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#1
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I have a bunch of oddball crystals that I want to test. I know I can just
build up a generic oscillator to find the resonant frequency, but out of curiousity I would like to know the quality of the things, too. Anyone know of any neat ideas for measuring the Q of a crystal? I would welcome any and all suggestions, -vs- |
#2
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If you have access to old QSTs, you should be able to find articles
about measuring crystal parameters. Look especially for things by Wes Hayward, W7ZOI. There's a fairly simple crystal-tester you can build to measure enough parameters to extract equivalent L, Cs, Cp and R, I believe. I 'spose someone will pop in with a more specific reference for you. Cheers, Tom "Virgil Smith" wrote in message news:3iNHb.504277$275.1417484@attbi_s53... I have a bunch of oddball crystals that I want to test. I know I can just build up a generic oscillator to find the resonant frequency, but out of curiousity I would like to know the quality of the things, too. Anyone know of any neat ideas for measuring the Q of a crystal? I would welcome any and all suggestions, -vs- |
#3
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If you have access to old QSTs, you should be able to find articles
about measuring crystal parameters. Look especially for things by Wes Hayward, W7ZOI. There's a fairly simple crystal-tester you can build to measure enough parameters to extract equivalent L, Cs, Cp and R, I believe. I 'spose someone will pop in with a more specific reference for you. Cheers, Tom "Virgil Smith" wrote in message news:3iNHb.504277$275.1417484@attbi_s53... I have a bunch of oddball crystals that I want to test. I know I can just build up a generic oscillator to find the resonant frequency, but out of curiousity I would like to know the quality of the things, too. Anyone know of any neat ideas for measuring the Q of a crystal? I would welcome any and all suggestions, -vs- |
#4
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Hi,
To calculate Q at series resonance, you will need to ascertain both the effective series resistance and one of the series reactances (XL or XC). In his Jan/Feb 2002 article "Quartz Crystal Parameter Measurement", Jack Hardcastle, G3JIR uses a simple test rig and a mathematical/graphical method to determine both the resistance and effective series capacitance. There is an obvious error in the circuit to look out for though, where an extra series crystal (Y2) was inadvertently added by the draughtsman. Cheers - Joe |
#5
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Hi,
To calculate Q at series resonance, you will need to ascertain both the effective series resistance and one of the series reactances (XL or XC). In his Jan/Feb 2002 article "Quartz Crystal Parameter Measurement", Jack Hardcastle, G3JIR uses a simple test rig and a mathematical/graphical method to determine both the resistance and effective series capacitance. There is an obvious error in the circuit to look out for though, where an extra series crystal (Y2) was inadvertently added by the draughtsman. Cheers - Joe |
#6
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Oops!
I should have said that the article was in 'QEX'. Cheers - Joe |
#7
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Oops!
I should have said that the article was in 'QEX'. Cheers - Joe |
#8
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![]() "Joe McElvenney" wrote in message ... Oops! I should have said that the article was in 'QEX'. Cheers - Joe Hi, Joe: Sounds like just what I need. Thanks a lot! (Now to dig up the back issue of QEX.) 73, -vs- |
#9
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![]() "Joe McElvenney" wrote in message ... Oops! I should have said that the article was in 'QEX'. Cheers - Joe Hi, Joe: Sounds like just what I need. Thanks a lot! (Now to dig up the back issue of QEX.) 73, -vs- |
#10
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"Virgil Smith" wrote in message news:3iNHb.504277
Anyone know of any neat ideas for measuring the Q of a crystal? I would welcome any and all suggestions, -vs- Let's see if I can describe a method based on W7ZOI's efforts, with some updates by K8IQY. By the way, the W7ZOI techniques from QST were added as appendixes into one of Doug Demaw's ARRL books. Demaw integrated Hayward's various test jigs into one crystal tester. You can get a board from Far Circuits. You put the crystal in a specific (typically 50 ohm) environment by putting 50 ohm attenuators between generator and crystal and between crystal and detector. The detector might be a diode detector plus voltmeter or an oscilloscope. You'll also have another 50 ohm 3 dB pad in series that can be switched in and out. 1. With the pad switched IN, adjust frequency until the peak output is read (resonance). Note the center frequency and meter indication. 2. Switch the pad OUT and find the frequencies above and below the center frequency that give the same indication. These are the + and – 3 dB frequencies and the difference between them is the bandwidth. Now you can calculate Q by dividing the center frequency by the bandwidth. Pretty low isn't it? This is a loaded Q, not the crystal's Q. The total resistance in the circuit is 50 ohms source plus 50 ohms load plus the crystal's yet unknown Rs. 3. Tune back to the center frequency where the output is at its peak. Unplug the crystal and substitute a pot of maybe 0 to 25 ohms range. (I actually just substitute fixed resistors since I don't have a decent pot like this.) When you find a value that gives the same meter indication as the crystal did, that is the value of Rs. (This is because we are at series resonance, so Xc and XL have cancelled.) Alright. Another formula for loaded Q is XL / R. R in this case is 100 ohms plus the Rs you just measured. And XL is 2*PI*Fc*L, where Fc is the center frequency you measured earlier. You already have the loaded Q from step 2, so you are down to one unknown. Just solve for XL and/or L, which is the equivalent inductance of the crystal. In like manner, you can find the series C, since Xc = XL. And finally, the Q you wanted (the crystal's Q) is XL / Rs. Now you know about everything about the crystal and can get one of your Hayward or Demaw books and start designing some filters. Hayward has nice software for this in both Introduction to RF Design and Experimental Methods in RF Design, both from ARRL. If you want to include holder (parallel) C in your modeling, 5 pF is a good estimate. Jim Kortge, K8IQY puts his crystal in a 12.5 ohm environment by using 4:1 (impedance) bifilar transformers into and out of the crystals (50 ohm attenuators are still used though, to assure known generator and load resistances). This has the advantage of making the resistance measurement easier, but it makes the loaded bandwidth smaller, so you need a good stable generator that you can read to the Hz. Those little DDS units are nice. Be sure to use filtering if necessary for signal purity. Jim designed a nice little VXO (variable crystal oscillator) that uses one of the crystals from the set you are measuring in the oscillator circuit. See it on NJQRP's page: http://www.njqrp.org/pvxo/index.html I followed Jim's lead but used resistive 50 to 12.5 ohm matching pads instead of transformers. That way I got rid of any reactive effects (which are minimal) of the transformers, but required a lot more driving power due to the loss in the matching pads. OK, that was probably more than you wanted to know. Hope I remembered this stuff right. 73—Nick, WA5BDU in Arkansas |
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