9783030762742-3030762742-An Optimization Primer (Springer Series in Operations Research and Financial Engineering)

An Optimization Primer (Springer Series in Operations Research and Financial Engineering)

ISBN-13: 9783030762742
ISBN-10: 3030762742
Edition: 1st ed. 2021
Author: Roger J.-B. Wets, Johannes O. Royset
Publication date: 2022
Publisher: Springer
Format: Hardcover 694 pages
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Book details

ISBN-13: 9783030762742
ISBN-10: 3030762742
Edition: 1st ed. 2021
Author: Roger J.-B. Wets, Johannes O. Royset
Publication date: 2022
Publisher: Springer
Format: Hardcover 694 pages

Summary

An Optimization Primer (Springer Series in Operations Research and Financial Engineering) (ISBN-13: 9783030762742 and ISBN-10: 3030762742), written by authors Roger J.-B. Wets, Johannes O. Royset, was published by Springer in 2022. With an overall rating of 4.4 stars, it's a notable title among other Applied (Mathematics) books. You can easily purchase or rent An Optimization Primer (Springer Series in Operations Research and Financial Engineering) (Hardcover) from BooksRun, along with many other new and used Applied books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $3.65.

Description

This richly illustrated book introduces the subject of optimization to a broad audience with a balanced treatment of theory, models and algorithms. Through numerous examples from statistical learning, operations research, engineering, finance and economics, the text explains how to formulate and justify models while accounting for real-world considerations such as data uncertainty. It goes beyond the classical topics of linear, nonlinear and convex programming and deals with nonconvex and nonsmooth problems as well as games, generalized equations and stochastic optimization.
The book teaches theoretical aspects in the context of concrete problems, which makes it an accessible onramp to variational analysis, integral functions and approximation theory. More than 100 exercises and 200 fully developed examples illustrate the application of the concepts. Readers should have some foundation in differential calculus and linear algebra. Exposure to real analysis would be helpful but is not prerequisite. 

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