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**PREFACE : **

Transform methods provide a bridge between the commonly used method of
separation of variables and numerical techniques for solving linear
partial differential equations. While in some ways similar to separation
of variables, transform methods can be effective for a wider class of
problems. Even when the inverse of the transform cannot be found
analytically, numeric and asymptotic techniques now exist for their
inversion, and because the problem retains some of its analytic aspect,
one can gain greater physical insight than typically obtained from a
purely numerical approach.

**Transform Methods for Solving Partial Differential Equations, Second Edition**illustrates the use of Laplace, Fourier, and Hankel transforms to solve partial differential equations encountered in science and engineering. The author has expanded the second edition to provide a broader perspective on the applicability and use of transform methods and incorporated a number of significant refinements.

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**Title :** Transform methods for solving partial differential equations

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**author(s) : ** Dean G. Duffy

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**size : **6.1 Mb

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**file type :** DJVU

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