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This textbook develops a coherent view of differential equations by progressing through a series of typical examples in science and engineering that arise as mathematical models. All steps of the modeling process are covered: formulation of a mathematical model; the development and use of mathematical concepts that lead to constructive solutions; validation of the solutions; and consideration of the consequences. The volume engages students in thinking mathematically, while emphasizing the power and relevance of mathematics in science and engineering. There are just a few guidelines that bring coherence to the construction of solutions as the book progresses through ordinary to partial differential equations using examples from mixing, electric circuits, chemical reactions and transport processes, among others. The development of differential equations as mathematical models and the construction of their solution is placed center stage in this volume.
Linear Ordinary Differential Equations
Boundary Value Problems
Linear Partial Differential Equations
Systems of Differential Equations
The Exponential Function
The Taylor Series
Systems of Linear Equations
Readership: Undergraduates in science and engineering studying differential equations.
This textbook is unique in its approach to present mathematics within the context of science and engineering. It shows students why mathematics is powerful
It emphasizes mathematical understanding as the important approach to the construction of solutions
It provides students the opportunity to see just how mathematics is a natural part of science and engineering. Then, students become motivated to understand the mathematics