Results 211 to 220 of about 109,672 (263)

Scalarizing vector optimization problems

Journal of Optimization Theory and Applications, 1984
A scalarization of vector optimization problems is proposed, where optimality is defined through convex cones. By varying the parameters of the scalar problem, it is possible to find all vector optima from the scalar ones. Moreover, it is shown that, under mild assumptions, the dependence is differentiable for smooth objective maps defined over ...
A. PASCOLETTI, SERAFINI, Paolo
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An Algorithm for Vector Optimization Problems

Bulletin of the Malaysian Mathematical Sciences Society, 2017
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Gong, Xun-Hua, Liu, Fang
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Optimality Conditions for C1,1 Vector Optimization Problems

Journal of Optimization Theory and Applications, 2001
This note deals with the problem of minimizing a vector-valued function \(f: \mathbb{R}^m \to \mathbb{R}^n\), where the order in \(\mathbb{R}^n\) is given by a certain closed convex pointed cone \(K\). The function \(f\) is assumed to be of class \(C^{1,1}\).
GUERRAGGIO, ANGELO, LUC DT
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Vector approximation problems in geometric vector optimization

Optimization, 1993
Using the geometric vector inequality, introduced by Elster/Elster/Go pfert [9], we consider a special case of that inequality which is a basis for treating certain classes of (nonsmooth) vector optimization problems: vector curve fitting problemslp -vector approximation problems and vector regression problems.
K. H. Elster, R. Elster
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Nonsmooth Vector Optimization Problems and Minty Vector Variational Inequalities

Journal of Optimization Theory and Applications, 2009
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Ansari, Q. H., Lee, G. M.
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Vector Variational Inequalities for Nondifferentiable Convex Vector Optimization Problems

Journal of Global Optimization, 2005
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Lee, Gue Myung, Lee, Kwang Baik
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Some Remarks On Vector Optimization Problems

Journal of Optimization Theory and Applications, 1998
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On combinatorial vector optimization problems

Discrete Mathematics and Applications, 1995
Summary: A class of combinatorial optimization problems with several criteria of the form MINMAX and MINSUM in arbitrary combinations is investigated. A class of vector optimization problems is formulated in terms of systems of subsets. It contains optimization problems on graphs and Boolean programming.
Emelichev, V. A., Kravtsov, M. K.
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Stability in the Combinatorial Vector Optimization Problems

Automation and Remote Control, 2004
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Emelichev, V. A., Kuz'min, K. G., Leonovich, A. M.   +2 more
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Reducing a Multi Stage Vector Optimization Problem to a Single Stage Vector Optimization Problem

OPSEARCH, 2000
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