Optimum basis of finite convex geometry-Reference-Cited by-同舟云学术

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Optimum basis of finite convex geometry

Published:2017-10 Issue: Volume:230 Page:11-20
ISSN:0166-218X
Container-title:Discrete Applied Mathematics
language:en
Short-container-title:Discrete Applied Mathematics

Author:

Adaricheva K.^ORCID

Funder

AWM-NSF Mentor Travel

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference29 articles.

1. K. Adaricheva, Supersolvable semidistributive lattices, preprint.

2. Two embedding theorems for lower bounded lattices;Adaricheva;Algebra Universalis,1996

3. Representing finite convex geometries by relatively convex sets;Adaricheva;European J. Combin.,2014

4. Join-semidistributive lattices and convex geometries;Adaricheva;Adv. Math.,2003

5. On implicational bases of closure systems with unique critical sets;Adaricheva;Discrete Appl. Math.,2014

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3. Quasi-closed elements in fuzzy posets;Journal of Computational and Applied Mathematics;2022-04

4. Notes on join semidistributive lattices;International Journal of Algebra and Computation;2022-02-07

5. A modular characterization of supersolvable lattices;Proceedings of the American Mathematical Society;2021-09-29

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