AbstractLet H be a Hilbert space and E a Banach space. In this note we present a sufficient condition for an operator R:H→E to be γ-radonifying in terms of Riesz sequences in H. This result is applied to recover a result of Lutz Weis and the second named author on the R-boundedness of resolvents, which is used to obtain a Datko–Pazy type theorem for the stochastic Cauchy problem. We also present some perturbation results
This paper is a continuation of (Bernoulli 20 (2014) 2169-2216) where we prove a characterization of...
We prove essential self-adjointness of Kolmogorov operators corresponding to gradient systems with p...
summary:The Cauchy problem for a stochastic partial differential equation with a spatial correlated ...
AbstractLet H be a Hilbert space and E a Banach space. In this note we present a sufficient conditio...
In this paper we study Littlewood-Paley-Stein functions associated with the Poisson semigroup for th...
We characterize the L^1(E,μ_∞)-spectrum of the Ornstein–Uhlenbeck operator Lf(x) = (1/2)TrQD^(2) + ...
We characterize the L^1(E,μ_∞)-spectrum of the Ornstein–Uhlenbeck operator Lf(x) = (1/2)TrQD^(2) + ...
AbstractIn this paper we study Littlewood–Paley–Stein functions associated with the Poisson semigrou...
AbstractWe consider submartingales and uniform amarts of maps acting between a Banach lattice and a ...
AbstractThis work characterizes some subclasses of α-stable (0 < α < 1) Banach spaces in terms of th...
summary:Given a Hilbert space $H$ with a Borel probability measure $\nu $, we prove the $m$-dissipat...
summary:Given a Hilbert space $H$ with a Borel probability measure $\nu $, we prove the $m$-dissipat...
Let X be a closed linear subspace of the Lebesgue space L^p(Omega ; mu); let -A be an invertible lin...
Let X be a closed linear subspace of the Lebesgue space L^p(Omega ; mu); let -A be an invertible lin...
AbstractWe consider stochastic equations in Hilbert spaces with singular drift in the framework of [...
This paper is a continuation of (Bernoulli 20 (2014) 2169-2216) where we prove a characterization of...
We prove essential self-adjointness of Kolmogorov operators corresponding to gradient systems with p...
summary:The Cauchy problem for a stochastic partial differential equation with a spatial correlated ...
AbstractLet H be a Hilbert space and E a Banach space. In this note we present a sufficient conditio...
In this paper we study Littlewood-Paley-Stein functions associated with the Poisson semigroup for th...
We characterize the L^1(E,μ_∞)-spectrum of the Ornstein–Uhlenbeck operator Lf(x) = (1/2)TrQD^(2) + ...
We characterize the L^1(E,μ_∞)-spectrum of the Ornstein–Uhlenbeck operator Lf(x) = (1/2)TrQD^(2) + ...
AbstractIn this paper we study Littlewood–Paley–Stein functions associated with the Poisson semigrou...
AbstractWe consider submartingales and uniform amarts of maps acting between a Banach lattice and a ...
AbstractThis work characterizes some subclasses of α-stable (0 < α < 1) Banach spaces in terms of th...
summary:Given a Hilbert space $H$ with a Borel probability measure $\nu $, we prove the $m$-dissipat...
summary:Given a Hilbert space $H$ with a Borel probability measure $\nu $, we prove the $m$-dissipat...
Let X be a closed linear subspace of the Lebesgue space L^p(Omega ; mu); let -A be an invertible lin...
Let X be a closed linear subspace of the Lebesgue space L^p(Omega ; mu); let -A be an invertible lin...
AbstractWe consider stochastic equations in Hilbert spaces with singular drift in the framework of [...
This paper is a continuation of (Bernoulli 20 (2014) 2169-2216) where we prove a characterization of...
We prove essential self-adjointness of Kolmogorov operators corresponding to gradient systems with p...
summary:The Cauchy problem for a stochastic partial differential equation with a spatial correlated ...
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