An Introduction to Numerical Methods, 5th Edition
a matlab® approach
$232.78
- Paperback
614 pages
- Release Date
13 June 2023
Summary
An Introduction to Numerical Methods: A MATLAB® Approach, Fifth Edition
This book offers readers an accessible and practical introduction to numerical analysis. It presents a wide range of useful and important algorithms for scientific and engineering applications, using MATLAB to illustrate each numerical method with full details of the computed results so that the main steps are easily visualized and interpreted. This edition also includes new chapters on Approximat…
Book Details
| ISBN-13: | 9781032406831 |
|---|---|
| ISBN-10: | 1032406836 |
| Author: | Abdelwahab Kharab, Ronald Guenther |
| Publisher: | Taylor & Francis Ltd |
| Imprint: | Chapman & Hall/CRC |
| Format: | Paperback |
| Number of Pages: | 614 |
| Edition: | 5th |
| Release Date: | 13 June 2023 |
| Weight: | 1.18kg |
| Dimensions: | 254mm x 178mm |
| Series: | Chapman & Hall/CRC Numerical Analysis and Scientific Computing Series |
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What They're Saying
Critics Review
Praise for Previous Editions
“Kharab and Guenther offer an attractive, clear, error-free, and well-written introduction to numerical methods … Highly recommended.” – J.H. Ellison, CHOICE“Overall, this is one of the best numerical methods book that I have come across. I strongly recommend it to be used for any undergraduate introductory course in numerical analysis for science and engineering students.” – Jamal Benbourenane, Abu Dhabi University
About The Author
Abdelwahab Kharab
Abdelwahab Kharab is an Associate Professor in the College of Natural and Health Sciences at Zayed University. His research interests include numerical analysis and simulation for the numerical solution of partial differential equations that arise in science and engineering.
Ronald B. Guenther is an Emeritus Professor in the Department of Mathematics at Oregon State University. His research interests include mathematically modeling deterministic systems and the ordinary and partial differential equations that arise from these models.
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