Wiley Series in Discrete Mathematics and Optimization Ser.: Maxima and Minima with Applications : Practical Optimization and Duality by Wilfred Kaplan (1998, Hardcover)

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Includes problems with an answer key, and an appendix summarizing linear algebra essentials. Annotation c. by Book News, Inc., Portland, Or.

About this product

Product Identifiers

PublisherWiley & Sons, Incorporated, John
ISBN-100471252891
ISBN-139780471252894
eBay Product ID (ePID)1002135

Product Key Features

Number of Pages296 Pages
LanguageEnglish
Publication NameMaxima and Minima with Applications : Practical Optimization and Duality
Publication Year1998
SubjectProbability & Statistics / General, Optimization, Mathematical Analysis, Discrete Mathematics
TypeTextbook
Subject AreaMathematics
AuthorWilfred Kaplan
SeriesWiley Series in Discrete Mathematics and Optimization Ser.
FormatHardcover

Dimensions

Item Height1 in
Item Weight22.7 Oz
Item Length9.4 in
Item Width6.5 in

Additional Product Features

Intended AudienceScholarly & Professional
LCCN98-007318
Dewey Edition21
Series Volume Number51
IllustratedYes
Volume Number1
Dewey Decimal511/.66
Table Of ContentMaxima and Minima in Analytic Geometry. Side Conditions. Optimization. Fenchel-Rockafellar Duality Theory. Appendix. Answers to Selected Problems. Index.
SynopsisThis new work by Wilfred Kaplan, the distinguished author of influential mathematics and engineering texts, is destined to become a classic. Timely, concise, and content-driven, it provides an intermediate-level treatment of maxima, minima, and optimization. Assuming only a background in calculus and some linear algebra, Professor Kaplan presents topics in order of difficulty. In four short chapters, he describes basic concepts and geometric aspects of maxima and minima, progresses to problems with side conditions, introduces optimization and programming, and concludes with an in-depth discussion of research topics involving the duality theorems of Fenchel and Rockafellar. Throughout the text, the subject of convexity is gradually developed-from its theoretical underpinnings to problems, and finally, to its role in applications. Other features include: * A strong emphasis on practical applications of maxima and minima * An impressive array of supporting topics such as numerical analysis * An ample number of examples and problems * More than 60 illustrations highlighting the text * Algorithms to reinforce concepts * An appendix reviewing the prerequisite linear algebra Maxima and Minima with Applications is an ideal text for upper-undergraduate and graduate students taking courses in operations research, management, general engineering, and applied mathematics. It can also be used to supplement courses on linear and nonlinear optimization. This volume's broad scope makes it an excellent reference for professionals wishing to learn more about cutting-edge topics in optimization and mathematical programming., Maximum and minimum problems are of daily concern in industry and government operations. These problems are the foundation of optimisation, determining the best manner in which to organise or produce items. By optimising a procedure, costs can be significantly lowered and the waste of materials can be reduced., This new work by Wilfred Kaplan, the distinguished author of influential mathematics and engineering texts, is destined to become a classic. Timely, concise, and content-driven, it provides an intermediate-level treatment of maxima, minima, and optimization. Assuming only a background in calculus and some linear algebra, Professor Kaplan presents topics in order of difficulty. In four short chapters, he describes basic concepts and geometric aspects of maxima and minima, progresses to problems with side conditions, introduces optimization and programming, and concludes with an in-depth discussion of research topics involving the duality theorems of Fenchel and Rockafellar. Throughout the text, the subject of convexity is gradually developed-from its theoretical underpinnings to problems, and finally, to its role in applications. Other features include: ∗ A strong emphasis on practical applications of maxima and minima ∗ An impressive array of supporting topics such as numerical analysis ∗ An ample number of examples and problems ∗ More than 60 illustrations highlighting the text ∗ Algorithms to reinforce concepts ∗ An appendix reviewing the prerequisite linear algebra Maxima and Minima with Applications is an ideal text for upper-undergraduate and graduate students taking courses in operations research, management, general engineering, and applied mathematics. It can also be used to supplement courses on linear and nonlinear optimization. This volume's broad scope makes it an excellent reference for professionals wishing to learn more about cutting-edge topics in optimization and mathematical programming., Written by a well-known and respected leader in the field, this work takes an intermediate approach to maxima, minima, and optimization, providing the science needed to understand the subject while presenting many practical applications and illustrations to support the concepts which are presented.
LC Classification NumberQA306.K36 1999

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