R-primary L-representations of L-ideals

Davender S. Malik; John N. Mordeson

R-primary L-representations of L-ideals

Department of Mathematics

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution

Abstract

We examine the basic properties of prime L-ideals, primary L-ideals, and R-radicals of L-ideals where L is a completely distributive lattice. We determine to what extent every L-ideal has an R-primary L-representation.

Original language	English
Title of host publication	Joint Conference on Information Sciences - Proceedings, Abstracts and Summaries, JCIS 94
Pages	8-11
Number of pages	4
State	Published - 1994
Event	Joint Conference on Information Sciences - Proceedings, Abstracts and Summaries '94 - Pinehurst, NC, United States Duration: Nov 1 1994 → Nov 1 1994

Other

Other	Joint Conference on Information Sciences - Proceedings, Abstracts and Summaries '94
Country	United States
City	Pinehurst, NC
Period	11/1/94 → 11/1/94

All Science Journal Classification (ASJC) codes

Computer Science(all)

Access to Document

Cite this

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title = "R-primary L-representations of L-ideals",

abstract = "We examine the basic properties of prime L-ideals, primary L-ideals, and R-radicals of L-ideals where L is a completely distributive lattice. We determine to what extent every L-ideal has an R-primary L-representation.",

author = "Malik, {Davender S.} and Mordeson, {John N.}",

year = "1994",

language = "English",

pages = "8--11",

booktitle = "Joint Conference on Information Sciences - Proceedings, Abstracts and Summaries, JCIS 94",

note = "null ; Conference date: 01-11-1994 Through 01-11-1994",

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AU - Malik, Davender S.

AU - Mordeson, John N.

PY - 1994

Y1 - 1994

N2 - We examine the basic properties of prime L-ideals, primary L-ideals, and R-radicals of L-ideals where L is a completely distributive lattice. We determine to what extent every L-ideal has an R-primary L-representation.

AB - We examine the basic properties of prime L-ideals, primary L-ideals, and R-radicals of L-ideals where L is a completely distributive lattice. We determine to what extent every L-ideal has an R-primary L-representation.

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M3 - Conference contribution

AN - SCOPUS:1642304111

SP - 8

EP - 11

BT - Joint Conference on Information Sciences - Proceedings, Abstracts and Summaries, JCIS 94

Y2 - 1 November 1994 through 1 November 1994

ER -