Through numerous examples and end-of-chapter exercises, this book develops readers' analytical and computational skills in the theory and applications of transform methods. It covers advanced mathematical methods for many applications in science and engineering. The book presents a systematic development of the underlying theory as well as a modern approach to Fourier, Laplace, Hankel, Mellin, Radon, Gabor, wavelet, and Z transforms. This third edition includes revised chapters, several new sections, new examples of applications, new exercises with solutions, and many more new features.
Through numerous examples and end-of-chapter exercises, this book develops readers' analytical and computational skills in the theory and applications of transform methods. It covers advanced mathematical methods for many applications in science and engineering. The book presents a systematic development of the underlying theory as well as a modern approach to Fourier, Laplace, Hankel, Mellin, Radon, Gabor, wavelet, and Z transforms. This third edition includes revised chapters, several new sections, new examples of applications, new exercises with solutions, and many more new features.
Integral Transforms. Fourier Transforms and Their Applications. Laplace Transforms and Their Basic Properties. Applications of Laplace Transforms. Fractional Calculus and Its Applications. Applications of Integral Transforms to Fractional Differential Equations. Hankel Transforms and Their Applications. Mellin Transforms and Their Applications. Hilbert and Stieltjes Transforms. Finite Fourier Sine and Cosine Transforms. Finite Laplace Transforms. Z Transforms. Finite Hankel Transforms. Legendre Transforms. Jacobi and Gegenbauer Transforms. Laguerre Transforms. Hermite Transforms. The Radon Transform and Its Application. Wavelets and Wavelet Transforms. Appendices.
Integral Transforms. Fourier Transforms and Their Applications. Laplace Transforms and Their Basic Properties. Applications of Laplace Transforms. Fractional Calculus and Its Applications. Applications of Integral Transforms to Fractional Differential Equations. Hankel Transforms and Their Applications. Mellin Transforms and Their Applications. Hilbert and Stieltjes Transforms. Finite Fourier Sine and Cosine Transforms. Finite Laplace Transforms. Z Transforms. Finite Hankel Transforms. Legendre Transforms. Jacobi and Gegenbauer Transforms. Laguerre Transforms. Hermite Transforms. The Radon Transform and Its Application. Wavelets and Wavelet Transforms. Appendices.
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