An Introduction to Numerical Methods

A MATLAB® Approach
5. Auflage 2023
ISBN: 978-1-032-40683-1
Verlag: Chapman and Hall/CRC

Buch, Englisch, 630 Seiten, Format (B × H): 178 mm x 254 mm, Gewicht: 1170 g

Reihe: Chapman & Hall/CRC Numerical Analysis and Scientific Computing Series

An Introduction to Numerical Methods: A MATLAB® Approach, Fifth Edition continues to offer 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 Approximation of Continuous Functions and Dealing with Large Sets of Data.

Features:

- Covers the most common numerical methods encountered in science and engineering

- Illustrates the methods using MATLAB

- Ideal as an undergraduate textbook for numerical analysis

- Presents numerous examples and exercises, with selected answers provided at the back of the book

- Accompanied by downloadable MATLAB code hosted at https/www.routledge.com/9781032406824

Zielgruppe

Postgraduate

Autoren/Hrsg.

Kharab, Abdelwahab

Guenther, Ronald

Fachgebiete

• Mathematik | Informatik Mathematik Numerik und Wissenschaftliches Rechnen Numerische Mathematik
• Technische Wissenschaften Maschinenbau | Werkstoffkunde Maschinenbau
• Mathematik | Informatik Mathematik Mathematik Allgemein Zahlensysteme
• Mathematik | Informatik Mathematik Numerik und Wissenschaftliches Rechnen Angewandte Mathematik, Mathematische Modelle

Über Autor(innen)

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.