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Gerard Sierksma - Linear and Integer Programming: Theory and Practice

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Combines the theoretical and practical aspects of linear and integer programming. Provides practical case studies and techniques, including rounding-off, column-generation, game theory, multiobjective optimization, and goal programming, as well as real-world solutions to the transportation and transshipment problem, project scheduling, and decentralization.

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title Linear and Integer Programming Theory and Practice Monographs and - photo 1


title:Linear and Integer Programming : Theory and Practice Monographs and Textbooks in Pure and Applied Mathematics ; 245
author:Sierksma, Gerard.
publisher:CRC Press
isbn10 | asin:0824706730
print isbn13:9780824706739
ebook isbn13:9780585418179
language:English
subjectLinear programming, Integer programming.
publication date:2002
lcc:T57.74.S548 2002eb
ddc:658.4/033
subject:Linear programming, Integer programming.

Page a

LINEAR AND INTEGER PROGRAMMING

Page b

PURE AND APPLIED MATHEMATICS

A Program of Monographs, Textbooks, and Lecture Notes

EXECUTIVE EDITORS

Earl J. Taft

Zuhair Nashed

Rutgers University

University of Delaware

New Brunswick, New Jersey

Newark, Delaware

EDITORIAL BOARD

M. S. Baouendi

Anil Nerode

University of California,

Cornell University

San Diego

Donald Passman

Jane Cronin

University of Wisconsin,

Rutgers University

Madison

Jack K. Hale

Fred S. Roberts

Georgia Institute of Technology

Rutgers University

S. Kobayashi

David L. Russell

University of California,

Virginia Polytechnic Institute

Berkeley

and State University

Marvin Marcus

Walter Schempp

University of California,

Universitt Siegen

Santa Barbara

Mark Teply

W. S. Massey

University of Wisconsin,

Yale University

Milwaukee

Page c

MONOGRAPHS AND TEXTBOOKS IN PURE AND APPLIED MATHEMATICS

1. K. Yano, Integral Formulas in Riemannian Geometry (1970)

2. S. Kobayashi, Hyperbolic Manifolds and Holomorphic Mappings (1970)

3. V. S. Vladimirov, Equations of Mathematical Physics (A. Jeffrey, ed.; A. Littlewood, trans.) (1970)

4. B. N. Pshenichnyi, Necessary Conditions for an Extremum (L. Neustadt, translation ed.; K. Makowski, trans.) (1971)

5. L. Narici et al., Functional Analysis and Valuation Theory (1971)

6. S. S. Passman, Infinite Group Rings (1971)

7. L. Domhoff, Group Representation Theory. Part A: Ordinary Representation Theory. Part B: Modular Representation Theory (1971, 1972)

8. W. Boothby and G. L. Weiss, eds., Symmetric Spaces (1972)

9. Y. Matsushima, Differentiable Manifolds (E. T. Kobayashi, trans.) (1972)

10. L. E. Ward, Jr., Topology (1972)

11. A. Babakhanian, Cohomological Methods in Group Theory (1972)

12. R. Gilmer, Multiplicative Ideal Theory (1972)

13. J. Yeh, Stochastic Processes and the Wiener Integral (1973)

14. J. Barros-Neto, Introduction to the Theory of Distributions (1973)

15. R. Larsen, Functional Analysis (1973)

16. K. Yano and S. Ishihara, Tangent and Cotangent Bundles (1973)

17. C. Procesi, Rings with Polynomial Identities (1973)

18. R. Hermann, Geometry, Physics, and Systems (1973)

19. N. R. Wallach, Harmonic Analysis on Homogeneous Spaces (1973)

20. J. Dieudonn, Introduction to the Theory of Formal Groups (1973)

21. I. Vaisman, Cohomology and Differential Forms (1973)

22. B.-Y. Chen, Geometry of Submanifolds (1973)

23. M. Marcus, Finite Dimensional Multilinear Algebra (in two parts) (1973, 1975)

24. R. Larsen, Banach Algebras (1973)

25. R. O. Kujala and A. L. Vitter, eds., Value Distribution Theory: Part A; Part B: Deficit and Bezout Estimates by Wilhelm Stoll (1973)

26. K. B. Stolarsky, Algebraic Numbers and Diophantine Approximation (1974)

27. A. R. Magid, The Separable Galois Theory of Commutative Rings (1974)

28. B. R. McDonald, Finite Rings with Identity (1974)

29. J. Satake, Linear Algebra (S. Koh et al, trans.) (1975)

30. J. S. Golan, Localization of Noncommutative Rings (1975)

31. G. Klambauer, Mathematical Analysis (1975)

32. M. K. Agoston, Algebraic Topology (1976)

33. K. R. Goodearl, Ring Theory (1976)

34. L. E. Mansfield, Linear Algebra with Geometric Applications (1976)

35. N. J. Pullman, Matrix Theory and Its Applications (1976)

36. B. R. McDonald, Geometric Algebra Over Local Rings (1976)

37. C. W. Groetsch, Generalized Inverses of Linear Operators (1977)

38. J. E. Kuczkowski and J. L. Gersting, Abstract Algebra (1977)

39. C. O. Christenson and W. L. Voxman, Aspects of Topology (1977)

40. M. Nagata, Field Theory (1977)

41. R. L. Long, Algebraic Number Theory (1977)

42. W. F. Pfeffer, Integrals and Measures (1977)

43. R. L. Wheeden and A. Zygmund, Measure and Integral (1977)

44. J. H. Curtiss, Introduction to Functions of a Complex Variable (1978)

45. K. Hrbacek and T. Jech, Introduction to Set Theory (1978)

46. W. S. Massey, Homology and Cohomology Theory (1978)

47. M. Marcus, Introduction to Modern Algebra (1978)

48. E. C. Young, Vector and Tensor Analysis (1978)

49. S. B. Nadler, Jr., Hyperspaces of Sets (1978)

50. S. K. Segal, Topics in Group Kings (1978)

51. A. C. M. van Rooij, Non-Archimedean Functional Analysis (1978)

52. L. Corwin and R. Szczarba, Calculus in Vector Spaces (1979)

53. C. Sadosky, Interpolation of Operators and Singular Integrals (1979)

54. J. Cronin, Differential Equations (1980)

55. C. W. Groetsch, Elements of Applicable Functional Analysis (1980)

56. I. Vaisman, Foundations of Three-Dimensional Euclidean Geometry (1980)

57. H. I. Freedan, Deterministic Mathematical Models in Population Ecology (1980)

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