Virginia W. Noonburg (Connecticut University of Hartford)
Ordinary Differential Equations
From Calculus to Dynamical Systems
Virginia W. Noonburg (Connecticut University of Hartford)
Ordinary Differential Equations
From Calculus to Dynamical Systems
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The essential tools for analysing ordinary differential equations that undergraduate students in engineering and the applied sciences need to learn.
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The essential tools for analysing ordinary differential equations that undergraduate students in engineering and the applied sciences need to learn.
Produktdetails
- Produktdetails
- Mathematical Association of America Textbooks
- Verlag: Mathematical Association of America
- Seitenzahl: 326
- Erscheinungstermin: 20. August 2015
- Englisch
- Abmessung: 261mm x 182mm x 25mm
- Gewicht: 736g
- ISBN-13: 9781939512048
- ISBN-10: 1939512042
- Artikelnr.: 42397849
- Mathematical Association of America Textbooks
- Verlag: Mathematical Association of America
- Seitenzahl: 326
- Erscheinungstermin: 20. August 2015
- Englisch
- Abmessung: 261mm x 182mm x 25mm
- Gewicht: 736g
- ISBN-13: 9781939512048
- ISBN-10: 1939512042
- Artikelnr.: 42397849
Virginia W. Noonburg gained a BA in Mathematics from Cornell University, before spending four years as a computer programmer at the knolls Atomic Power Lab near Schenectady, New York. After returning to Cornell and earning a PhD in Mathematics, she taught first at Vanderbilt University in Nashville, Tennessee and then at the University of Hartford in West Hartford, Connecticut (from which she has recently retired as professor emerita). During the late 1980s she twice taught as a visiting professor at Cornell, and also earned a Cornell MS Eng degree in Computer Science.
Preface
Sample course outline
1. Introduction to differential equations
2. First-order differential equations
3. Second-order differential equations
4. Linear systems of first-order differential equations
5. Geometry of autonomous systems
6. Laplace transforms
Appendix A. Answers to odd-numbered exercises
Appendix B. Derivative and integral formulas
Appendix C. Cofactor method for determinants
Appendix D. Cramer's rule for solving systems of linear equations
Appendix E. The Wronskian
Appendix F. Table of Laplace transforms
Index
About the author.
Sample course outline
1. Introduction to differential equations
2. First-order differential equations
3. Second-order differential equations
4. Linear systems of first-order differential equations
5. Geometry of autonomous systems
6. Laplace transforms
Appendix A. Answers to odd-numbered exercises
Appendix B. Derivative and integral formulas
Appendix C. Cofactor method for determinants
Appendix D. Cramer's rule for solving systems of linear equations
Appendix E. The Wronskian
Appendix F. Table of Laplace transforms
Index
About the author.
Preface
Sample course outline
1. Introduction to differential equations
2. First-order differential equations
3. Second-order differential equations
4. Linear systems of first-order differential equations
5. Geometry of autonomous systems
6. Laplace transforms
Appendix A. Answers to odd-numbered exercises
Appendix B. Derivative and integral formulas
Appendix C. Cofactor method for determinants
Appendix D. Cramer's rule for solving systems of linear equations
Appendix E. The Wronskian
Appendix F. Table of Laplace transforms
Index
About the author.
Sample course outline
1. Introduction to differential equations
2. First-order differential equations
3. Second-order differential equations
4. Linear systems of first-order differential equations
5. Geometry of autonomous systems
6. Laplace transforms
Appendix A. Answers to odd-numbered exercises
Appendix B. Derivative and integral formulas
Appendix C. Cofactor method for determinants
Appendix D. Cramer's rule for solving systems of linear equations
Appendix E. The Wronskian
Appendix F. Table of Laplace transforms
Index
About the author.