- #1
mathy_girl
- 22
- 0
Hi all,
I'm having a bit trouble computing the Inverse Fourier Transform of the following:
[tex]\frac{\alpha}{2\pi}\exp\left(\frac{1}{2} \alpha^2 C^2(K) \tau \omega^2\right)[/tex]
Here, [tex]C^2(K)[/tex], [tex]\alpha[/tex] and [tex]\tau[/tex] can be assumed to be constant. Hence, we have an integral with respect to [tex]\omega[/tex].
Who can help me out?
I'm having a bit trouble computing the Inverse Fourier Transform of the following:
[tex]\frac{\alpha}{2\pi}\exp\left(\frac{1}{2} \alpha^2 C^2(K) \tau \omega^2\right)[/tex]
Here, [tex]C^2(K)[/tex], [tex]\alpha[/tex] and [tex]\tau[/tex] can be assumed to be constant. Hence, we have an integral with respect to [tex]\omega[/tex].
Who can help me out?