Subquasivarieties of regularized varieties
Date
1996-12-01
Authors
Major Professor
Advisor
Committee Member
Journal Title
Journal ISSN
Volume Title
Publisher
Authors
Person
Bergman, Clifford
Professor Emeritus
Research Projects
Organizational Units
Organizational Unit
Mathematics
Welcome to the exciting world of mathematics at Iowa State University.
From cracking codes to modeling the spread of diseases, our program offers something for everyone. With a wide range of courses and research opportunities, you will have the chance to delve deep into the world of mathematics and discover your own unique talents and interests. Whether you dream of working for a top tech company, teaching at a prestigious university, or pursuing cutting-edge research, join us and discover the limitless potential of mathematics at Iowa State University!
Journal Issue
Is Version Of
Versions
Series
Department
Mathematics
Abstract
This paper considers the lattice of subquasivarieties of a regular variety. In particular we show that if V is a strongly irregular variety that is minimal as a quasivariety, then the smallest quasivariety containing both V and SI (the variety of semilattices) is never equal to the regularization V of V.
We use this result to describe the lattice of subquasivarieties of V in several special but quite common, cases and give a number of applications and examples.
Comments
This article is published as Bergman, Clifford, and Anna Romanowska. "Subquasivarieties of regularized varieties." Algebra Universalis 36 (1996): 536-563. doi: 10.1007/BF01233924. Posted with permission.
Description
Keywords
Citation
DOI
Copyright
Mon Jan 01 00:00:00 UTC 1996