Since the Industrial Revolution, the science and technology developed rapidly. It promotes the fast growth of economy and makes the humanity living condition better, but at the same time, it also has caused the serious environment problem and the social problem.
Planning and Coordinating every benefits relationship as a whole and dissolving the social contradiction are the core content of constructing the socialism harmonious society on the premise of economic growth lasting and fast.
A class of fast orthogonal transformations for finite strings of data are described.
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We derive a fast algorithm to compute the coefficients.
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This article genralizes the fast Fourier transform algorithm to the computation of Fourier transforms on compact Lie groups.
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These results may all be viewed as generalizations of the fast Fourier transform algorithms on the circle, and of recent results about Fourier transforms on finite groups.
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Spherical harmonic series have many of the same wonderful properties as Fourier series, but have lacked one important thing: a numerically stable fast transform analogous to the Fast Fourier Transform (FFT).