Ratings
Harmonic analysis, distributions, convolution

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Ratings


Harmonic analysis, distributions, convolution

Author : Thomas LACHAND-ROBERT

Publication date: November 10, 1993 | Lire en français

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2. Ratings

In this article, N denotes an integer greater than or equal to 1, and N is the Euclidean N-dimensional space; in practice, we usually have N = 1, 2 or 3, but not necessarily: in relativity, N = 4, and we may have to work in phase spaces with N > 4. The elements of N are vectors x = (x 1 , x 2 , . . . , x N ). It is convenient to note them as in the case where N = 1; for example, their Euclidean norm will be written with absolute value...

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