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Feasible Method for Generalized Semi-Infinite Programming

Journal of Optimization Theory and Applications, 2010
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Stein, O., Winterfeld, A.
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Feasible Method for Semi-Infinite Programs

SIAM Journal on Optimization, 2015
Summary: A new numerical method is presented for semi-infinite optimization problems which guarantees that each iterate is feasible for the original problem. The basic idea is to construct concave relaxations of the lower level problem, to compute the optimal values of the relaxation problems explicitly, and to solve the resulting approximate problems ...
Shuxiong Wang, Yaxiang Yuan
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Interval Methods for Semi-Infinite Programs

Computational Optimization and Applications, 2005
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Binita Bhattacharjee, William H. Green Jr., Paul I. Barton   +2 more
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Semi-Infinite Fractional Programming

, 2017
This book presents a smooth and unified transitional framework from generalised fractional programming, with a finite number of variables and a finite number of constraints, to semi-infinite fractional programming, where a number of variables are finite ...
Verma, Ram U, Ram U. Verma
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Global solution of semi-infinite programs

Mathematical Programming, 2005
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B. Bhattacharjee, Panayiotis Lemonidis, William H. Green Jr., Paul I. Barton   +3 more
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A parallel algorithm for semi-infinite programming

Computational Statistics & Data Analysis, 2003
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Stanislav Zakovic, Berç Rustem, S. P. Asprey   +2 more
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On affine scaling and semi-infinite programming

Mathematical Programming, 1992
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Michael C. Ferris, Andrew B. Philpott
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Fuzzy and semi-infinite mathematical programming

Information Sciences, 1992
The authors discuss the relation between imprecision and semi-infinite optimization. The semi-infinite approach allows the incorporation of fuzzy data into the objective and constraints of a linear or nonlinear program. The authors use the properties of the cutting plane method to establish techniques for accelerating the convergence of the procedure ...
M. K. Luhandjula, Hidetomo Ichihashi, Masahiro Inuiguchi   +2 more
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Semi-Infinite Programming: Theory, Methods, and Applications

SIAM Review, 1993
Summary: Starting from a number of motivating and abundant applications in \(\S 2\), including control of robots, eigenvalue computations, mechanical stress of materials, and statistical design, the authors describe a class of optimization problems which are referred to a semi-infinite, because their constraints bound functions of a finite number of ...
Rainer Hettich, Kenneth O. Kortanek
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Dynamic Constrained Optimal Power Flow Using Semi-Infinite Programming

IEEE Transactions on Power Systems, 2006
Dynamic constrained optimal power flow can be modeled as a semi-infinite programming problem. In this letter, a local reduction based on infinite norm is proposed to replace the infinite constraints with finite constraints. The equivalent problem is then
Yong Xia, Ka Wing Chan
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