Results 1 to 10 of about 149 (133)

Existence and controllability for fractional evolution inclusions of Clarke’s subdifferential type

Applied Mathematics and Computation, 2015
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Zhenhai Liu, Biao Zeng
exaly   +2 more sources

Approximate controllability for stochastic evolution inclusions of Clarke’s subdifferential type

Applied Mathematics and Computation, 2016
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhenhai Liu, , Liang Lu
exaly   +3 more sources

Clarke subdifferential for lipschitzian multivalued mappings

Cybernetics and Systems Analysis, 1992
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exaly   +2 more sources

Representation of the Clarke subdifferential for a regular quasidifferentiable function

Journal of Optimization Theory and Applications, 1995
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Demyanov V F, C Sutti, V F Demyanov
exaly   +3 more sources

Solvability and optimal control of semilinear nonlocal fractional evolution inclusion with Clarke subdifferential

Applicable Analysis, 2017
AbstractThis article deals with a control system governed by a semilinear nonlocal fractional evolution inclusion with Clarke subdifferential and its optimal control. First we establish an existence theorem of the mild solution for the presented control system by applying the measure of noncompactness, a fixed point theorem of a condensing multivalued ...
Jen-Chih Yao, Nan-Jing Huang
exaly   +2 more sources

Approximate Controllability for a Class of Second-Order Stochastic Evolution Inclusions of Clarke’s Subdifferential Type

Results in Mathematics, 2018
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V Vijayakumar
exaly   +3 more sources

Separation of convex sets by Clarke subdifferential

Optimization, 2010
In this article we consider a separation technique proposed in J. Grzybowski, D. Pallaschke, and R. Urbanski (A pre-classification and the separation law for closed bounded convex sets, Optim. Method Softw. 20(2005), pp. 219–229) for separating two convex sets A and B with another convex set C. We prove that in a finite dimension C can be chosen as the
GAUDIOSO, MANLIO, GORGONE, ENRICO, Pallaschke, D.   +2 more
openaire   +3 more sources

The Clarke and Michel-Penot Subdifferentials of the Eigenvalues of a Symmetric Matrix

Computational Optimization and Applications, 1999
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Jean-Baptiste Hiriart-Urruty, Adrian S. Lewis   +1 more
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A Note On The Clarke Subdifferential

The American Mathematical Monthly, 1998
L yON y?N j for every x E U and every Lebesgue null set N containing the set of points where h is not differentiable. By h'(y) we mean the derivative of h at y provided it exists. There are numerous general results about characterizing the Clarke subdifferential. We refer to [2] and [3], from which the following result may be deduced.
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Optimal feedback control for a class of second-order evolution differential inclusions with Clarke’s subdifferential

Journal of Nonlinear and Variational Analysis, 2022
Summary: The goal of this paper is to study optimal feedback control for a class of non-autonomous second-order evolution inclusions with Clarke's subdifferential in a separable reflexive Banach space. We only assume that the second order evolution operator involved satisfies the strong continuity condition instead of the compactness, which was used in
Chen, Jun, Liu, Zhenhai, Lomovtsev, Fiodar E., Obukhovskii, Valeri   +3 more
openaire   +1 more source