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Nonlinear Differential Equations

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Nonlinear Differential Equations

This concise and widely referenced monograph has served as a text for generations of advanced undergraduate math majors and graduate students. Prepared with an eye toward the needs of applied mathematicians, engineers, and physicists, the treatment is equally valuable as a reference for professionals.
After discussing some mathematical preliminaries, author Raimond A. Struble presents detailed treatments of the existence and the uniqueness of a solution of the initial-value problem, properties of solutions, properties of linear systems, stability in nonlinear systems, and two-dimensional systems. Additional chapters examine perturbations of periodic solutions and a general asymptotic method. Numerous exercises appear throughout the book, along with examples that contribute additional material, illustrate theorems and concepts, and provide a link with more practical aspects of the theory.

Reprint of the McGraw-Hill, Inc., New York, 1962 edition.
applied mathematic, bifurcation theory, chaos, unstable manifold, lyapunov exponents, dynamical system, calculus, mathematics, linear and nonlinear programming, eigenvalues, approximation, asymptotically stable, autonomous equation, initial value problem, properties of solutions, properties of linear systems, stability in nonlinear systems, two dimensional systems, theoretical
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This concise and widely referenced monograph has served as a text for generations of advanced undergraduate math majors and graduate students. Prepared with an eye toward the needs of applied mathematicians, engineers, and physicists, the treatment is equally valuable as a reference for professionals.
After discussing some mathematical preliminaries, author Raimond A. Struble presents detailed treatments of the existence and the uniqueness of a solution of the initial-value problem, properties of solutions, properties of linear systems, stability in nonlinear systems, and two-dimensional systems. Additional chapters examine perturbations of periodic solutions and a general asymptotic method. Numerous exercises appear throughout the book, along with examples that contribute additional material, illustrate theorems and concepts, and provide a link with more practical aspects of the theory.

Reprint of the McGraw-Hill, Inc., New York, 1962 edition.
applied mathematic, bifurcation theory, chaos, unstable manifold, lyapunov exponents, dynamical system, calculus, mathematics, linear and nonlinear programming, eigenvalues, approximation, asymptotically stable, autonomous equation, initial value problem, properties of solutions, properties of linear systems, stability in nonlinear systems, two dimensional systems, theoretical