Duality in dc (difference of convex functions) optimization. Subgradient methods

PD Tao, EB Souad - Trends in Mathematical Optimization: 4th French …, 1988 - Springer
Trends in Mathematical Optimization: 4th French-German Conference on Optimization, 1988Springer
In recent years, research is very active in nonconvex optimization. There are two principal
reasons for this: The first is the importance of its applications to concrete problems in
practice. The second is a natural way of leaving the convex optimization (which is sufficiently
studied and can be considered as practically solved) and passing to the nonconvex
optimization. More especially as the resolution of a nonconvex optimization problem
requires in general, at each step, the resolution of a convex optimization problem; and then it …
Abstract
In recent years, research is very active in nonconvex optimization. There are two principal reasons for this: The first is the importance of its applications to concrete problems in practice. The second is a natural way of leaving the convex optimization (which is sufficiently studied and can be considered as practically solved) and passing to the nonconvex optimization. More especially as the resolution of a nonconvex optimization problem requires in general, at each step, the resolution of a convex optimization problem; and then it is necessary to adapt and to make efficient the existent algorithms of convex optimization for solving the nonconvex optimization problems.
Springer
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