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capacitance bridge sample rate v.s. noise
All,
I am trying to use a wheatstone capacitance bridge to measure a very special capacitor that will change value in some frequency. To be precise, the gap between the capacitor plates will shake back and forth in a known frequency. I need some knowledge about the noise and sample rate of the capicitance bridge, so that I know I got a good data. Any idea about what reference book I should read. Thank you. UC Berkeley Low temperature lab LiHong Herman |
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Conect your special cap into an oscillator circuit and measure frequency
change. A wheatstone bridge will have to be rebalanced with each change in capacitance. I am assuming that your "special cap" will be moving a bit faster than you can balance; specifically since you mentioned frequency. Once frequency is measured, you can calculate the capacitance. What is the range of your cap? wrote in message oups.com... All, I am trying to use a wheatstone capacitance bridge to measure a very special capacitor that will change value in some frequency. To be precise, the gap between the capacitor plates will shake back and forth in a known frequency. I need some knowledge about the noise and sample rate of the capicitance bridge, so that I know I got a good data. Any idea about what reference book I should read. Thank you. UC Berkeley Low temperature lab LiHong Herman |
At what frequency do you expect the plates to move? Is the motion a
result of external forces, or of electrostatic forces caused by charge on the plates of the capacitor? What is the capacitance? Is the Q reasonably high? Is the leakage resistance very high? Answers to those questions may influence how you make the measurement. I think Fred's idea of including the capacitor as a frequency control element in an oscillator is a good one. You can feed the oscillator output to an FM demodulator, or perhaps even use counting techniques to monitor the period of the waveform generated. It's possible to digitally demodulate quite accurately. Another idea: use the capacitance like a capacitor microphone. That is, if the capacitance has very good insulation resistance, put a charge on it, and note that i=C*dv/dt+v*dC/dt; if i=0 (or very nearly so), then dv/dt= -(v/C)*dC/dt. (Alternatively, q=C*V.) If the frequency is high compared with 1/(R*C), where C is the nominal capacitance and R is the net leakage resistance, then i is practically zero. Research capacitor microphone circuits for further ideas. Normally a bridge with a capacitor in one arm is not called a Wheatstone bridge...there are many different capacitor bridge circuits. See, for example, "Reference Data for Engineers" pub. by H. Sams for a chapter on bridge circuits and measurements. If these ideas are not enough for you, do a search of journals. I'd especially recommend "Review of Scientific Instruments," which over the years has published myriad ways of measuring about any physical quantity you can think of. And if you come up with a new way, consider submitting it to them. Cheers, Tom |
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