Enriched lower separation axioms and the principle of enriched continuous extension-Reference-Cited by-同舟云学术

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Enriched lower separation axioms and the principle of enriched continuous extension

Published:2023-09 Issue: Volume:468 Page:108633
ISSN:0165-0114
Container-title:Fuzzy Sets and Systems
language:en
Short-container-title:Fuzzy Sets and Systems

Author:

Arrieta Igor^ORCID,Gutiérrez García Javier^ORCID,Höhle Ulrich

Funder

Eusko Jaurlaritza

Publisher

Elsevier BV

Subject

Artificial Intelligence,Logic

Reference34 articles.

1. Extension by continuity in pointfree topology;Banaschewski;Appl. Categ. Struct.,2000

2. Lattice Theory;Birkhoff,1973

3. Handbook of Categorical Algebra Vol. 2, Categories and Structures;Borceux,1994

4. Note de tératopologie. II;Bourbaki;Rev. Sci. (Revue Rose),1939

5. Éléments de Mathématique, Topologie Générale Chap. I–IV;Bourbaki,2007

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1. Right algebras in Sup and the topological representation of semi-unital and semi-integral quantales, revisited;Mathematica Slovaca;2024-04-01

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