Integer and mixed programming theory and applications

Integer and mixed programming : theory and applications

Bibliographic Details
Main Author: Kaufmann, A.
Other Authors: Henry-Labordère, A.
Format: eBook
Language:English
Published: New York Academic Press 1977, 1977
Series:Mathematics in science and engineering
Subjects:
Online Access:
Collection: Elsevier eBook collection Mathematics - Collection details see MPG.ReNa
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130 0 |a Méthodes et modèles de la recherche opérationnelle 
245 0 0 |a Integer and mixed programming  |b theory and applications  |c Arnold Kaufmann, Arnaud Henry-Labordère ; translated by Henry C. Sneyd 
260 |a New York  |b Academic Press  |c 1977, 1977 
300 |a ix, 379 pages  |b illustrations 
505 0 |a Front Cover; Integer and Mixed Programming: Theory and Applications; Copyright Page; Contents; Preface; Part I: METHODS AND MODELS; Chapter I. PROGRAMS WITH INTEGER AND MIXED VALUES; Section 1. Introduction; Section 2. Some Examples of Problems with Integer Solutions; Section 3. Boole's Binary Algebra; Section 4. Methods of Solving Programs with Integer Values; Section 5. Some More Complicated Examples of Problems with Integer Values; Section 6. Arborescent and Cut Methods for Solving Programs with Integer Values; Section 7. Programs with Mixed Numbers; Section 8. Practical Cases 
505 0 |a Includes bibliographical references (pages 370-373) and index 
505 0 |a Section 18. Solving Linear Equations with IntegersSection 19. Gomory's Method for Solving Integer Programs; Supplement. MIXED PROGRAMMING AND RECENT METHODS OF INTEGER PROGRAMMING; Section 20. Asymptotic Programming in Integers; Section 21. Partition of Linear Programs into Mixed Numbers; Section 22. Mixed Programming on a Cone; Section 23. Trubin's Algorithm; Conclusion; Appendix: OPERATIONS ON MODULO 1 EQUATIONS; Bibliography; Index 
505 0 |a Part 2: MATHEMATICAL THEORYChapter II. ALGORITHMS AND HEURISTICS FOR INTEGER OR MIXED PROGRAMS; Section 9. Introduction; Section 10. Mathematical Properties of Boole's Binary Algebra; Section 11. Lattice Theory; Section 12. Other Important Properties of Boole's Binary Algebra; Section 13. Solutions for Boolean Equations and Inequations; Section 14. Mathematical Properties of Programming with Integers; Section 15. Properties of the Optimums of Convex and Concave Functions; Section 16. Complements on the Theory of Linear Programming; Section 17. Programming Method of Dantzig and Manne 
653 |a Integer programming / http://id.loc.gov/authorities/subjects/sh85067085 
653 |a Integer programming / fast / (OCoLC)fst00975500 
653 |a MATHEMATICS / Linear & Nonlinear Programming / bisacsh 
653 |a Programmation (mathématiques) / ram 
653 |a Programmation en nombres entiers 
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