: 174-178 (1981).
[10] M. Behboodi and H. Koohy, On minimal prime submodules, Far East J. Math. Sci.
(FJMS). 6: 83-88 (2002).
[11] Z. El-Bast and P.F. Smith, Multiplication modules, Communications in Algebra, 16(4):
755-779 (1988).
[12] R.W. Gilmer, Multiplicative ideal theory, Marcel Decker, 1972.
[13] C. Jayaram, Almost -lattices, Czechoslovak Mathematical Journal, 54(129): 119-130
(2004).
REFERENCES 519
[14] C. Jayaram and Ünsal Tekir, Q-modules, Turkish Journal of Mathematics, 33: 215-225
(2009).
[15] B.G. Kang, On the converse of a well-known fact about Krull domains, Journal of Algebra,
124: 284-299 (1989).
[16] M.D. Larsen and P.J. McCarthy, Multiplicative theory of ideals, Academic Press, New
York, 1971.
[17] K.B. Levitz, A characterization of general ZPI-rings, Proc. Amer. Math. Soc. 32: 376-380
(1972).
[18] G.M. Low and P.F. Smith, Multiplication modules and ideals, Communications in Algebra,
18(12): 4353-4375 (1990).
[19] P.J. McCarthy, Principal elements of lattices of ideals, Proc. Amer. Math. Soc. 30: 43-45
(1971).
[20] D.G. Northcott, Lessons on Rings, Modules and Multiplicities, Cambridge University
Press, London, 1968.
[21] Shahabaddin Ebrahimi Atani, Fethi Çallıalp and Ünsal Tekir, A Short Note On Primary
Submodules Of Multiplication modules, International Journal of Algebra, 1: 381-384
(2007).