Results 181 to 190 of about 14,174 (225)

Description of chemical systems by means of response functions. [PDF]

J Math Biol
Franco E, Kepka B, Velázquez JJL.
europepmc   +1 more source

Chaos in Stochastic 2d Galerkin-Navier-Stokes. [PDF]

Commun Math Phys
Bedrossian J, Punshon-Smith S.
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Markov semigroups in RN

, 2008
Chiara Spina
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On the existence of the KMS spectral gap in Gaussian quantum Markov semigroups [PDF]

Zheng Li
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C 0-Semigroups Associated with Markov Operators

Mediterranean Journal of Mathematics, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mocanu, Gabriela, Raşa, Ioan
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G-Circulant Quantum Markov Semigroups

Open Systems & Information Dynamics, 2023
We broaden the study of circulant Quantum Markov Semigroups (QMS). First, we introduce the notions of [Formula: see text]-circulant GKSL generator and [Formula: see text]-circulant QMS from the circulant case, corresponding to [Formula: see text], to an arbitrary finite group [Formula: see text]. Second, we show that each [Formula: see text]-circulant
Bolaños-Servín, Jorge R., Quezada, Roberto, Vázquez-Becerra, Josué   +2 more
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Characterization of Gaussian quantum Markov semigroups

Infinite Dimensional Analysis, Quantum Probability and Related Topics, 2022
We give a characterization of QMSs on the Bosonic Fock Space [Formula: see text] whose predual preserves the set of gaussian states. We show they can be obtained via certain generalized GKLS generators and they satisfy an explicit formula for their action on Weyl operators.
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MARKOV SEMIGROUPS ON UHF ALGEBRAS

Reviews in Mathematical Physics, 1993
We consider a class of Markov semigroups on UHF algebras. We establish the existence of dynamics for long range interactions. Our idea is a non-commutative extension of the argument for classical interacting particle systems. As a by-product we obtain sufficient conditions for unique ergodicity.
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Fractional Intertwinings Between Two Markov Semigroups

Potential Analysis, 2009
Here the authors define \(D^\alpha\) and \(V^\alpha\) \((\alpha\in(0,1])\) in the sense of fractional powers of closed operators due to \textit{A. V. Balakrishnan} [Pac. J. Math. 10, 419--437 (1960; Zbl 0103.33502)] and prove some equivalent forms of the \(\alpha\)-intertwining.
Yor, Marc, Hirsch, F.
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Covariant Uniformly Continuous Quantum Markov Semigroups

Reports on Mathematical Physics, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
GINATTA, NICOLO', Sasso E., Umanita V.
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