Counting semicopulas on finite structures

Loading...
Thumbnail Image

Identifiers

Publication date

Reading date

Collaborators

Advisors

Tutors

Editors

Journal Title

Journal ISSN

Volume Title

Publisher

Elsevier

Metrics

Google Scholar

Share

Research Projects

Organizational Units

Journal Issue

Center

Department/Institute

Abstract

Semicopulas are the operators chosen to model conjunction in the fuzzy/many-valued logics. In fact, a special kind of semicopula, called t-norm, is widely used in many applications of logic to engineering, computer science and fuzzy systems. The main result of this paper is the computation of the exact number of semicopulas that can be defined on a finite chain in terms of its length. The final formula is achieved via relating semicopulas with finite plane partitions.

Description

Bibliographic citation

Bejines, C., & Ojeda-Hernández, M. (2023). Counting semicopulas on finite structures. Fuzzy Sets and Systems, 462, 108405.

Collections

Endorsement

Review

Supplemented By

Referenced by

Creative Commons license

Except where otherwised noted, this item's license is described as Atribución 4.0 Internacional