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Applicable Analysis
An International Journal
Volume 6, 1976 - Issue 1
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Original Articles

On a classification scheme for geometric programming and complementarity theorems†Footnote†

W. Gochet Center for Operations Research and Econometrics, Heverlee, 3030, Belgium
,
K.O. Kortanek Carnegie-Mellon University, Pittsburgh, Pennsylvania, 15213, U.S.A.
&
Y. Smeers Center for Operations Research and Econometrics, Heverlee, 3030, Belgium
Pages 47-59 | Published online: 02 May 2007

Citations (10)

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Read on this site (1)

K.O. Kortanek & Hoon. No. (1992) A second order affine scaling algorithm for the geometric programming dual with logarithmic barrier. Optimization 23:4, pages 303-322.
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Articles from other publishers (9)

Qinghong Zhang & Kenneth O. Kortanek. (2018) On a Compound Duality Classification for Geometric Programming. Journal of Optimization Theory and Applications 180:3, pages 711-728.
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K. O. Kortanek, Xiaojie Xu & Yinyu Ye. (1997) An infeasible interior-point algorithm for solving primal and dual geometric programs. Mathematical Programming 76:1, pages 155-181.
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K. O. Kortanek & J. Zhu. (1995) On controlling the parameter in the logarithmic barrier term for convex programming problems. Journal of Optimization Theory and Applications 84:1, pages 117-143.
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R. Hettich & K. O. Kortanek. (1993) Semi-Infinite Programming: Theory, Methods, and Applications. SIAM Review 35:3, pages 380-429.
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Dennis L. Bricker, Jae Chul Choi & Jayant Rajgopal. (1993) On geometric programming problems having negative degrees of difficulty. European Journal of Operational Research 68:3, pages 427-430.
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Paul R. Gribik, Siming Huang & Kenneth O. Kortanek. 1992. Systems and Management Science by Extremal Methods. Systems and Management Science by Extremal Methods 491 511 .
S.-Å. Gustafson & K. O. Kortanek. 1983. Mathematical Programming The State of the Art. Mathematical Programming The State of the Art 132 157 .
J. G. Ecker. (1980) Geometric Programming: Methods, Computations and Applications. SIAM Review 22:3, pages 338-362.
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Willy Gochet & Yves Smeers. (1975) Constraint Sets of Geometric Programs Characterized by Auxiliary Problems. SIAM Journal on Applied Mathematics 29:4, pages 708-718.
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