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Mathematica > Mathematics and Algorithms > Calculus > Integral Transforms >

InverseFourierSinTransform

InverseFourierSinTransform[expr, Omega, t]
gives the symbolic inverse Fourier sine transform of expr.
InverseFourierSinTransform[expr, {Omega1, Omega2, ...}, {t1, t2, ...}]
gives the multidimensional inverse Fourier sine transform of expr.
  • The inverse Fourier sine transform of a function F(omega) is by default defined as .
  • Other definitions are used in some scientific and technical fields.
  • Different choices of definitions can be specified using the option FourierParameters.
Elementary functions:
Special functions:
Generalized functions:
Multivariate transforms:
Use Assumptions to indicate the region of interest for the parameters:
The default setting for FourierParameters is {0,1}:
Use a non-default setting for a different definition of the transform:
Use GenerateConditions->True to get parameter conditions for when a result is valid:
For odd functions results are identical to InverseFourierTransform except for a factor -I:
Inverse Fourier sine transforms may require generalized functions such as DiracDelta:
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