Results 101 to 110 of about 144,318 (259)

Soft Intersection Bi-interior Ideals of Semigroups

Journal of Innovative Science and Engineering
Generalizing the ideals of an algebraic structure has shown to be both beneficial and interesting for mathematicians. In this context, the idea of the bi-interior ideal was introduced as a generalization of the bi-ideal and interior ideal of a semigroup.
Aslihan Sezgin, Aleyna İlgin
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A Tauberian theorem for strong Feller semigroups [PDF]

, 2014
Moritz Gerlach
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Recurrency on the Space of Hilbert-Schmidt Operators

مجلة بغداد للعلوم
In this paper, it is proved that if a C0-semigroup is chaotic, hypermixing or supermixing, then the related left multiplication C0-semigroup on the space of Hilbert-Schmidt operators is recurrent if and only if it is hypercyclic. Also, it is stated that
Mansooreh Moosapoor
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The Ellis semigroup of a nonautonomous discrete dynamical system

, 2016
We introduce the {\it Ellis semigroup} of a nonautonomous discrete dynamical system $(X,f_{1,\infty})$ when $X$ is a metric compact space. The underlying set of this semigroup is the pointwise closure of $\{f\sp{n}_1 \, |\, n\in \mathbb{N}\}$ in the ...
García-Ferreira, S., Sanchis, M.
core  

GENERALIZED IDEAL ELEMENTS IN le-Γ-SEMIGROUPS [PDF]

, 2011
Kostaq Hila, Edmond Pisha
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Counting Numerical Semigroups by Genus and Even Gaps via Kunz-Coordinate Vectors [PDF]

, 2020
Matheus Bernardini
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A stability theorem for convergence of a lyapounov function along trajectories of nonexpansive semigroups

Electronic Journal of Differential Equations, 2006
It is known that a regularly Lyapounov function for a semigroup of contractions on a Hilbert space converges to its minimum along the trajectories of the semigroup.
Renu Choudhary
doaj  

McAlister Semigroups

Journal of Algebra, 1998
For a positive integer \(n\), let \(\Sigma_n\) denote the alphabet consisting of letters \(x_0,x_1,\dots,x_{n-1}\). A triple \((\alpha,\beta,\gamma)\) of words over \(\Sigma_n\) is allowable if \(\alpha\) is a prefix of \(\beta\) and \(\gamma\) is a suffix of \(\beta\). Let \((\alpha,\beta,\gamma)\) and \((\alpha',\beta',\gamma')\) be allowable triples
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The Face Semigroup Algebra of a Hyperplane Arrangement [PDF]

, 2005
Franco Saliola
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Markov semigroups with simplest interaction, I [PDF]

, 1971
Yōichirō Takahashi
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