Operator Semigroups
Operator Semigroups is a mathematical framework in functional analysis consisting of a one-parameter family of bounded linear operators on a Banach space that satisfies the semigroup property and strong continuity, distinguishing it from general operator families through its role in modeling time evolution in linear dynamical systems, quantum processes, and partial differential equations.
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307
Variants
Semigroups Of Operators
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Markov Processes: Characterization and Convergence.
Andris Abakuks, S. N. Ethier, Thomas G. Kurtz · Biometrics · 1987 · 4.5K citations
Estimates for translation invariant operators in Lp spaces
Lars Hörmander · Acta Mathematica · 1960 · 1.4K citations · Full text
Ronald R. Yager · Fuzzy Sets and Systems · 1993 · 1.2K citations
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University of Tübingen
Tübingen, Germany
25 h-index
75 publications
2.6K citations
Institute of Mathematics
Warsaw, Poland
25 h-index
85 publications
3.6K citations

Beijing Normal University
Beijing, China
23 h-index
55 publications
2.2K citations

Centre National de la Recherche Scientifique
Paris, France
22 h-index
80 publications
2.5K citations
Bielefeld University
Bielefeld, Germany
20 h-index
37 publications
1.7K citations
University of California, Berkeley
Berkeley, United States
20 h-index
36 publications
1.6K citations

Polish Academy of Sciences
Warsaw, Poland
20 h-index
36 publications
2K citations
Tokyo Institute of Technology
Tokyo, Japan
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47 publications
3.4K citations
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189 publications · 10K citations
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TRAN · 85 publications · 4.3K citations
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