
- English
- ePUB (mobile friendly)
- Available on iOS & Android
Introduction to Differential Equations Using Sage
About this book
Differential equations can be taught using Sage as an inventive new approach.
David Joyner and Marshall Hampton's lucid textbook explains differential equations using the free and open-source mathematical software Sage.
Since its release in 2005, Sage has acquired a substantial following among mathematicians, but its first user was Joyner, who is credited with helping famed mathematician William Stein turn the program into a usable and popular choice.
Introduction to Differential Equations Using Sage extends Stein's work by creating a classroom tool that allows both differential equations and Sage to be taught concurrently. It's a creative and forward-thinking approach to math instruction.
Topics include:
• First-Order Differential Equations
• Incorporation of Newtonian Mechanics
• Second-Order Differential Equations
• The Annihilator Method
• Using Linear Algebra with Differential Equations
• Nonlinear Systems
• Partial Differential Equations
• Romeo and Juliet
Frequently asked questions
- Essential is ideal for learners and professionals who enjoy exploring a wide range of subjects. Access the Essential Library with 800,000+ trusted titles and best-sellers across business, personal growth, and the humanities. Includes unlimited reading time and Standard Read Aloud voice.
- Complete: Perfect for advanced learners and researchers needing full, unrestricted access. Unlock 1.4M+ books across hundreds of subjects, including academic and specialized titles. The Complete Plan also includes advanced features like Premium Read Aloud and Research Assistant.
Please note we cannot support devices running on iOS 13 and Android 7 or earlier. Learn more about using the app.
Information
Table of contents
- Cover Page
- Title Page
- Copyright Page
- Dedication
- Contents
- Preface
- Acknowledgments
- 1 First-order differential equations
- 2 Second-order differential equations
- 3 Matrix theory and systems of DEs
- 4 Introduction to partial differential equations
- Bibliography
- Index
- Footnotes