Results 201 to 210 of about 9,689,744 (234)
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2010
We recall the concept of porosity [10, 26, 27, 84, 97, 98, 112]. Let (Y, d) be a complete metric space. We denote by Bd(y, r) the closed ball of center \(y\ \in\ Y,\) and radius r > 0. A subset \(E \subset Y\) is called porous with respect to d (or just porous if the metric is understood) if there exist \(\alpha \in\) (0, 1] and r0 > 0 such that for ...
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We recall the concept of porosity [10, 26, 27, 84, 97, 98, 112]. Let (Y, d) be a complete metric space. We denote by Bd(y, r) the closed ball of center \(y\ \in\ Y,\) and radius r > 0. A subset \(E \subset Y\) is called porous with respect to d (or just porous if the metric is understood) if there exist \(\alpha \in\) (0, 1] and r0 > 0 such that for ...
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Well-posedness of Nonconvex Integral Functionals
Proceedings of the 44th IEEE Conference on Decision and Control, 2004Multiple integrals of the calculus of variations with vector-valued unknown are considered. Strong Tikhonov well-posedness within \(W^{1,1}_0\) of the corresponding minimum problems is proved assuming strict convexity of the integrand at the gradient of the minimizer.
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Generalized Levitin--Polyak Well-Posedness in Constrained Optimization
SIAM Journal on Optimization, 2006X X Huang
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Well-posedness for set optimization problems
Nonlinear Analysis: Theory, Methods & Applications, 2009S J Li, K L Teo
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Well-posedness of mixed variational inequalities, inclusion problems and fixed point problems
Journal of Global Optimization, 2007Jen-Chih Yao +2 more
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Unified Approaches to Well-Posedness with Some Applications
Journal of Global Optimization, 2005Hui Yang
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Well-posedness by perturbations of mixed variational inequalities in Banach spaces
European Journal of Operational Research, 2010Jen-Chih Yao +2 more
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