Titlebook: Semi-Infinite Programming; Recent Advances Miguel á. Goberna,Marco A. López Book 2001 Springer Science+Business Media Dordrecht 2001 algori

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About Disjunctive Optimization investigation continues a theme of the author’s article [7] and describes original conceptual approach to a) analysis of a saddle point problem for disjunctive Lagrangian functions, b) analysis of dual relations for disjunctive programming problems, and c) technique of equivalent (with respect to a

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隼鷹

Stability of the Feasible Set Mapping in Convex Semi-Infinite Programmingisely, we establish its closedness and study the semicontinuity, in the sense of Berge, of this multivalued mapping- A certain metric is proposed in order to measure the distance between nominal and perturbed problems. Since we do not require any structure to the index set, our results cover the ord

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watertight,

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First-Order Algorithms for Optimization Problems with a Maximum Eigenvalue/Singular Value Cost and osing, and polynomial interpolation on a sphere. Since the maximum eigenvalue of a positive definite matrix . is given by max.〈(y, Q(x)y〉, we see that such problems are, in fact, semi-infinite optimization problems. We will show that the quadratic structure of these problems can be exploited in const

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On Some Applications of LSIP to Probability and Statisticsto several problems in probability and statistics, including a subjective view on probability theory maintained by de Finetti, a constrained maximum likelihood estimation problem, and some relevant topics in risk theory. This work is intended as an addendum to the review of LSIP applications contain

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A Semi-Infinte Optimization Approach to Optimal Spline Trajectory Planning of Mechanical Manipulator, a technique for planning minimum-time spline trajectories under dynamics and kinematics constraints is proposed. More precisely, the evaluated trajectories, parametrized by means of cubic splines, have to satisfy joint torques and end-effector Cartesian velocities within given bounds. The problem