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    Generalized Fourier Integral

    Definition

    The so-called generalized Fourier integral is a pair of integrals--a "lower Fourier integral" and an "upper Fourier integral"--which allow certain complex-valued functions f to be decomposed as the sum of integral-defined functions, each of which resembles the usual Fourier integral associated to f and maintains several key properties thereof.

    Associated person

    Jean-Baptiste-Joseph Fourier

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