I have a question regarding how a Yagi type antenna radiating its energy with respect to faithfully replicating the original signal. So let's say you have a FM modulating signal, F(x(t)) whereas x(t) is the data, and F(t) is the carrier, so basically x(t) would FM modulate the carrier F(x). The Yagi antenna (or any type antenna) needs to faithfully radiate the original signal F(x(t)) as much as possible. I include a pic of a Yagi below for reference. The reason I have a question on the Yagi because it has a rather unique way of radiating. As you can see in the pic, the signal is fed to the 2nd element, the main element (where the wire is connected), whereas the first element is used to reflect the main signal which will combine with the main element to form an incident wave front. How the signal reflected by the first element depends on how far way it is from the main element in term of the carrier wave length. The rest of the elements are used further to direct the radiating pattern depends on the application. Since the signal that is radiated by the main element (2nd element) is interfered by the reflected element (1st element), the final radiated signal is not the same as the original intended signal. For example, if you have the reflected element a quarter wave from the main element, if you send in a pure sinewave to the main element, the final signal would be the original sinewave plus the quarter wave delay of itself. So if the original signal is : F(x(t)), then the final radiating signal would be the summation: F(x(t)) + F(x(t) - q) where q is the quarter wave delay. My guess is since the carrier frequency is much higher than the baseband data frequency, this won't be an issue in term of demodulate the signal to obtain the baseband data. Your input is appreciated, thanks.