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Title: APPROACHES TO THE THEORY OF OPTIMIZATION
By: J. P. Ponstein, B. Bollobas, W. Fulton
Format: Paperback

List price: £36.99
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ISBN 10: 0521604915
ISBN 13: 9780521604918
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Publisher: CAMBRIDGE UNIVERSITY PRESS
Pub. date: 17 April, 2004
Series: Cambridge Tracts in Mathematics No. 77
Pages: 220
Description: A concise account which finds the optimal solution to mathematical problems arising in economics, engineering, the social and mathematical sciences.
Synopsis: Optimization is concerned with finding the best (optimal) solution to mathematical problems that may arise in economics, engineering, the social sciences and the mathematical sciences. As is suggested by its title, this book surveys various ways of penetrating the subject. The author begins with a selection of the type of problem to which optimization can be applied and the remainder of the book develops the theory, mainly from the viewpoint of mathematical programming. To prevent the treatment becoming too abstract, subjects which may be considered 'unpractical' are not touched upon. The author gives plausible reasons, without forsaking rigor, to show how the subject develops 'naturally'. Professor Ponstein has provided a concise account of optimization which should be readily accessible to anyone with a basic understanding of topology and functional analysis. Advanced students and professionals concerned with operations research, optimal control and mathematical programming will welcome this useful and interesting book.
Illustrations: Illustrations
Publication: UK
Imprint: Cambridge University Press
Returns: Returnable
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BIRATIONAL GEOMETRY OF ALGEBRAIC VARIETIES (HB)
CALCULUS OF VARIATIONS (HB)
CELLULAR STRUCTURES IN TOPOLOGY (HB)
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CLIFFORD ALGEBRAS AND THE CLASSICAL GROUPS (HB)
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COHOMOLOGY OF DRINFELD MODULAR VARIETIES, PART 2, AUTOMORPHIC FORMS, TRACE FORMULAS AND LANGLANDS CORRESPONDENCE (HB)
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DESIGNS AND THEIR CODES (PB)
DUALITY AND PERTURBATION METHODS IN CRITICAL POINT THEORY (HB)
DUALITY IN ANALYTIC NUMBER THEORY (HB)
DYNAMICAL SYSTEMS AND SEMISIMPLE GROUPS (HB)
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FOURIER INTEGRALS IN CLASSICAL ANALYSIS (HB)
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GROUPS ACTING ON GRAPHS (HB)
GROUPS AS GALOIS GROUPS (HB)
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HODGE THEORY AND COMPLEX ALGEBRAIC GEOMETRY II: VOLUME 2 (HB)
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LECTURES IN LOGIC AND SET THEORY: VOLUME 1, MATHEMATICAL LOGIC (HB)
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NOTES ON TIME DECAY AND SCATTERING FOR SOME HYPERBOLIC PROBLEMS (PB)
ON L1-APPROXIMATION (HB)
POLYCYCLIC GROUPS (PB)
POSITIVE HARMONIC FUNCTIONS AND DIFFUSION (HB)
QUANTUM STOCHASTIC PROCESSES AND NON-COMMUTATIVE GEOMETRY (HB)
RANDOM FRAGMENTATION AND COAGULATION PROCESSES (HB)
RANDOM GRAPHS (HB)
RANDOM VARIABLES AND PROBABILITY DISTRIBUTIONS (PB)
RANDOM WALKS ON INFINITE GRAPHS AND GROUPS (HB)
REAL ANALYSIS AND PROBABILITY (HB)
REFLECTION GROUPS AND COXETER GROUPS (PB)
REPRESENTATIONS AND CHARACTERS OF FINITE GROUPS (HB)
REPRESENTATIONS AND COHOMOLOGY: VOLUME 1, BASIC REPRESENTATION THEORY OF FINITE GROUPS AND ASSOCIATIVE ALGEBRAS (HB)
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SCHUBERT VARIETIES AND DEGENERACY LOCI (PB)
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SURVEYS IN COMBINATORICS
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THE GEOMETRY OF FRACTAL SETS (PB)
THE HARDY-LITTLEWOOD METHOD (HB)
THE LEBESGUE INTEGRAL (PB)
THE LEVY LAPLACIAN (HB)
THE LOGARITHMIC INTEGRAL (PB)
THE RIEMANN APPROACH TO INTEGRATION (HB)
THE THEORY OF CLUSTER SETS (PB)
TOLERANCE GRAPHS (HB)
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