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In this paper, we consider a convex optimization problem with a convex integrable objective function and a geometric constraint set. We characterize the solution set of the problem when we know its one solution.
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참고문헌 (15)
참고문헌 신청
J. -P. Aubin / 1990 / Set-Valued Analysis / Birkhauser Boston
J. V. Burke / 1991 / Characterization of solution sets of convex programs / Oper. Res. Lett 10:57~60
M. Castellani / 2012 / A characterization of the solution set of pseudo-convex extremum problems / J. Convex Anal 19:113~123
F. H. Clarke / 1998 / Nonsmooth Analysis and Control Theory / Springer-Verlag
V. Jeyakumar / 2004 / Lagrange multiplier conditions charac-terizing optimal solution sets of cone-constrained convex programs / J. Optim. Theor. Appl 123:83~103
J. V. Burke / 1991 / Characterization of solution sets of convex programs / Oper. Res. Lett 10:57~60
M. Castellani / 2012 / A characterization of the solution set of pseudo-convex extremum problems / J. Convex Anal 19:113~123
F. H. Clarke / 1998 / Nonsmooth Analysis and Control Theory / Springer-Verlag
V. Jeyakumar / 2004 / Lagrange multiplier conditions charac-terizing optimal solution sets of cone-constrained convex programs / J. Optim. Theor. Appl 123:83~103
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