Minimization methods for non-differentiable functions
Minimization methods for non-differentiable functions
A class of convergent primal-dual subgradient algorithms for decomposable convex programs
Mathematical Programming: Series A and B
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Subgradient optimization methods provide a valuable tool for obtaining a lower bound of specially structured linear programming or linear programming relaxation of discrete optimization problems. However, there is no practical rule for obtaining primal optimal solutions from subgradient-based approach other than the lower bounds. This paper presents a class of procedures to recover primal solutions directly from the information generated in the process of using subgradient optimization methods to solve such Lagrangian dual formulations. We also present a hybrid primal dual algorithm based on these methods and some computational results.