S. Larson, f-rings in which every maximal ideal contains finitely many minimal prime ideals, Comm. Algebra, 25(12) (1997) 3859-3888.S. Larson, f -Rings in which every maximal ideal contains finitely many minimal prime ideals, Comm. Algebra 25(12) (1997), 3859-3888....
maximal ideal the correspondence between closed sets for the Zariski topology and radical ideals in the polynomial ring ideal gas prime ideal Capitalism: The Unknown Ideal E2 hardlinks and the ideal reader Ideals and beliefs cannot be compartmentalized The ideal woman principal ideal Ideal weight chart...
Sun, Shu-Hao (1991) Noncommutative rings in which every prime ideal is contained in a unique maximal ideal. J. Pure Appl. Algebra 76: pp. 179-192S. H. Sun, Noncommutative rings in which every prime ideal is contained in a unique maximal ideal, J. Pure Applied Algebra 76 (1991), ...
An R-module M is called a multiplication module if for each submodule N of M, N = IM for some ideal I of R. An R-module M is called a pm-module, i.e., M is pm, if every prime submodule of M is contained in a unique maximal submodule of M. In this paper the following ...
FINITE groupsLet G be a finite group in which every non-nilpotent maximal subgroup has prime index and p the largest prime divisor of | G | , without using the solvability of G we prove that either the Sylow p -subgroup of G is normal or G has a normal p -complement....