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Jun 16, 2021 at 19:34 comment added Magne Lauritzen I see. Well, I'm still not sure where to go from here, but at least now I know how to represent the signals in the frequency domain so that helps. I will work on it some more.
Jun 15, 2021 at 22:10 comment added Marcus Müller the exponential term I moved out of the Fourier transform is just a constant factor, as it's independent of $t$, so that's "legal".
Jun 15, 2021 at 21:02 comment added Magne Lauritzen Hi Marcus, thank you very much for taking the time to respond to my question and for helping me formatting it correctly. On the line where you take the Fourier transform of $R_{l,m}$, you seem to be saying that $\mathcal F\{x_0(t-\tau_m) e^{i\theta \tau_m}\}(f) = e^{i\theta \tau_m}\mathcal F\{x_0(t-\tau_m\}(f)$. But I don't think this is valid because solving the fourier transform of a signal shifted by $\tau$ involve doing the substitution $t' = t-\tau$, which also alters the $e$ term you move outside the fourier transform : $e^{i\theta \tau_m}$ becomes $e^{i\theta (t - t')}$
Jun 13, 2021 at 17:09 history edited Marcus Müller CC BY-SA 4.0
added 172 characters in body
Jun 13, 2021 at 17:01 history edited Marcus Müller CC BY-SA 4.0
added 172 characters in body
Jun 13, 2021 at 16:56 history answered Marcus Müller CC BY-SA 4.0