Applications of multisets in filter theory of residuated lattices
Abstract
A multiset is a collection of elements whose repetition is significant. Residuated lattices are a generalization of the structure of the set of ideals of a ring. The concept of multiset filters of residuated lattices was introduced by Vimala J. et.al.,[2]. In this paper, we introduce the notions of multiset R (obstinate, prime, ultra, normal) filters of residuated lattices. Moreover we derive their many important characterizations and the following common properties
Published
2020-02-02
How to Cite
et. al, V. J. (2020). Applications of multisets in filter theory of residuated lattices. International Journal of Advanced Science and Technology, 29(04), 720 - 732. Retrieved from http://sersc.org/journals/index.php/IJAST/article/view/4649
Section
Articles