inverse fourier transform of delta function


  • What is the inverse Fourier transform of the delta function?

    Since ??,f?=f(0) (this is the definition of ?), the unitary inverse Fourier transform of the Dirac delta is a distribution which, given a function f, evaluates the Fourier transform of f at zero. In other words, ?F?1(?),f?=1?2?????f(x)dx.
  • Why is Fourier transform of 1 a delta function?

    The Fourier transform of the delta distribution is the (distribution corresponding to) the constant function 1 (or possibly some other constant depending on normalization factor - but usually one wants F?=1 such that ? is the identity for convolution).
  • The inverse Fourier transform is defined by(12.4)??1[g](x)=1(2?)n· ??nf(?)ei?xd?.
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