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Mathematical programming : the state of the art, Bonn 1982

Author: A Bachem; Martin Grötschel; B H Korte
Publisher: Berlin ; New York : Springer-Verlag, 1983.
Edition/Format:   Print book : EnglishView all editions and formats
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Additional Physical Format: Online version:
Mathematical programming.
Berlin ; New York : Springer-Verlag, 1983
(OCoLC)768015973
Document Type: Book
All Authors / Contributors: A Bachem; Martin Grötschel; B H Korte
ISBN: 0387120823 9780387120829 3540120823 9783540120827
OCLC Number: 9556834
Notes: Based on the 11th International Symposium on Mathematical Programming held Aug. 23-27, 1982 at the University of Bonn.
Description: viii, 655 pages : illustrations ; 25 cm
Contents: I. About the XIth International Symposium on Mathematical Programming.- Program and Organizing Committee.- Welcoming Addresses.- List of Sponsors.- The Fulkerson Prize and the Dantzig Prize 1982.- II. Mathematical Programming: The State of the Art - Bonn 1982.- Predictor-Corrector and Simplicial Methods for Approximating Fixed Points and Zero Points of Nonlinear Mappings.- Polyhedral Theory and Commutative Algebra.- Reminiscences About the Origins of Linear Programming.- Penalty Functions.- Applications of the FKG Inequality and its Relatives.- Semi-Infinite Programming and Applications.- Applications of Matroid Theory.- Recent Results in the Theory of Machine Scheduling.- Submodular Functions and Convexity.- Recent developments in Algorithms and Software for Trust Region Methods.- Variable Metric Methods for Constrained Optimization.- Polyhedral Combinatorics.- Generalized Equations.- Generalized Subgradients in Mathematical Programming.- Nondegeneracy Problems in Cooperative Game Theory.- Conic Methods for Unconstrained Minimization and Tensor Methods for Nonlinear Equations.- Min-Max Results in Combinatorial Optimization.- Generalized Gradient Methods of Non-Differentiable Optimization Employing Space Dilatation Operations.- The Problem of the Average Speed of the Simplex Method.- Solution of Large Linear Systems of Equations by Conjugate Gradient Type Methods.- Stochastic Programming: Solution Techniques and Approximation Schemes.- III. Scientific Program.- IV. List of Authors.
Responsibility: edited by A. Bachem, M. Grötschel, B. Korte.

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