Skew Fields is a division ring in which multiplication is not necessarily commutative, distinguished from fields by the relaxation of the commutativity requirement for multiplication.
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2017–2026
19
Variants
Division Rings
Parents
Publications
182
Knot concordance, Whitney towers and L<sup>2</sup>-signatures
Kent E. Orr, Peter Teichner · Annals of Mathematics · 2003 · 294 citations · Full text
Coding with skew polynomial rings
Delphine Boucher, Félix Ulmer · Journal of Symbolic Computation · 2008 · 197 citations
P. M. Cohn · Bulletin of the London Mathematical Society · 1999 · 161 citations
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Authors
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1–5 of 290
Institutions
179
Universidad Nacional de Colombia
Bogotá, Colombia
7 h-index
10 publications
153 citations
Bedford College
Bedford, United Kingdom
6 h-index
6 publications
139 citations
Wayne State University
Detroit, United States
4 h-index
4 publications
157 citations
University of Alberta
Edmonton, Canada
3 h-index
3 publications
60 citations
Pedagogical and Technological University of Colombia
Tunja, Colombia
3 h-index
3 publications
63 citations
University of Glasgow
Glasgow, United Kingdom
3 h-index
4 publications
96 citations
Sobolev Institute of Mathematics
Novosibirsk, Russia
3 h-index
3 publications
114 citations
Lomonosov Moscow State University
Moscow, Russia
3 h-index
3 publications
78 citations
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Venues
- Journal of Algebra
24 publications · 792 citations
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- Communications in Algebra
14 publications · 413 citations
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- Proceedings of the American Mathematical Society
PROC · 10 publications · 295 citations
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- Transactions of the American Mathematical Society
TRAN · 6 publications · 208 citations
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- Linear and Multilinear Algebra
4 publications · 139 citations
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