- #1
hula
- 3
- 0
X(w) = 1/(j*(w*hbar-Ek)+(hbar/T2)) - 1/(j*(w*hbar+Ek)+(hbar/T2))
The inverse Fourier transform of the above equation using MATLAB will obtain the following:
x(t) = 2*j/hbar*heaviside(t)*sin(t/hbar*Ek)*exp(-t/T2)
We can see that the values of x(t) are all imaginary values, however this shouldn't be the case, should have real values for x(t) instead.
Does anyone knows what should be the correct inverse Fourier transform?
Thanks!
The inverse Fourier transform of the above equation using MATLAB will obtain the following:
x(t) = 2*j/hbar*heaviside(t)*sin(t/hbar*Ek)*exp(-t/T2)
We can see that the values of x(t) are all imaginary values, however this shouldn't be the case, should have real values for x(t) instead.
Does anyone knows what should be the correct inverse Fourier transform?
Thanks!