Titlebook: Analysis of Spherical Symmetries in Euclidean Spaces; Claus Müller Book 1998 Springer Science+Business Media New York 1998 Fourier transfo

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D. Strack,H. Fudem,F. Kuss,W. Marshean Δ. was dominant and the necessity to find many solutions of Δ. = 0 led to the method of separation of variables, which reduced the three-dimensional problems to three intertwined one-dimensional problems.

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https://doi.org/10.1007/3-540-58235-5sciences. The great success of the theories, commonly termed as Fourier analysis, is only one example of this development. Global integral transforms in ?. with relevance in mathematical physics, probability theory, or geometry have nearly always a property, which may be called “preservation of spherical symmetry.”

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https://doi.org/10.1007/978-1-4899-1480-4t data. We have seen that the Legendre polynomials contain all that is necessary to determine an orthonormal system of spherical harmonics. This chapter is therefore devoted to the .(q; ·) and their many relations and possibilities. This part contains only a selection of identities and special resul

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https://doi.org/10.1007/3-540-58235-5sciences. The great success of the theories, commonly termed as Fourier analysis, is only one example of this development. Global integral transforms in ?. with relevance in mathematical physics, probability theory, or geometry have nearly always a property, which may be called “preservation of sphe

名義上

Innes Jelly,Jon Kerridge,Chris Batesory of this transformation is closely connected to Fourier transforms. The name Radon transform was first used by F. John in 1955. Its use in computer tomography aroused a renaissance of interest in some of the older problems in optics and geometrical probabilities. But the discoveries were not conf