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Parseval's theorem

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Parseval's theorem [′pär·sə·vəlz ′thir·əm]
(mathematics)
A theorem that gives the integral of a product of two functions, ƒ(x) andF(x), in terms of their respective Fourier coefficients; if the coefficients are defined byand similarly forF(x), the relationship is


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Finally, an application of Parseval's theorem to the inner product in (11), together with (12) and (13) yields (7).
Applying the Parseval's theorem to the unit function f(x) [equivalent to] with respect to the latter basis, we conclude the well-known identity [summation over (n [member of] Z)] [sinc.
 
 
 
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