summary:This paper is devoted to the existence and uniqueness of solutions for gradient systems of evolution which involve gradients taken with respect to time-variable inner products. The Gelfand triple $(V,H,V')$ considered in the setting of this paper is such that the embedding $V\hookrightarrow H$ is only continuous
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
We consider variational inequality solutions with prescribed gradient constraints for first order l...
summary:This paper is devoted to the existence and uniqueness of solutions for gradient systems of e...
AbstractIn this article, we use a Galerkin method to prove a maximal regularity result for the follo...
AbstractWe study existence and uniqueness of solutions for the equationx′=∇u(x) whenuis not necessar...
AbstractWe consider the gradient flow of a quadratic non-autonomous energy under monotonicity constr...
We prove pathwise uniqueness for a class of stochastic differential equations (SDE) on a Hilbert spa...
AbstractIn this paper, we study the questions of uniqueness and continuous dependence on the initial...
In this paper we consider the variational setting for SPDE on a Gelfand triple $(V, H, V^*)$. Under ...
An evolution equation, arising in the study of the Dynamical Systems Method (DSM)for solving equatio...
We prove that two Aleksandrov solutions of a generated prescribed Jacobian equation have the same gr...
An evolution equation, arising in the study of the Dynamical Systems Method (DSM)for solving equatio...
We study a class of differential inclusions involving maximal monotone relations, which cover a hug...
In the branch of mathematical analysis known as functional analysis, one mainly studies functions de...
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
We consider variational inequality solutions with prescribed gradient constraints for first order l...
summary:This paper is devoted to the existence and uniqueness of solutions for gradient systems of e...
AbstractIn this article, we use a Galerkin method to prove a maximal regularity result for the follo...
AbstractWe study existence and uniqueness of solutions for the equationx′=∇u(x) whenuis not necessar...
AbstractWe consider the gradient flow of a quadratic non-autonomous energy under monotonicity constr...
We prove pathwise uniqueness for a class of stochastic differential equations (SDE) on a Hilbert spa...
AbstractIn this paper, we study the questions of uniqueness and continuous dependence on the initial...
In this paper we consider the variational setting for SPDE on a Gelfand triple $(V, H, V^*)$. Under ...
An evolution equation, arising in the study of the Dynamical Systems Method (DSM)for solving equatio...
We prove that two Aleksandrov solutions of a generated prescribed Jacobian equation have the same gr...
An evolution equation, arising in the study of the Dynamical Systems Method (DSM)for solving equatio...
We study a class of differential inclusions involving maximal monotone relations, which cover a hug...
In the branch of mathematical analysis known as functional analysis, one mainly studies functions de...
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
This note addresses the Cauchy problem for the gradient flow equation in a Hilbert space governed by ...
We consider variational inequality solutions with prescribed gradient constraints for first order l...
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