Results 161 to 170 of about 39,060 (206)

Global Optimality Conditions for Nonconvex Optimization

Journal of Global Optimization, 1998
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Global Optimality Conditions in Nonconvex Optimization

Journal of Optimization Theory and Applications, 2017
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Nonconvex Duality in Multiobjective Optimization

Mathematics of Operations Research, 1977
Nonconvex duality properties for multiobjective optimization problems are obtained by using a characterization of Pareto optima by means of generalized Tchebycheff norms. Bounds for the corresponding duality gap are given, and approximate Pareto multipliers are constructed.
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On nonconvex optimization problems with separated nonconvex variables

Journal of Global Optimization, 1992
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Nonconvex Optimal Control Problems

IFAC Proceedings Volumes, 1997
Abstract We present a short survey of some recent author’s results concerning the method for solution of a class of global minimization problems. They may be nonconvex in general. The case of minimizing a quadratic functional in a Hilbert space subject to quadratic constraints is considered specially.
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Copositivity and nonconvex optimization

1992
Consider a quadratic minimization problem with a concave objective function, or equivalente, the problem $$ \frac{1}{2}{x^{T}}Qx + {c^{T}}x \to \max \hfill \\ Ax \leqslant b \hfill \\ $$ (1) , where x T denotes transpose of an n × 1-vector x ∈ ℝ n ; Q is a symmetric, positive semi definite n × n-matrix; c ∈ ℝ n ; A is an m × n-matrix; and b ∈
Gabriele Danninger, Immanuel M. Bomze
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Nonlinear Lagrangian Theory for Nonconvex Optimization

Journal of Optimization Theory and Applications, 2001
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Goh, C. J., Yang, X. Q.
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Nonconvex Stochastic Optimization for Model Reduction

Journal of Global Optimization, 2002
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Chen, Han-Fu, Fang, Hai-Tao
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Proximal Point Methods and Nonconvex Optimization

Journal of Global Optimization, 1998
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Kaplan, A., Tichatschke, R.
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Applied Nonconvex Optimization Background

1998
The problem of finding an extremum of a given function over the space where the function is defined or over a subset of it, is called an optimization problem. In mechanics several “principles” which govern physical phenomena in general and the response of mechanical systems in particular are written in the form of an optimization problem.
E. S. Mistakidis, G. E. Stavroulakis
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