Results 91 to 100 of about 22,482 (118)

On some classes of generalized numerical semigroups

Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica
A generalized numerical semigroup is a submonoid of ℕd with finite complement in it. In this work we study some properties of three different classes of generalized numerical semigroups defined starting from numerical semigroups.
Cisto Carmelo, Navarra Francesco
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THE DUALITY OF THE L?-REPRESENTATION ALGEBRA ?(S ) OF A FOUNDATION SEMIGROUP S AND FUNCTION ALGEBRAS [PDF]

Journal of Sciences, Islamic Republic of Iran, 2000
In the present paper for a large family of topological semigroups, namely foundation semigroups, for which topological groups and discrete semigroups are elementary examples, it is shown that ?(S) is the dual of a function algebra.
doaj  

SUP-Hesitant Fuzzy Interior Ideals in \(\Gamma\)-Semigroups

Bulletin of the Section of Logic
In this paper, we defined the concept \(\mathcal{SUP}\)-hesitant fuzzy interior ideals in \(\Gamma\)-semigroups, which is generalized of hesitant fuzzy interior ideals in \(\Gamma\)-semigroups. Additionally,  we study fundamental properties of \(\mathcal{
Pannawit Khamrot, Thiti Gaketem
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Quantum stochastic operator cocycles via associated semigroups. [PDF]

, 2005
A recent characterisation of Fock-adapted contraction operator stochastic cocycles on a Hilbert space, in terms of their associated semigroups, yields a general principle for the construction of such cocycles by approximation of their stochastic ...
Wills, S. J., Stephen J. Wills, J. Martin Lindsay, Lindsay, J. Martin   +3 more
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On the stability of quantum dynamical semigroups : a convergence analysis [PDF]

, 2010
In this work we address the problems of state stabilization and convergence dynamics for finite-dimensional Quantum Dynamical Semigroups generators. We do so by building on the powerful notions of invariant and attractive quantum subsystems.
Lucchese, Riccardo
core  

semigroups/Semigroups: Semigroups 5.3.3

<p>Release for Semigroups</p ...
Nicolas M. Thiéry, Markus Pfeiffer, Attila Egri-Nagy, Tom Conti-Leslie, Thomas Breuer, Fernando Flores Brito, Olexandr Konovalov, Nick, artemiskonst, Wilf Wilson, Jack Schmidt, Sergio Siccha, James Mitchell, Chris Wensley, Julius Jonusas, Christopher Jefferson, Michael Young, Reinis Cirpons, Luke Elliott, Stuart Burrell, MT-resource-bot, Max Horn, Dima Pasechnik   +22 more
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semigroups/Semigroups: Semigroups 5.3.6

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Nicolas M. Thiéry, Markus Pfeiffer, Attila Egri-Nagy, Tom Conti-Leslie, Thomas Breuer, Fernando Flores Brito, Olexandr Konovalov, Luna Elliott, Nick, artemiskonst, Wilf Wilson, Jack Schmidt, Sergio Siccha, James Mitchell, Chris Wensley, Julius Jonusas, Christopher Jefferson, Fabian Zickgraf, Michael Young, Reinis Cirpons, Stuart Burrell, MT-resource-bot, Max Horn, Dima Pasechnik   +23 more
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semigroups/Semigroups: Semigroups 5.3.5

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Nicolas M. Thiéry, Markus Pfeiffer, Attila Egri-Nagy, Tom Conti-Leslie, Thomas Breuer, Fernando Flores Brito, Olexandr Konovalov, Luna Elliott, Nick, artemiskonst, Wilf Wilson, Jack Schmidt, Sergio Siccha, James Mitchell, Chris Wensley, Julius Jonusas, Christopher Jefferson, Michael Young, Reinis Cirpons, Stuart Burrell, MT-resource-bot, Max Horn, Dima Pasechnik   +22 more
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semigroups/Semigroups: Semigroups 5.3.4

<p>Release for Semigroups</p ...
Nicolas M. Thiéry, Markus Pfeiffer, Attila Egri-Nagy, Tom Conti-Leslie, Thomas Breuer, Fernando Flores Brito, Olexandr Konovalov, Luna Elliott, Nick, artemiskonst, Wilf Wilson, Jack Schmidt, Sergio Siccha, James Mitchell, Chris Wensley, Julius Jonusas, Christopher Jefferson, Michael Young, Reinis Cirpons, Stuart Burrell, MT-resource-bot, Max Horn, Dima Pasechnik   +22 more
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Gapsets and numerical semigroups

Journal of Combinatorial Theory - Series A, 2020
Jean Fromentin, Shalom Eliahou
exaly