Results 121 to 130 of about 474,284 (161)

Pseudomonotone operators and nonlinear elliptic boundary value problems

Journal of the Mathematical Society of Japan, 1975
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Local subdifferentials and multivariational inequalities in Banach and Frechet spaces

Tyt. z nagł.References p. 310.Dostępny również w formie drukowanej.ABSTRACT: Some functional-topological concepts of subdifferential and locally subdifferential maps in Frechet spaces are established. Multivariational inequalities with an operator of the
Kas'ânov, Pavlo Olegovič.
core  

Dirichlet problems with anisotropic principal part involving unbounded coefficients

Electronic Journal of Differential Equations
Dumitru Motreanu, Elisabetta Tornatore
doaj  

The Pseudomonotone Polar for Multivalued Operators [PDF]

Optimization, 2017
In this work, we study the pseudomonotonicity of multivalued operators from the point of view of polarity, in an analogous way as the well-known monotone polar due to Martínez-Legaz and Svaiter, and the quasimonotone polar recently introduced by Bueno and Cotrina.
John Edwin Cotrina Asto, Orestes Bueno
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Multi-Valued Variational Inequalities With K-Pseudomonotone Operators

Journal of Optimization Theory and Applications, 1994
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
J C Yao
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Eigenvalue Results for Pseudomonotone Perturbations of Maximal Monotone Operators

Open Mathematics, 2013
Abstract Let X be an infinite-dimensional real reflexive Banach space such that X and its dual X* are locally uniformly convex. Suppose that T: X⊃D(T) → 2X* is a maximal monotone multi-valued operator and C: X⊃D(C) → X* is a generalized pseudomonotone quasibounded operator with L ⊂ D(C), where L is a dense subspace of X.
Jung-Hyun Bae, In-Sook Kim
exaly   +4 more sources

Existence of Zero Points for Pseudomonotone Operators in Banach Spaces

Journal of Global Optimization, 2008
Based on the KKM principle by Ky Fan and on a minimax theorem of Kneser, the authors prove an existence result of zero points for pseudomonotone set-valued operators \(T:X\to 2^{E^*}\), where \(X\) is a nonempty closed convex subset of a Banach space \(E\).
Shin-Ya Matsushita, Wataru Takahashi
exaly   +4 more sources

Pseudomonotone Operators: A Survey of the Theory and Its Applications

Journal of Optimization Theory and Applications, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Nicolas Hadjisavvas, Siegfried Schaible, Ngai-Ching Wong   +2 more
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Variational Inequalities for (η, θ)-Pseudomonotone Operators in Nonreflexive Banach Spaces

Applied Mathematics Letters, 1999
The paper concerns a variational problem: Find \(x_0\in K\) such that, for all \(x\in K\), \(\langle Tx_0,\eta(x,x_0)\rangle\geq 0\). Here \(X\) is a nonreflexive Banach space, \(K\subseteq X^{**}\) is a convex set, \(T:K\to X^{*}\) is a hemicontinuous operator, and \(\eta:K\times K\to X^{**}\) is an appropriate substitute for the standard operator ...
Lee, B.-S., Lee, G.-M.
exaly   +3 more sources