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Study David G. Luenberger - Linear and Nonlinear Programming

Posted on 2010-03-15




Name:Study David G. Luenberger - Linear and Nonlinear Programming
ASIN/ISBN:0201157942
Language:English
File size:3.5 Mb
ISBN: 0201157942
Pages: 491 pages
Publish Date: 2nd edn (1984)
File Size: 3.5 MB
Other Info: Addison-Wesley; DjVu
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David G. Luenberger, "Linear and Nonlinear Programming"

Book Description

Linear and Nonlinear Programming is considered a classic textbook in Optimization. While it is a classic, it also reflects modern theoretical insights. These insights provide structure to what might otherwise be simply a collection of techniques and results, and this is valuable both as a means for learning existing material and for developing new results. One major insight of this type is the connection between the purely analytical character of an optimization problem, expressed perhaps by properties of the necessary conditions, and the behavior of algorithms used to solve a problem. This was a major theme of the first edition of this book and the second edition expands and further illustrates this relationship. Linear and Nonlinear Programming covers the central concepts of practical optimization techniques. It is designed for either self-study by professionals or classroom work at the undergraduate or graduate level for technical students. Like the field of optimization itself, which involves many classical disciplines, the book should be useful to system analysts, operations researchers, numerical analysts, management scientists, and other specialists from the host of disciplines from which practical optimization applications are drawn.

Reviews

"I have profitably used the book to apply constrained minimization procedures in the field of computational contact mechanics. I think it is not a secret that quite often books on mathematics are written from mathematicians for mathematicians. Hence it is quite hard for engineers to read and to extract valuable information from them. With this respect this book is a shining star. It presents the topics in a very precise but clear and understandable way."

(Giorgio Azvaris, Turin, Italy)

"I have the 1977 edition from my father's MIT days. I am a Mathematician and I can verify that the book written in 1977 is of the same style that good books have today. A book is not made obsolete because some new "elegant" terms arise."

(A reader from Greece)

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