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GAMS — The Solver Manuals - Available Software

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CONOPT 155<br />

Option Description Default<br />

Gcptb1 A perturbation used to smooth Cone constraints around the origin and ensure 1.e-6<br />

that derivatives are defined. <strong>The</strong> lower bound is 1.e-12. Is only used when<br />

Gcform=1.<br />

Gcptb2 A perturbation that can be used to force the smoothed Cone constraints through<br />

the origin. Is only used when Gcform=1. <strong>The</strong> perturbation is bounded above<br />

by sqrt(Gcptb1).<br />

11 APPENDIX C: References<br />

J. Abadie and J. Carpentier, Generalization of the Wolfe Reduced Gradient Method to the case of Nonlinear<br />

Constraints, in Optimization, R. Fletcher (ed.), Academic Press, New York, 37-47 (1969).<br />

A. Drud, A GRG Code for Large Sparse Dynamic Nonlinear Optimization Problems, Mathematical Programming<br />

31, 153-191 (1985).<br />

A. S. Drud, CONOPT - A Large-Scale GRG Code, ORSA Journal on Computing 6, 207- 216 (1992).<br />

A. S. Drud, CONOPT: A System for Large Scale Nonlinear Optimization, Tutorial for CONOPT Subroutine<br />

Library, 16p, ARKI Consulting and Development A/S, Bagsvaerd, Denmark (1995).<br />

A. S. Drud, CONOPT: A System for Large Scale Nonlinear Optimization, Reference Manual for CONOPT<br />

Subroutine Library, 69p, ARKI Consulting and Development A/S, Bagsvaerd, Denmark (1996).<br />

J. K. Reid, A Sparsity Exploiting Variant of Bartels-Golub Decomposition for Linear Programming Bases,<br />

Mathematical Programming 24, 55-69 (1982).<br />

D. M. Ryan and M. R. Osborne, On the Solution of Highly Degenerate Linear Programmes, Mathematical<br />

Programming 41, 385-392 (1988).<br />

U. H. Suhl and L. M. Suhl, Computing Sparse LU Factorizations for Large-Scale Linear Programming Bases,<br />

ORSA Journal on Computing 2, 325-335 (1990).

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