9781108832618-110883261X-Introduction to Complex Variables and Applications (Cambridge Texts in Applied Mathematics, Series Number 63)

Introduction to Complex Variables and Applications (Cambridge Texts in Applied Mathematics, Series Number 63)

ISBN-13: 9781108832618
ISBN-10: 110883261X
Edition: 1
Author: Mark J. Ablowitz, Athanassios S. Fokas
Publication date: 2021
Publisher: Cambridge University Press
Format: Hardcover 420 pages
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Book details

ISBN-13: 9781108832618
ISBN-10: 110883261X
Edition: 1
Author: Mark J. Ablowitz, Athanassios S. Fokas
Publication date: 2021
Publisher: Cambridge University Press
Format: Hardcover 420 pages

Summary

Introduction to Complex Variables and Applications (Cambridge Texts in Applied Mathematics, Series Number 63) (ISBN-13: 9781108832618 and ISBN-10: 110883261X), written by authors Mark J. Ablowitz, Athanassios S. Fokas, was published by Cambridge University Press in 2021. With an overall rating of 3.8 stars, it's a notable title among other Mathematical Analysis (Mathematics) books. You can easily purchase or rent Introduction to Complex Variables and Applications (Cambridge Texts in Applied Mathematics, Series Number 63) (Hardcover) from BooksRun, along with many other new and used Mathematical Analysis books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

The study of complex variables is beautiful from a purely mathematical point of view, and very useful for solving a wide array of problems arising in applications. This introduction to complex variables, suitable as a text for a one-semester course, has been written for undergraduate students in applied mathematics, science, and engineering. Based on the authors' extensive teaching experience, it covers topics of keen interest to these students, including ordinary differential equations, as well as Fourier and Laplace transform methods for solving partial differential equations arising in physical applications. Many worked examples, applications, and exercises are included. With this foundation, students can progress beyond the standard course and explore a range of additional topics, including generalized Cauchy theorem, Painlevé equations, computational methods, and conformal mapping with circular arcs. Advanced topics are labeled with an asterisk and can be included in the syllabus or form the basis for challenging student projects.

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