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Differential Equations and Boundary Value Problems: Computing and Modeling, 2/E
ISBN-10: 0130797707
ISBN-13: 9780130797704
Publisher: Pearson
Copyright: 2000
Format: Cloth; 787 pp
Published: 06/11/1999
For introductory courses in Differential Equations.
This text provides the conceptual development and geometric visualization of a modern differential equations course while maintaining the solid foundation of algebraic techniques that are still essential to science and engineering students. It reflects the new excitement in differential equations as the availability of technical computing environments like Maple, Mathematica, and MATLAB reshape the role and applications of the discipline. New technology has motivated a shift in emphasis from traditional, manual methods to both qualitative and computer-based methods that render accessible a wider range of realistic applications. With this in mind, the text augments core skills with conceptual perspectives that students will need for the effective use of differential equations in their subsequent work and study.
Allows for greater emphasis on core techniques as well as qualitative aspects of the subject associated with direction fields, solutions curves, phase plane portraits, and dynamical systems. Ex.___
Reflects current trends in science and engineering education and practice. Ex.___
Brings symbolic solutions of differential equations to life. Ex.___
Students learn through mathematical modeling and empirical investigation to balance the questions of what equation to formulate, how to solve it, and whether a solution will yield useful information. Ex.___
Actively engages students in the exploration and application of computational technology. Affords them the opportunity to compare the merits and styles of different computational systems. Ex.___
Allows for greater emphasis on core techniques as well as qualitative aspects of the subject associated with direction fields, solutions curves, phase plane portraits, and dynamical systems. Ex.___
Reflects current trends in science and engineering education and practice. Ex.___
Brings symbolic solutions of differential equations to life. Ex.___
1. First-Order Differential Equations.

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