Introduction to Optimization and Hadamard Semidifferential Calculus, Second Edition

Introduction to Optimization and Hadamard Semidifferential Calculus, Second Edition
Author :
Publisher : SIAM
Total Pages : 445
Release :
ISBN-10 : 9781611975963
ISBN-13 : 1611975964
Rating : 4/5 (63 Downloads)

Book Synopsis Introduction to Optimization and Hadamard Semidifferential Calculus, Second Edition by : Michel C. Delfour

Download or read book Introduction to Optimization and Hadamard Semidifferential Calculus, Second Edition written by Michel C. Delfour and published by SIAM. This book was released on 2019-12-19 with total page 445 pages. Available in PDF, EPUB and Kindle. Book excerpt: This second edition provides an enhanced exposition of the long-overlooked Hadamard semidifferential calculus, first introduced in the 1920s by mathematicians Jacques Hadamard and Maurice René Fréchet. Hadamard semidifferential calculus is possibly the largest family of nondifferentiable functions that retains all the features of classical differential calculus, including the chain rule, making it a natural framework for initiating a large audience of undergraduates and non-mathematicians into the world of nondifferentiable optimization. Introduction to Optimization and Hadamard Semidifferential Calculus, Second Edition builds upon its prior edition’s foundations in Hadamard semidifferential calculus, showcasing new material linked to convex analysis and nonsmooth optimization. It presents a modern treatment of optimization and Hadamard semidifferential calculus while remaining at a level that is accessible to undergraduate students, and challenges students with exercises related to problems in such fields as engineering, mechanics, medicine, physics, and economics. Answers are supplied in Appendix B. Students of mathematics, physics, engineering, economics, and other disciplines that demand a basic knowledge of mathematical analysis and linear algebra will find this a fitting primary or companion resource for their studies. This textbook has been designed and tested for a one-term course at the undergraduate level. In its full version, it is appropriate for a first-year graduate course and as a reference.


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