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Balanced Optimization with Vector Costs
SSRN Electronic Journal, 2016An instance of a balanced optimization problem with vector costs consists of a ground set X, a vector cost for every element of X, and a system of feasible subsets over X. The goal is to find a feasible subset that minimizes the spread (or imbalance) of values in every coordinate of the underlying vector costs.
Ficker, A.M.C. +2 more
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Parametric vector optimization
Optimization, 2013In this paper we consider a sequence of vector optimization problems. We aim to generalize a vector condition that relates the parametric function and the limit function. In particular, we recover our condition given in the scalar case. Our stability approach is such that the limit of the sequence of solutions that correspond to vector optimization ...
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Critical Points Index for Vector Functions and Vector Optimization
Journal of Optimization Theory and Applications, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
MIGLIERINA, ENRICO +2 more
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2016
A variety of applications of Satisfiability Modulo Theories SMT require finding a satisfying assignment which optimizes some user-given function. Optimization in the context of SMT is referred to as Optimization Modulo Theories OMT. Current OMT research is mostly dedicated to optimization in arithmetic domains.
Alexander Nadel, Vadim Ryvchin
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A variety of applications of Satisfiability Modulo Theories SMT require finding a satisfying assignment which optimizes some user-given function. Optimization in the context of SMT is referred to as Optimization Modulo Theories OMT. Current OMT research is mostly dedicated to optimization in arithmetic domains.
Alexander Nadel, Vadim Ryvchin
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Variational Inequalities in Vector Optimization
2007In this paper we investigate the links among generalized scalar variational inequalities of differential type, vector variational inequalities and vector optimization problems. The considered scalar variational inequalities are obtained through a nonlinear scalarization by means of the so called “oriented distance” function [14,15].
GIOVANNI P. CRESPI +2 more
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