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An accelerated directional derivative method for smooth stochastic convex optimization
We consider smooth stochastic convex optimization problems in the context of algorithms
which are based on directional derivatives of the objective function. This context can be …
which are based on directional derivatives of the objective function. This context can be …
Existence theorems for elliptic and evolutionary variational and quasi-variational inequalities
This paper gives new existence results for elliptic and evolutionary variational and quasi-
variational inequalities. Specifically, we give an existence theorem for evolutionary …
variational inequalities. Specifically, we give an existence theorem for evolutionary …
Directional differentiability for elliptic quasi-variational inequalities of obstacle type
The directional differentiability of the solution map of obstacle type quasi-variational
inequalities (QVIs) with respect to perturbations on the forcing term is studied. The classical …
inequalities (QVIs) with respect to perturbations on the forcing term is studied. The classical …
Fractional elliptic quasi-variational inequalities: theory and numerics
Fractional elliptic quasi-variational inequalities: Theory and numerics Page 1 Interfaces and
Free Boundaries 20 (2018), 1–24 DOI 10.4171/IFB/395 Fractional elliptic quasi-variational …
Free Boundaries 20 (2018), 1–24 DOI 10.4171/IFB/395 Fractional elliptic quasi-variational …
Stability of the solution set of quasi-variational inequalities and optimal control
For a class of quasi-variational inequalities (QVIs) of obstacle type the stability of its solution
set and associated optimal control problems are considered. These optimal control …
set and associated optimal control problems are considered. These optimal control …
A new class of evolution multivalued quasi-variational inequalities I: existence and nonsmooth optimal control
S Zeng, VD Rădulescu - ar** process
The paper addresses the study of a class of evolutionary quasi-variational inequalities of the
parabolic type arising in the formation and growth models of granular and cohensionless …
parabolic type arising in the formation and growth models of granular and cohensionless …
Nondiffusive variational problems with distributional and weak gradient constraints
In this article, we consider nondiffusive variational problems with mixed boundary conditions
and (distributional and weak) gradient constraints. The upper bound in the constraint is …
and (distributional and weak) gradient constraints. The upper bound in the constraint is …