Ordinary Differential Equations
with Physical Motivation and Applications Using MATLAB®
$51.37
- Paperback
426 pages
- Release Date
20 September 2026
Summary
The book offers both direct analytic methods for solving Ordinary Differential Equations (ODEs) and approaches for approximate and numerical solutions. This is particularly relevant because many real-world and engineering models rely on ODEs that cannot be solved exactly.
Additionally, the book covers mathematical modeling, providing clear instructions on how to create differential equations that represent real-life situations. It also analyzes common mistakes students make while stud…
Book Details
| ISBN-13: | 9783112243039 |
|---|---|
| ISBN-10: | 311224303X |
| Author: | Ranis Ibragimov |
| Publisher: | De Gruyter |
| Imprint: | De Gruyter |
| Format: | Paperback |
| Number of Pages: | 426 |
| Release Date: | 20 September 2026 |
| Weight: | 714g |
| Dimensions: | 170mm x 240mm |
| Series: | De Gruyter Textbook |
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Ranis Ibragimov
Dr. Ranis Ibragimov is an Associate Professor at Hampton University, VA, and an applied mathematician who earned his Ph.D. in Applied and Computational Mathematics from the University of Waterloo in Ontario, Canada. He has extensive research experience in mathematical modeling, differential equations, and geophysical fluid dynamics. His research has been supported by grants from Monbusho Research Fellowship in Japan, NSERC (Natural Sciences and Engineering Research Council of Canada), Fisheries and Oceans Canada, and an NSF research grant in the USA.
His previous teaching and research appointments include:
- Lead Applied Mathematician, GE Global Research, Niskayuna, NY, USA
- Associate Professor, University of Texas at Brownsville, USA
- Professor, Wenatchee Valley College, USA
- Visiting Researcher, NSF Visiting Faculty Research Grant, Pacific Northwest National Laboratory, Department of Energy, USA
His research interests broadly lie in applications of Mathematical Modeling (including Differential Equations, Analytic and Numerical Methods, Perturbation theory, Bifurcation phenomena, Asymptotic Methods, Data Analysis and Statistics) to industrial, engineering, and environmental sciences. As a fluid dynamicist, he is working on geophysical and environmental flows within complex geometry. While working at GE, he also consulted for the U.S. Aerospace industry and research agencies, providing expert advice and guidance on the use of Mathematical Modeling to design and analyze major components and subsystems of aircraft, launch vehicles, and missiles.
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