Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics) - Hardcover
Synopsis
This book has become the standard for a complete, state-of-the-art description of the methods for unconstrained optimization and systems of nonlinear equations. Originally published in 1983, it provides information needed to understand both the theory and the practice of these methods and provides pseudocode for the problems. The algorithms covered are all based on Newton's method or ‘quasi-Newton’ methods, and the heart of the book is the material on computational methods for multidimensional unconstrained optimization and nonlinear equation problems. The republication of this book by SIAM is driven by a continuing demand for specific and sound advice on how to solve real problems.
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About the Author
J. E. Dennis, Jr. is Noah Harding Professor of Computational and Applied Mathematics at Rice University. Robert B. Schnabel is Professor of Computer Science at the University of Colorado at Boulder.
Review
"...This is an excellent book to be used as a text or a resource." -- T. F. Coleman, Zentrallblatt für Mathematik, Band 847/96.
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics)
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics)
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations
Published by
Prentice-Hall, Inc., Englewood Cliffs, NJ, 1983
ISBN 10: 0136272169
ISBN 13: 9780136272168
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics)
Published by
Prentice Hall, 1983
ISBN 10: 0136272169
ISBN 13: 9780136272168
Used
Hardcover
First Edition
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics)
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Numerical Methods for Unconstrained Optimization and Nonlinear Equations (Prentice-Hall Series in Computational Mathematics)
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