Revolutions in Differential Equations
Exploring ODEs with Modern Technology
£22.99
Part of Mathematical Association of America Notes
- Author: Michael J. Kallaher, Washington State University
- Date Published: November 1999
- availability: This item is not supplied by Cambridge University Press in your region. Please contact Mathematical Association of America for availability.
- format: Paperback
- isbn: 9780883851609
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The articles in this volume provide an efficient way to learn about the direction in which the field of differential equations, and in particular its teaching, is going. The contributors are known not only for their research into the solution and understanding of differential equations, but also importantly for their experience as teachers of the subject. In particular, and this is a central theme of the book, the contributors have expert knowledge on the incorporation of modern technology into the teaching of ODE (ordinary differential equations) courses. Whatever their own field of expertise, this will be an essential purchase for anyone interested in the teaching of differential equations.
Read more- Will interest workers in ODEs whatever their field of interest
- Expert contributors
- Discusses incorporating important technological advances into teaching
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×Product details
- Date Published: November 1999
- format: Paperback
- isbn: 9780883851609
- length: 100 pages
- dimensions: 217 x 279 x 7 mm
- weight: 0.265kg
- availability: This item is not supplied by Cambridge University Press in your region. Please contact Mathematical Association of America for availability.
Table of Contents
1. Modeling and visualization in the introductory ODE course R. L. Borelli and C. S. Coleman
2. Differential equations in the information age W. E. Boyce
3. A geometric approach to ODEs M. Branton and M. Hale
4. Differential equations on the internet K. D. Cooper and T. LoFaro
5. Data as an essential part of a course on differential equations D. O. Lomen
6. Qualitative study of differential equations V. S. Manoranjan
7. Teaching methods in ODE courses L. F. Shampine and Ian Gladwell
8. Technology in differential equations courses: my experiences, student reactions B. H. West.
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