On Generalization of δ-Primary Elements in Multiplicative Lattices

2020/04/29 by Bingi, A. V.
#06B99 #FOS: Mathematics #Rings and Algebras (math.RA)

paper · doi:10.48550/arxiv.2004.14063

Abstract

In this paper, we introduce ϕ-δ-primary elements in a compactly generated multiplicative lattice L and obtain its characterizations. We prove many of its properties and investigate the relations between these structures. By a counter example, it is shown that a ϕ-δ-primary element of L need not be δ-primary and found conditions under which a ϕ-δ-primary element of L is δ-primary.

Related

• An Element ϕ-δ-Primary to another Element in Multiplicative Lattices
• δ-Primary Elements In Lattice Modules
• ϕ-δ-S-primary submodule
• A class of multiplicative lattices
• Pseudo-Primary, Classical Prime and Pseudo-Classical Primary Elements in Lattice Modules