First of all, these two graphs are results from the same LNA which is using SiGe. The different is the npn bjt of the first one is using Gummel Poon model while the 2nd one is using HICUM model (I can switch between these two models by simply changing an option). The 2nd one is quite reasonable though still has some strange performance.BigBoss said:In the first curve, I suppose that there is a feedback mechanism that tries to create an instability.Or phase margin is as low and the circuit is near to oscillate.. But it's very dangerous.
The second is quite well
Can you elaborate on this? Thanks !dsjomo said:A stability factor around unity with simulated S12 <-40 is very very dangerous.
I think the key point is not a small S12. What we expect from the simulation result is a S12 as small as possible, though, as you said, it will be degrade significantly in the real world. The important things are:dsjomo said:Because S12 would be much greater after you mount you chip onto PCB. It is very hard to keep S12 <-40 at GHz range.
AgreeMazz said:The problem is in the model of the transistor, of course. There is a simulator problem,
Default setting, HB simulation, Direct Solver.Mazz said:I think. Have you tried to make simulations with very strict accuracy settings? Are you using direct HB or Krylov?
What other simulation can do this job?Mazz said:Try to avoid the sweep in HB and verify in a single point simulation the gain of the circuit at critical input power.
Only i/o matching networks use ideal LC components. I don't think the weird result is casued by these ideal LCs.Mazz said:Also, try to use real components models (at least with Q). This is more realistic in term of expected performances, and usually helps the simulator in reaching good convergenses.
I hope it can help.
Mazz
I don't have Cadance. I tried sigle point HB just now and the result is just the same. I think HB sweep is just a combination of many sigle point simulation. Basically they use the same algorithm.Mazz said:The other simulator is Spectre RF, but I didn't mean it.
I mean try to simulate with HB only a single point, for example Pin=-22 dBm, where you see the difference.
I don't get your point. I use the defaul setting for simulation and never intend to make it strict.Mazz said:In non-linear analysis is always a good practice and is always recommended to use strict convergence settings. for this simple circuit this will not increase too much simulation time.
Yes, I understand that. But basically they have not much difference. The point is what is the cause of the stability degradation and how to solve it.Mazz said:Using real LC, you can verify by yourself that real matching circuit losses increase stability.
Thanks. Actually I am working on the bias circuit now. It is not easy as you said. I am looking for practical and proven designs. Can you give me some suggestion?Mazz said:I think that you're at a good starting point of your design! The bias can be a long design...then go to layout and tune it: the hard job is still at the beginning.
I hope it can help.
Mazz
Here you are. Left graph is before matching and the right one is after matching. The scale of the smith chart is 2. The black circle is the unity boundary.BigBoss said:Get the stabilty circles and put them here.And obtain them to 10x the frequency that you use. Then we can decide that the problem comes from modelization or design...
Ideally, it should be all-frequency stable, at least to fMAX.yolande_yj said:I think the key point is not a small S12. What we expect from the simulation result is a S12 as small as possible, though, as you said, it will be degrade significantly in the real world. The important things are:dsjomo said:Because S12 would be much greater after you mount you chip onto PCB. It is very hard to keep S12 <-40 at GHz range.
1. Up to what frequency should we ensure the circuit stable? (normally I give a freq value 10 times as the operation freq)
It depends on the skill you estimate your parasitics. The more compact and accurate of your estimation, the smaller margin would be acceptable.yolande_yj said:2. As my case, all numbers of stability factor (MU) are not less than 1. Theoretically this circuit is unconditionally stable. However, we do worry about the real product will become unstable due to the too small stability margin. So the question is how much MU margin should we provide?
YES!!!!!!yolande_yj said:3. According to the book "Practical RF Circuit Design for Modern Wireless Systems Vol. 2 - Active Circuits and Systems" Page 58, the author says "...At those frequencies, the μ-factor is closer to unity value. Still, considering that matching circuit losses will most likely improve stability, we do not have to worry about oscillation." Do you agree with that?
yolande_yj said:Here you are. Left graph is before matching and the right one is after matching. The scale of the smith chart is 2. The black circle is the unity boundary.BigBoss said:Get the stabilty circles and put them here.And obtain them to 10x the frequency that you use. Then we can decide that the problem comes from modelization or design...
**broken link removed**
I am really interested in your explanation. I think what you are saying is that due to the high power input, the device changes to large signal operation, which cause the impedance change. But a -20dbm input power will only cause a AC P-P voltage of around 0.03V @ 50Ohm load. So ...biff44 said:If I were a betting man, I would bet that as the Pout increases, the device's output impedance changes, and the output impedance match gets better. The Pout gets better just before compression due to the better impedance match. Your match is pretty narrow band, don't forget, so a small change in an impedance will have a big effect.
Also, (for theoretical nerds) matching networks for low impedance devices are much more "touchy" than you might think, because of the properties of the bilinear transform. That means that being just a little off when you are at the edge of the smith chart means you will be very far off when you try to match to the center.
Here you are:dsjomo said:By the way, can you show me your K factor and B1 factor? Thery are called Stabfct and StabMs in S-param icons under @DS.
Here you are:dsjomo said:By the way, can you show me your K factor and B1 factor? Thery are called Stabfct and StabMs in S-param icons under @DS.
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