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Mathematische Operationsforschung und Statistik. Series Optimization Volume 10, 1979 - Issue 2
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Original Articles

Duality in convex programming: a linearization approachFootnote1

S. Zlobec Department of Mathematics, McGill University, Montreal, Quebec, H3C 3GL, CanadaPresently on Sabbatical leave at the University of Delaware
&
A. Ben-israel Department of Mathematics, University of Delaware, Newark, Delaware, 19711, U.S.A
Pages 171-178 | Published online: 27 Jun 2007

Citations (5)

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Read on this site (2)

S. Zlobec. (1983) Stable planning by linear and convex models/. Mathematische Operationsforschung und Statistik. Series Optimization 14:4, pages 519-535.
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S. Zlobec & B.U. Craven. (1981) Stabilization and determination of the set of minimal binding constraints in convex programming . Mathematische Operationsforschung und Statistik. Series Optimization 12:2, pages 203-220.
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Articles from other publishers (3)

I. I. Eremin, V. D. Mazurov & N. N. Astaf 'ev. (1989) Linear inequalities in mathematical programming and pattern recognition. Ukrainian Mathematical Journal 40:3, pages 243-251.
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S. Zlobec. (1983) Characterizing an optimal input in perturbed convex programming. Mathematical Programming 25:1, pages 109-121.
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A. Ben-Israel, A. Ben-Tal & S. Zlobec. 1982. Optimality and Stability in Mathematical Programming. Optimality and Stability in Mathematical Programming 16 38 .

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