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Advances in Geometric Programming

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Cover of 'Advances in Geometric Programming'

Table of Contents

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    Book Overview
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    Chapter 1 Introduction
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    Chapter 2 Geometric Programming in Terms of Conjugate Functions
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    Chapter 3 Geometric Programming
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    Chapter 4 Optimality Conditions in Generalized Geometric Programming
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    Chapter 5 Saddle Points and Duality in Generalized Geometric Programming
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    Chapter 6 Constrained Duality via Unconstrained Duality in Generalized Geometric Programming
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    Chapter 7 Fenchel’s Duality Theorem in Generalized Geometric Programming
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    Chapter 8 Generalized Geometric Programming Applied to Problems of Optimal Control: I. Theory
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    Chapter 9 Projection and Restriction Methods in Geometric Programming and Related Problems
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    Chapter 10 Transcendental Geometric Programs
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    Chapter 11 Solution of Generalized Geometric Programs
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    Chapter 12 Current State of the Art of Algorithms and Computer Software for Geometric Programming
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    Chapter 13 A Comparison of Computational Strategies for Geometric Programs
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    Chapter 14 Comparison of Generalized Geometric Programming Algorithms
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    Chapter 15 Solving Geometric Programs Using GRG: Results and Comparisons
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    Chapter 16 Dual to Primal Conversion in Geometric Programming
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    Chapter 17 A Modified Reduced Gradient Method for Dual Posynomial Programming
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    Chapter 18 Global Solutions of Mathematical Programs with Intrinsically Concave Functions
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    Chapter 19 Interval Arithmetic in Unidimensional Signomial Programming
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    Chapter 20 Signomial Dual Kuhn-Tucker Intervals
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    Chapter 21 Optimal Design of Pitched Laminated Wood Beams
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    Chapter 22 Optimal Design of a Dry-Type Natural-Draft Cooling Tower by Geometric Programming
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    Chapter 23 Bibliographical Note on Geometric Programming
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Title
Advances in Geometric Programming
Published by
Springer US, March 2013
DOI 10.1007/978-1-4615-8285-4
ISBNs
978-1-4615-8285-4, 978-1-4615-8287-8
Editors

Avriel, Mordecai

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