Results 61 to 70 of about 166 (145)

A Source of Semiprimeness on Inverse and Completely Regular Semigroups

Ukrainian Mathematical Journal
UDC 512.5 We define | S S | -inverse semigroup and | S S | -completely regular semigroup structures that are not encountered in the literature and are studied in our work for the first time. The properties of these new semigroup types and their relations with the other semigroup types, such as | S S | -idempotent,
YEŞİL , DİDEM, Mekera, Rasie
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Integrable and Chaotic Systems Associated with Fractal Groups. [PDF]

Entropy (Basel), 2021
Grigorchuk R, Samarakoon S.
europepmc   +1 more source

Free completely regular semigroups I. Representation

Journal of Algebra, 1983
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Anomalous Dissipation and Lack of Selection in the Obukhov-Corrsin Theory of Scalar Turbulence. [PDF]

Ann PDE, 2023
Colombo M, Crippa G, Sorella M.
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A Survey of Function Analysis and Applied Dynamic Equations on Hybrid Time Scales. [PDF]

Entropy (Basel), 2021
Wang C, Agarwal RP.
europepmc   +1 more source

A distributional approach to fractional Sobolev spaces and fractional variation: asymptotics I. [PDF]

Rev Mat Complut, 2023
Comi GE, Stefani G.
europepmc   +1 more source

Path integral control of a stochastic multi-risk SIR pandemic model. [PDF]

Theory Biosci, 2023
Pramanik P.
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Semigroup applications everywhere. [PDF]

Philos Trans A Math Phys Eng Sci, 2020
Nagel R, Rhandi A.
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Some Remarkable Congruences on Completely Regular Semigroups

Rocky Mountain Journal of Mathematics, 1998
A completely regular semigroup \(S\) is expressed as \((Y;S_\alpha)\) thereby indicating that \(S\) is a semilattice \(Y\) of completely simple semigroups \(S_\alpha\). For each pair \(\alpha,\beta\in Y\), \(\alpha>\beta\), let \(\kappa_{\alpha,\beta}\) be the congruence on \(S\) generated by the pairs \((a,b)\), \(a\in S_\alpha\), \(b\in S_\beta ...
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Verification results for age-structured models of economic-epidemics dynamics. [PDF]

J Math Econ, 2021
Fabbri G, Gozzi F, Zanco G.
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