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When you need to include noisy oscillators in SpectreRF transceiver simulations, you have at least 3 options:
1) Semi-autonomous simulation is the most accurate approach, recommended whenever the transistor-level model of the oscillator is available.
2) rfLib/osc model is less accurate but it’s well-suited for "what-if" design exploration. Since rfLib/osc uses Leeson’s noise formula, it doesn’t allow for arbitrary specification of phase noise profiles as a function of frequency.
3) Use PORTs and other sources with noisefiles. This approach lets users specify arbitrary noise profiles, but it omits sideband correlation data. In practice, this means that AM and PM components of the noise are modeled incorrectly. For oscillators in particular, the AM component is grossly exaggerated and the PM component of the noise is underestimated. As a result, this approach isn’t recommend for oscillator noise modeling.
One strategy is:
Use a frequency-dependent noise source which directly phase-modulates an otherwise ideal oscillator.
The noise source is modeled using a voltage source + noisefile.
This gives us two main benefits:
1. By virtue of direct phase modulation the oscillator’s noise is now all PM, which a good model of near-carrier oscillator noise.
2. By virtue of using noisefiles, we can now specify arbitrary noise profiles as a function of frequency.
A Simple Mathematical Model of the Oscillator
Below is a simple mathematical model of the oscillator.
Using the small noise assumption, and remembering that sin(x+y)=cos(x)sin(y)+sin(x)cos(y),
An equivalent system model of the above equation (1) is shown below:
Below is the Verilog-A Implementation
`include "disciplines.vams"// power: available power (dBm) default: 10 dBm// freq: output frequency (Hz) default: 1 GHz// rout: output impedance (Ohm) default: 50 Ohm`define db10_real(x) pow(10, (x)/10)`define dbm2pow(x) `db10_real( ((x)-30) )`define pow2v(x,r) sqrt(8*(r)*(x))module oscwphnoise(out, ph);inout out;input ph;electrical out;electrical ph;electrical gnd;ground gnd;electrical int;parameter real power = 10 ;parameter real rout = 50 ;parameter real freq = 1e+09 ;isource #(.type("sine"), .ampl(`pow2v(`dbm2pow(power),rout)/rout), .freq(freq) ) is1(gnd,out);vsource #(.type("sine"), .ampl(`pow2v(`dbm2pow(power),rout)/rout), .sinephase(-90), .freq(freq) ) vs1(gnd,int);analog beginI(out) <+ -V(int)*V(ph);I(out) <+ V(out)/rout;endendmodule
// power: available power (dBm) default: 10 dBm
// freq: output frequency (Hz) default: 1 GHz
// rout: output impedance (Ohm) default: 50 Ohm
`define db10_real(x) pow(10, (x)/10)
`define dbm2pow(x) `db10_real( ((x)-30) )
`define pow2v(x,r) sqrt(8*(r)*(x))
module oscwphnoise(out, ph);
parameter real power = 10 ;
parameter real rout = 50 ;
parameter real freq = 1e+09 ;
isource #(.type("sine"), .ampl(`pow2v(`dbm2pow(power),rout)/rout), .freq(freq) ) is1(gnd,out);
vsource #(.type("sine"), .ampl(`pow2v(`dbm2pow(power),rout)/rout), .sinephase(-90), .freq(freq) ) vs1(gnd,int);
I(out) <+ -V(int)*V(ph);
I(out) <+ V(out)/rout;
What Do We Apply to the Terminal φ to Model Noise?
Use the well-known relationship between the single sideband noise to carrier ratio and the spectral density of φ(t), which is valid for small offsets f:
L(f) = 0.5*Sφ(f)
So the phase φ(t) is a signal whose noise spectrum is given by:
To model this in Spectre, use a DC voltage source and specify the noise spectrum in a noisefile. You calculate the noisefile using Excel.
Calculating the Noisefile Contents in Excel
A Complete Model
The complete model is shown below:
Below are results showing hb and hbnoise (phase noise) results:
To explore this further, login into Cadence Online Support and see https://support.cadence.com/ Solution 11775686.
Have fun simulating!
Hi, thanks for positing this. I tried to follow using the verilog-A and noise file with the same PM spectral density values at the same offsets (1 to 1e8 Hz) but when I run pss and pnoise, the pnoise spectrum shows up as a flat line at -170.8dBc/Hz across the entire offset range instead of the roll off you got. It seems the -170.8dBc PN level corresponds to the highest offset/noise pair listed in the noise file or typed into the vdc form. Would you happen to know where I went wrong? Thanks!
I need Cadence to help me be designing rf power amplifier circuit for my our use.