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A First Course in Differential Equations, Modeling, and Simulation
shows how differential equations arise from applying basic physical
principles and experimental observations to engineering systems.
Avoiding overly theoretical explanations, the textbook also
discusses classical and Laplace transform methods for obtaining the
analytical solution of differential equations. In addition, the
authors explain how to solve sets of differential equations where
analytical solutions cannot easily be obtained. Incorporating
valuable suggestions from mathematicians and mathematics
professors, the Second Edition: Expands the chapter on classical
solutions of ordinary linear differential equations to include
additional methods Increases coverage of response of first- and
second-order systems to a full, stand-alone chapter to emphasize
its importance Includes new examples of applications related to
chemical reactions, environmental engineering, biomedical
engineering, and biotechnology Contains new exercises that can be
used as projects and answers to many of the end-of-chapter problems
Features new end-of-chapter problems and updates throughout Thus, A
First Course in Differential Equations, Modeling, and Simulation,
Second Edition provides students with a practical understanding of
how to apply differential equations in modern engineering and
science.
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