Results 41 to 50 of about 135 (132)
The natural partial order on a regular semigroup [PDF]
Proceedings of the Edinburgh Mathematical Society, 1980 It is well-known that on an inverse semigroup S the relation ≦ defined by a ≦ b if and only if aa−1 = ab−1 is a partial order (called the natural partial order) on S and that this relation is closely related to the global structure of S (cf. (1, §7.1), (10)).
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Ordered $*$-Semigroups and a $C^*$-Correspondence for a Partial Isometry
, 2013 Certain $*$-semigroups are associated with the universal $C^*$-algebra generated by a partial isometry, which is itself the universal $C^*$-algebra of a $*$-semigroup. A fundamental role for a $*$-structure on a semigroup is emphasized, and ordered and matricially ordered $*$-semigroups are introduced, along with their universal $C^*$-algebras.
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An algebraic characterization of self-generating chemical reaction networks using semigroup models. [PDF]
J Math Biol, 2023 Loutchko D.
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Fuzzy bipolar soft semiprime ideals in ordered semigroups. [PDF]
Heliyon, 2021 Aziz-Ul-Hakim, Khan H, Ahmad I, Khan A.
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Superoperator Master Equations and Effective Dynamics. [PDF]
Entropy (Basel), 2023 Teretenkov AE.
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The natural partial order on an abundant semigroup [PDF]
Proceedings of the Edinburgh Mathematical Society, 1987 In this paper we will study the properties of a natural partial order which may bedefined on an arbitrary abundant semigroup: in the case of regular semigroups werecapture the order introduced by Nambooripad [24]. For abelian PP rings our order coincides with a relation introduced by Sussman [25], Abian [1, 2] and further studied by Chacron [7 ...
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Gaussian Information Bottleneck and the Non-Perturbative Renormalization Group. [PDF]
New J Phys, 2022 Kline AG, Palmer SE.
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Age-Structured Population Dynamics with Nonlocal Diffusion. [PDF]
J Dyn Differ Equ, 2022 Kang H, Ruan S, Yu X.
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Interior Operators and Their Relationship to Autocatalytic Networks. [PDF]
Acta Biotheor, 2023 Steel M.
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Integrable and Chaotic Systems Associated with Fractal Groups. [PDF]
Entropy (Basel), 2021 Grigorchuk R, Samarakoon S.
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