DocumentCode :
487506
Title :
New Decomposition and Convexification Methods for Nonconvex Large-Scale Primal-Dual Optimization
Author :
Feng, Xin ; Mukai, H.
Author_Institution :
Department of EECS, Marquette University, Milwaukee, WI
fYear :
1988
fDate :
15-17 June 1988
Firstpage :
1817
Lastpage :
1818
Abstract :
In this short paper, we propose a new augumented Lagrangian function for the nonconvex equality-constrained optimization problem, and present an iterative method for solving it. If the problem is separable, then so is the proposed Lagrangian function and the iterative method may take advantage of decomposition. Unlike the earlier methods for nonconvex decomposition, the ratio of convergence for this method can be made arbitrarily small.
Keywords :
Convergence; Iterative methods; Lagrangian functions; Large-scale systems; Mathematics; Optimization methods; Subspace constraints; Sufficient conditions; Vectors;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
American Control Conference, 1988
Conference_Location :
Atlanta, Ga, USA
Type :
conf
Filename :
4790022
Link To Document :
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