Revision as of 14:59, 9 September 2010 by Zhao148 (Talk | contribs)

CTFT of a complex exponential
$ x(t)=e^{i\omega_0 t} $
$ X(f)= \mathcal{X}(2\pi f)=2\pi \delta (2\pi f-\omega_0) $
$ Since\text{ } k\delta (kt)=\delta (t),\forall k\ne 0 $
$ X(f)=\delta (f-\frac{\omega_0}{2\pi}) $
Retrieved from "https://www.projectrhea.org/rhea/index.php?title=Explain_CTFT_cpxexp&oldid=40128"
Shortcuts
Help Main Wiki Page Random Page Special Pages Log in
Search

Alumni Liaison

has a message for current ECE438 students.

Sean Hu, ECE PhD 2009