Results 231 to 240 of about 1,898 (263)

Semi-infinite Multiobjective Fractional Programming I

2017
In this chapter, we first present three new classes of generalized convex functions involving Hadamard directional derivatives, namely, (strictly) (\(\mathcal {F},\) \(\beta ,\) \(\phi ,\) \(\rho ,\) \(\eta ,\) \(\theta ,\) \(\mu \))-Hd-univex functions, (strictly) (\(\mathcal {F},\) \(\beta ,\) \(\phi ,\) \(\rho ,\) \(\eta ,\) \(\theta ,\) \(\mu ...
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Semi-infinite quadratic programming

Operations-Research-Spektrum, 1979
A method is presented for minimizing a definite quadratic function under an infinite number of linear inequality restrictions. Special features of the method are that it generates a sequence of feasible solutions and a sequence of basic solutions simultaneously and that it has very favourable properties concerning numerical stability.
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Semi-Infinite Programming and Applications

1983
Sven-Åke Gustafson, Kenneth O. Kortanek
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Semidefinite and Semi-infinite Programming

2019
This chapter discusses optimization problems in the cone of positive semidefinite matrices, and the duality theory for such ‘linear’ problems. We relate convex rotationally invariant matrix functions to convex functions of the spectrum; this allows us to compute the conjugate of the logarithmic barrier function and the dual of associate optimization ...
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Semi-Infinite Programming in Control

1998
Optimal control problems represent a special class of optimization problems which describe dynamical processes. There is a wide range of applications for optimal control problems in engineering and economics. A few of these problems are described and it is shown how they are related and lead to semi-infinite programming problems.
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Semi-infinite Programming and Applications in Finance

2001
K. O. Kortanek, Vladimir G. Medvedev
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Semi-infinite programming and control problems; Semi-infinite programming: Discretization methods; Semi-infinite programming: Methods for linear problems; Semi-infinite programming: Numerical methods; Semi-infinite programming: Second order optimality conditions; Semi-infinite programming, semidefinite programming and perfect duality SEMI-INFINITE PROGRAMMING: APPROXIMATION METHODS

2001
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Linear semi-infinite programming theory: An updated survey

European Journal of Operational Research, 2002
M A Goberna, M A Lopez
exaly  

Semi-infinite Programming: Numerical Methods

2001
Rainer Hettich, Alexander Kaplan, Rainer Tichatschke   +2 more
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Second order optimality conditions for generalized semi-infinite programming problems

Optimization, 1995
G Still, R Hettich
exaly