Crystal oscillator is an important component of the microwave and RF devices. One of the most important characteristics of crystal oscillators is phase noise spectrum. Phase noise within the half-bandwidth of the loop is closely related to the loaded quality factor QL. According to our research about Pierce oscillator circuit, we can derive that phase noise improves with increasing QL and an appropriate increase in the value of collector-to-ground capacitance C1 can improve QL. However, to change the value of C1 also affects the output amplitude of oscillation circuit. In the paper, the method of predicting output amplitude is presented and a prototype 50 MHz AT-cut 3rd overtone Pierce low phase noise crystal oscillator is designed. The output amplitude variation versus the value of C1 can be obtained with MATLAB. On the premise of specific value of C1, the values of other circuit parameters are changed to make sure that output amplitude is maintained in the required value range. A design of the prototype 50MHz Pierce crystal oscillator is presented and the experiments are carried out. The measurement phase noise results are -126 dBc/Hz@100Hz and -151 dBc/Hz@1KHz. Experimental result shows it is necessary to predict the output amplitude of crystal oscillators.
[1]
M. Prigent,et al.
Extension of the Leeson formula to phase noise calculation in transistor oscillators with complex tanks
,
2003
.
[2]
Xianhe Huang,et al.
A Revisit To Phase Noise Model Of Leeson
,
2007,
2007 IEEE International Frequency Control Symposium Joint with the 21st European Frequency and Time Forum.
[3]
Takashi Ohira,et al.
Rigorous Q-factor formulation for one- and two-port passive linear networks from an oscillator noise spectrum viewpoint
,
2005,
IEEE Transactions on Circuits and Systems II: Express Briefs.
[4]
Yan Wang,et al.
The design and implementation of a 120-MHz pierce low-phase-noise crystal oscillator
,
2011,
IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.
[5]
J. F. Werner,et al.
Crystal Oscillator Design and Temperature Compensation
,
1979
.
[6]
G. Sauvage.
Phase Noise in Oscillators: A Mathematical Analysis of Leeson's Model
,
1977,
IEEE Transactions on Instrumentation and Measurement.