One of the basic problems with text books, is that they are typically written by those that went from the chain of school, to uni to learn, then stay at uni to teach. They pretty much invariably have no idea how real, commercial design is done.
Another problem, is IEEE papers. People piss about with some supposed theory, show some results that appear to match, and claim wonderful things for their theory. Pretty much all of them on phase noise, are wrong. The results are either in error, coincidental, delusionary or lies. Yes, some have to be lies as there is no other rational explanation when the theory is so far out to lunch.
Just one example is here from Behzad Razavi (who writes text books):
Pretty much everyone treats an oscillator as if it is an amplifier with a signal at the oscillator amplitude and frequency added to a noise signal. This is fundamentally flawed. An oscillator is an automatous signal generator. As soon as the noise moves the phase/frequency, of the oscillator output, the mix products change from what they would have been if the signal was an independent one, because the oscillator, dah...has changed frequency. This results in the inability to add up all noise generators by calculating the effect of each one separately. Second, they all attempt an analysis by using the power series describing the amplitude nonlinearity. This is fundamentally flawed as well. The oscillator frequency is set by is loop phase being zero. When the noise changes the value of the nonlinear capacitances in the circuit, the loop phase changes, hence there is direct FM modulation. One therefore needs to calculate the phase response with amplitude, not amplitude distortion. The reality is that, it is impossible to design high performance oscillators that beat the competition without using simulation tools (PSSN). Manual calculations are just too difficult.
Indeed, the above Razavi paper includes "multiplicative" noise of Osc frequency X noise frequency due to nonlinear amplitude mixing. However, Sin(w_o.t).Sin(w_n.t) is amplitude noise not phase noise. The zero xings of the the product due to the osc don't change. "multiplicative" noise has only an indirect effect on final phase noise. Simply clueless, yet these are the guys teaching the newbies.
The crunch is all here:
So Jim, baring in mind that I have now been around 9 years at
-- Kevin Aylward