Classical Numerical Analysis: A Comprehensive Course (Cambridge Mathematical Textbooks)

Salgado, Abner J.; Wise, Steven M.

ISBN 10: 1108837700 / ISBN 13: 9781108837705

Published by Cambridge University Press, 2023

About this Item

Print on Demand.

Seller Inventory # 401063715

Bibliographic Details

• Title: Classical Numerical Analysis: A Comprehensive Course (Cambridge Mathematical Textbooks)
• Publisher: Cambridge University Press
• Publication Date: 2023
• Language: English
• ISBN 10: 1108837700
• ISBN 13: 9781108837705
• Binding: Hardcover
• Condition: New

About this title

Synopsis

Numerical Analysis is a broad field, and coming to grips with all of it may seem like a daunting task. This text provides a thorough and comprehensive exposition of all the topics contained in a classical graduate sequence in numerical analysis. With an emphasis on theory and connections with linear algebra and analysis, the book shows all the rigor of numerical analysis. Its high level and exhaustive coverage will prepare students for research in the field and become a valuable reference as they continue their career. Students will appreciate the simple notation, clear assumptions and arguments, as well as the many examples and classroom-tested exercises ranging from simple verification to qualifying exam-level problems. In addition to the many examples with hand calculations, readers will also be able to translate theory into practical computational codes by running sample MATLAB codes as they try out new concepts.

About the Authors

Abner J. Salgado is Professor of Mathematics at the University of Tennessee, Knoxville. He obtained his PhD in Mathematics in 2010 from Texas A&M University. His main area of research is the numerical analysis of nonlinear partial differential equations, and related questions.

Steven M. Wise is Professor of Mathematics at the University of Tennessee, Knoxville. He obtained his PhD in 2003 from the University of Virginia. His main area of research interest is the numerical analysis of partial differential equations that describe physical phenomena, and the efficient solution of the ensuing nonlinear systems. He has authored over 80 publications.