fourier formula sine integral
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The Fourier Integral Theorem. ... Theorem 1 (The Fourier Integral Theorem): If and if there exists an and a such that either: 1) is of bounded variation on . 2) and both exist, and $\displaystyle{\int_{0}^{\delta} \frac{f(x + t) - f(x+)}{t} \: dt}$ and $\displaystyle{\int_0^{\delta} \frac{f(x + t) - f(x-)}{t} \: dt}$.
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