Results 81 to 90 of about 126 (94)
Some of the next articles are maybe not open access.
Journal of the London Mathematical Society, 1983
Soit X un espace de Banach reel a dual uniformement convexe X * et norme ∥•. On etablit un resultat d'existence et d'approximation pour le probleme d'evolution fonctionnelle dx/dt+A(t)x(t)=G(t,x t ), t∈[0,T], x(t)=O(t) t∈[−r,o], ou O∈C est une fonction donnee, A(t):D(A(t))≡DCX→X est m-accretif pour tout t∈[o,T] et G est definie localement par rapport ...
Kartsatos, A. G., Parrott, M. E.
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Soit X un espace de Banach reel a dual uniformement convexe X * et norme ∥•. On etablit un resultat d'existence et d'approximation pour le probleme d'evolution fonctionnelle dx/dt+A(t)x(t)=G(t,x t ), t∈[0,T], x(t)=O(t) t∈[−r,o], ou O∈C est une fonction donnee, A(t):D(A(t))≡DCX→X est m-accretif pour tout t∈[o,T] et G est definie localement par rapport ...
Kartsatos, A. G., Parrott, M. E.
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An Algorithm for Monotone Complementarity Problems with Locally Lipschitzian Functions
1996We consider the complementarity problem CP(F) of finding x ∈ IR n such that $$ F(x) \geqslant 0,\;x \geqslant 0,\;{x^T}F(x) = 0 $$ where F: IR n → IR n is a given monotone locally Lipschitzian function. From [11] and many subsequently published papers it is well-known that this problem can be transformed into an equivalent nonlinear (and ...
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Applications of Ekeland's principle to locally Lipschitzian functionals
2000The authors take into consideration the set \(E_{\varepsilon}\) of the points satisfying Ekeland's variational principle for a function \(f:D\to R\cup\{+\infty\},\) where \(D\) is a subset of a Banach space. More precisely, they give a sufficient condition under which the closed convex hull of \(E_{\varepsilon}\) coincides with the whole space and then
CAMMAROTO, Filippo +2 more
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Continuous Selections of Solutions for Locally Lipschitzian Equations
Journal of Optimization Theory and Applications, 2020Aram Arutyunov +2 more
exaly
Smoothing Procedure for Lipschitzian Equations and Continuity of Solutions
Journal of Optimization Theory and Applications, 2023Aram Arutyunov, Sergey Zhukovskiy
exaly
Norms with locally Lipschitzian derivatives
Israel Journal of Mathematics, 1983V Zizler, M Fabian, Zizler V
exaly
Lipschitzian composition operators in some function spaces
Nonlinear Analysis: Theory, Methods & Applications, 1997Janusz Matkowski
exaly
Uniformly Lipschitzian mappings in modular function spaces
Nonlinear Analysis: Theory, Methods & Applications, 2001M A Khamsi, T Dominguez Benavides
exaly

