Recent content by cyberpotato

Your approach looks very interesting, thank you. I'm trying to understand it. Are you using the periodicity property of the exp(iωt) function? In the case A(t) = 1, the integral will have the form: $$\int_{0}^{\infty }e^{e^{i\omega t}}=\sum_{n=0}^N \int_{0}^{2\pi/\omega}e^{e^{i\omega t}}$$ Is...

Hello! I need to numerically integrate a frequently oscillating, decaying complex function over the interval from 0 to infinity, which is continuous. For brevity, I provide the general integral view $$\int_{0}^{\infty} A(t)e^{e^{iw't}}dt$$. I'm using Python libraries for this task...