A generalized Dantzig—Wolfe decomposition principle for a class of nonconvex programming problems

Author:

Thach Phan Thien,Konno Hiroshi

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Software

Reference22 articles.

1. E. Asplund, “Differentiability of the metric projection in finite dimensional Euclidean space,”Proceedings of the American Mathematical Society 38 (1973) 218–219.

2. R.E. Burkard, H.W. Hamacher and J. Tind, “On general decomposition schemes in mathematical programming,”Mathematical Programming Study 24 (1985) 238–252.

3. R.E. Burkard, H.W. Hamacher and J. Tind, “On abstract duality in mathematical programming,”Zeitschrift für Operations Research 26 (1982) 197–209.

4. F.H. Clarke,Optimization and Nonsmooth Analysis (Wiley, New York, 1983).

5. G.B. Dantzig and P. Wolfe, “The decomposition algorithm for linear programs,”Econometrica 29 (1961) 767–778.

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3. On optimization properties of functions, with a concave minorant;Journal of Global Optimization;1999

4. D.C. Representability of closed sets in reflexive Banach spaces and applications to optimization problems;Journal of Optimization Theory and Applications;1996-10

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