steadele said:
According to this website:
http://www.ece.eps.hw.ac.uk/Modules/B33cl2/Cl-9-03r.pdf
a BPSK signal
does have a suppressed carrier. This is not the first time I have read this on a website or in a textbook. To quote the website...
I have read this several times now, yet when I generated a BPSK signal it did not appear to have a suppressed carrier.
I not sure where the disconnect is between what I am reading and what I saw in the lab. Anyone have any ideas?
Don't confuse "suppressed carrier" with a spectrum that has no power spectral density at your carrier frequency.
Technically speaking, a non suppressed carrier will have a "delta function" at the carrier frequency. Practically, what this will mean in the lab is that your power reading on your spectrum analyzer will stay the same regardless of your resolution bandwidth setting. This will be true no matter how tightly you zoom in on the spectrum.
A BPSK waveform with a random bitstream will have a power spectral density that looks a lot like a sinc function, centered on the carrier frequency. Note that this is a suppressed carrier, because there is no "delta function" at the carrier frequency. That is, as the resolution bandwidth decreases, the absolute power will decrease proportionally.
In your pdf, the author is putting in a sequence of 1, 0, 1, 0, 1, 0, ... which is hardly a "random" bitstream. When you crank through the math here, you get nothing at the carrier frequency.
In this sense, I would agree that BPSK is similar to DSB-SC. On the other hand, on-off keying (OOK), would not be a suppressed carrier technique.
As far as the specifics of your question, you will want to make sure that when you feed your modulator with a "1", you get one phase deviation, and when you feed it with a "0" you get 180 degrees different. Sometimes the modulator will want the input to be bipolar (1 = 5V, 0 = -5V, for example) and sometimes the modulator will want the input to be unipolar (1 = 5V, 0 = 0V, say)
Hope this helps.
PS A good text to look at for an introduction is Lathi or Haykin.