A thoroughly modern textbook for a differential equations course. The examples and exercises emphasize modelling not only in engineering and physics but also in applied mathematics and biology. There is an early introduction to numerical methods and, throughout, a strong emphasis on the qualitative viewpoint of dynamical systems.
A thoroughly modern textbook for a differential equations course. The examples and exercises emphasize modelling not only in engineering and physics but also in applied mathematics and biology. There is an early introduction to numerical methods and, throughout, a strong emphasis on the qualitative viewpoint of dynamical systems.
Virginia W. Noonburg, University of Hartford, West Hartford, CT.
Inhaltsangabe
Introduction to differential equations First-order differential equations Second-order differential equations Linear systems of first-order differential equations Geometry of autonomous systems Laplace transforms Introduction to partial differential equations Solving second-order partial differential equations Appendixes: A. Answers to odd-numbered exercises B. Derivative and integral formulas C. Cofactor method for determinants D. Cramer's Rule for solving systems of linear equations E. The Wronskian F. Table of Laplace transforms G. Review of partial derivatives Index
Introduction to differential equations First-order differential equations Second-order differential equations Linear systems of first-order differential equations Geometry of autonomous systems Laplace transforms Introduction to partial differential equations Solving second-order partial differential equations Appendixes: A. Answers to odd-numbered exercises B. Derivative and integral formulas C. Cofactor method for determinants D. Cramer's Rule for solving systems of linear equations E. The Wronskian F. Table of Laplace transforms G. Review of partial derivatives Index
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