Results 251 to 260 of about 1,091,019 (290)

A Convergent Procedure for Convex Programming

Journal of the Society for Industrial and Applied Mathematics, 1963
Gegeben ist eine beliebige Menge \(X\) und ein Vektor \(v(x) = (v_0(x), v_1(x),\dots, v_m(x))\), dessen Komponenten auf \(X\) definierte reellwertige Funktionen sind. Ferner werden definiert: \(u\cdot v\) als Skalarprodukt der Vektoren \(u = (u_0, u_1,\dots, u_m)\) and \(v = (v_0, v_1,\dots, v_m)\), der Wertebereich von \(v(x)\) als \(V = \{v(x)\mid x ...
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Convex infinite horizon programs

Mathematical Programming, 1983
We establish conditions under which a sequence of finite horizon convex programs monotonically increases in value to the value of the infinite program; a subsequence of optimal solutions converges to the optimal solution of the infinite problem. If the conditions we impose fail, then (roughtly) the optimal value of the infinite horizon problem is an ...
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Preliminaries: Convex Analysis and Convex Programming

2001
In this chapter, we give some definitions and results connected with convex analysis, convex programming, and Lagrangian duality. In Part Two, these concepts and results are utilized in developing suitable optimality conditions and numerical methods for solving some convex problems.
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From Convex to Mixed Programming

1985
This paper is concerned with convex programming, differential programming and mixed programming. All spaces involved will assumed to be linear, normed and complete, so that we limit ourselves to Banach spaces, although in a number of cases locally convex topological vector spaces would do as well.
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AN ALGORITHM FOR CONVEX PROGRAMMING

Australian Journal of Statistics, 1963
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Quasi-Convex Programming

SIAM Journal on Applied Mathematics, 1968
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A Maximum-Likelihood TDOA Localization Algorithm Using Difference-of-Convex Programming

IEEE Signal Processing Letters, 2021
Tareq Y Al-Naffouri, Omar Aldayel, Hui Chen   +2 more
exaly  

Sequential convex programming method using adaptive mesh refinement for entry trajectory planning problem

Aerospace Science and Technology, 2021
Hongbo Zhang, Wei-Min Bao, Guo-Jian Tang
exaly  

PENNON: A code for convex nonlinear and semidefinite programming

Optimization Methods and Software, 2003
Michael Stingl, Michal Kocvara
exaly  

Entropy-Like Proximal Methods in Convex Programming

Mathematics of Operations Research, 1994
Marc Teboulle, Alfredo Noel Iusem, Benar Fux Svaiter   +2 more
exaly