Rather than follow the traditional approach of stating mathematical principles and then citing some physical examples for illustration, Professor Mei puts applications at center stage. Beginning with the problem, he finds the mathematics that suits it and closes with a mathematical analysis of the physics. He selects physical examples primarily from applied mechanics. Among topics included are Fourier series, separation of variables, Bessel functions, Fourier and Laplace transforms, Green's functions and complex function ...
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Rather than follow the traditional approach of stating mathematical principles and then citing some physical examples for illustration, Professor Mei puts applications at center stage. Beginning with the problem, he finds the mathematics that suits it and closes with a mathematical analysis of the physics. He selects physical examples primarily from applied mechanics. Among topics included are Fourier series, separation of variables, Bessel functions, Fourier and Laplace transforms, Green's functions and complex function theories. Also covered are advanced topics such as Riemann-Hilbert techniques, perturbation methods, and practical topics such as symbolic computation. Engineering students, who often feel more awe than confidence and enthusiasm toward applied mathematics, will find this approach to mathematics goes a long way toward a sharper understanding of the physical world.
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Add this copy of Mathematical Analysis in Engineering: How to Use the to cart. $24.51, like new condition, Sold by ThriftBooks-Dallas rated 5.0 out of 5 stars, ships from Dallas, TX, UNITED STATES, published 1995 by Cambridge University Press.
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A small mark to side page-edge. Minor rubbing. VG. 23x15cm, xvii, 461 pp. Contents: Formulation of Physical Problems; Classifications of Equations with Two Independent Variables; One-Dimensional Waves; Finite Domains & Separation of Variables; Elements of Fourier Series; Introduction to Green's Functions; Unbounded Domains & Fourier Transforms; Besel Functions & Circular Boundaries; Complex Variables; Laplace Transform & Initial Value Problems; Conformal Mapping & Hydrodynamics; Riemann-Hilbert Problems in Hydrodynamics & Elasticity; Perturbation Methods: The Art of Approximation; Computer Algebra for Perturbation Analysis.
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