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Non-commutative L p spaces and Grassmann stochastic analysis. [PDF]
De Vecchi F +3 more
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A pedestrian approach to the invariant Gibbs measures for the 2-d defocusing nonlinear Schrödinger equations. [PDF]
Oh T, Thomann L.
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Variance Reduction Using Nonreversible Langevin Samplers. [PDF]
Duncan AB, Lelièvre T, Pavliotis GA.
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Sobolev inequalities, the Poisson semigroup, and analysis on the sphere Sn. [PDF]
Beckner W.
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Variational approach to coarse-graining of generalized gradient flows. [PDF]
Duong MH +3 more
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Structured Dynamics in the Algorithmic Agent. [PDF]
Ruffini G, Castaldo F, Vohryzek J.
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Norm Discontinuity of Ornstein-Uhlenbeck Semigroups
SemiGroup Forum, 1999Let \(BUC(E)\) be the Banach space of all bounded real-valued, uniformly continuous functions on an infinite-dimensional separable real Banach space \(E\). Let \(P(t)\), \(t\geq 0\) be the Wiener semigroup defined on \(BUC(E)\). By a new method the authors extend the 1998 Desch-Rhandi discontinuity result given for \(P(t)\) in the Hilbert space \(E=H\).
van Neerven, J. M. A. M., Zabczyk, J.
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Hypercontractivity for a quantum Ornstein–Uhlenbeck semigroup
Probability Theory and Related Fields, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
CARBONE R, SASSO, EMANUELA
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Hypercyclic Semigroups Generated by Ornstein-Uhlenbeck Operators
Mediterranean Journal of Mathematics, 2010In this paper, the authors discuss the hypercyclicity and supercyclicity of semigroups generated by Ornstein-Uhlenbeck operators. They show that, under certain conditions, the semigroup is chaotic for the one-dimensional model, otherwise, it is supercyclic but not hypercyclic. For the multi-dimensional case, they obtain similar results.
Conejero, José A. +1 more
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Ornstein–Uhlenbeck operators and semigroups
Russian Mathematical Surveys, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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