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Oscillator Circuits. Outline Oscillators – Inverter-Based Oscillator – Introduction of Phase Noise Simulation – LC-Tank Based Oscillator Laplace Analysis.

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Presentation on theme: "Oscillator Circuits. Outline Oscillators – Inverter-Based Oscillator – Introduction of Phase Noise Simulation – LC-Tank Based Oscillator Laplace Analysis."— Presentation transcript:

1 Oscillator Circuits

2 Outline Oscillators – Inverter-Based Oscillator – Introduction of Phase Noise Simulation – LC-Tank Based Oscillator Laplace Analysis Circuit Implementation Quality Factor Analysis

3 Inverter-Based Oscillator

4 Delay Per Stage of the Inverter (273 pS) (395 ps) Period: 395-273=122 pS, Delay per stage (T D ): 234-214=20 pS. Period is 2NT D

5 Oscillation Frequency Calculation f osc =2.14 GHz T osc =467 pS=2NT D – T D =20 pS – N=T osc /(2T D )=467 pS/(2 20)=11.68 – N must be odd. – Choose N as 11.

6 11 Stage Oscillator

7 Period: 1.501 nS-1.052 nS=0.449 nS, Freq=2.227 GHz

8 Phase Noise

9 Periodic Steady State Analysis

10 Harmonics

11 Pnoise

12 Phase Noise of a Ring Oscillator

13 LC Tank Oscillator

14 Laplace Transform Analysis

15 LC Tank Oscillator Resonant Frequency: 2.14 GHz L=1 nH C=5.53 pF (Adjustable)

16 LC Tank Oscillator

17 Transient Simulation (Steady state after 10 nS) Frequency: 1.941GHz

18 Reduce the Value of Capacitor (2.16 GHz)

19 PSS and Pnoise Setting

20 Phase Noise

21 Quality Factor of 10 for the inductor Oscillation dies out since g tank is greater than g m of the transistor.

22 R ind =100 mΩ This is the maximum parasitic resistance we can have without destroying the oscillation.

23 Transient Simulation

24 Phase Noise with R ind =100 mΩ Even a little series resistance at unreasonably high Q (130) can degrade phase noise quickly.


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