Universal Algebra
Universal Algebra is a branch of abstract algebra that studies algebraic structures in general—formalized as sets equipped with operations of specified arities—by analyzing properties and relationships determined solely by their signatures and equational laws rather than by the specific features of any particular type of algebraic system.
3.2K
Publications
123.3K
Citations
3.7K
Authors
1.3K
Institutions
Publications per year
2017–2026
229
3.2K
Universal coalgebra: a theory of systems
J.J.M.M. Rutten · Theoretical Computer Science · 2000 · 1.2K citations
Free Rings and Their Relations.
David J. Fieldhouse, P. M. Cohn · American Mathematical Monthly · 1973 · 1.1K citations
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Centre National de la Recherche Scientifique
Paris, France
24 h-index
65 publications
3.2K citations
University of California, Berkeley
Berkeley, United States
23 h-index
45 publications
2.7K citations
University of California, Los Angeles
Los Angeles, United States
22 h-index
31 publications
2.4K citations
Hebrew University of Jerusalem
Jerusalem, Israel
19 h-index
38 publications
964 citations

University of Leeds
Leeds, United Kingdom
19 h-index
28 publications
1.2K citations
University of Oregon
Eugene, United States
18 h-index
29 publications
1.1K citations
University of Wisconsin–Madison
Madison, United States
17 h-index
31 publications
986 citations
Université Paris Cité
Paris, France
17 h-index
31 publications
2.2K citations
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252 publications · 7.7K citations
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TRAN · 186 publications · 8.6K citations
42
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113 publications · 5.3K citations
40
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92 publications · 3K citations
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PROC · 157 publications · 3.7K citations
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