ࡱ> 7 |3bjbjUU ">7|7||/l0000 <dddddddd       $@ `X/ddddd/ddDd:dd d   dX a,06 Z0, BUILDING A Q METER Want to design and measure inductors? Want to measure small capacitors at their frequency of use? Want a cheap signal generator? This is the one to build! Q meters have been around since the 1930s. They are still available, and a search of the internet will reveal that they cost upwards of $3,000. To some extent they have been replaced by instruments such as network analyzers, but what radio amateur can afford the $60K price tag for such equipment? Apart from the price problem, the sheer automation of such instrumentation often makes it difficult to develop an engineering feel for what is going on, and so the manually operated Q meter has a lot going for it. The principle of operation of the Q meter is based on the series resonant LC circuit. Of course numerous mathematicians have analysed this circuit ad nauseum, creating great confusion and complexity. But what is going on is really quite simple. At resonance, if the circuit is efficient, the inductive and capacitive reactances are equal but of opposite sign, and very much larger than the loss resistance. Because of their opposite phases, the voltages across the inductor and capacitor cancel, leaving the applied voltage to appear across the loss resistance. This establishes the current which flows around the circuit, generating much larger voltages across the capacitor and inductor than across the loss resistor, and the circuit thus exhibits a voltage gain .If the losses are reduced, the voltage gain and selectivity of the circuit will further improve. This brings us to the best definition of Q, and explains how the Q meter works:  This also is how a crystal set works. A very small AC voltage from the aerial is selected and magnified by the tuned circuit, appearing much enlarged across the tuning capacitor where it is rectified and applied to headphones. No amplifiers or power supplies, and no wonder Grandpa got excited. So Q is very important. As the diagram shows, we measure it using a calibrated wide range RF signal generator (to generate the input voltage E) and a high impedance AC voltmeter to measure the voltage across the tuning capacitor. If E is known and fixed then we can calibrate the AC voltmeter directly in terms of Q. The inductor we are designing/testing is of course L. Note that the losses in most well made capacitors are far less than those existing in practical inductors and can generally be ignored. This is particularly true of the air-variable capacitor which is used in this instrument to resonate the unknown coil which will certainly have a Q factor well above 1000. The reason for this is not hard to understand. Capacitors are collections of short thick conductors (the plates) where the resistance of each plate appears in parallel with those of the other plates - resulting in very low resistance. Inductors on the other hand are just one long thin conductor. HOW IT WORKS The circuit can be broken down into the three sections previously mentioned: RF signal generator test circuit high impedance AC voltmeter. The RF signal generator consists of a wide range RF oscillator with AGC and buffering to provide a near zero output impedance to drive the test circuit. To the best of the authors knowledge this circuit is original and was probably patentable before publication. It is one of those rare designs which provide a clean, constant amplitude sine wave output over an enormous frequency range using bog standard devices, and is an ideal oscillator to power things such as aerial bridges, signal generators and other bits of test gear. It will work from audio frequencies to well over 100 MHz. In this design, off the shelf inductors (advertised by DSE, Jaycar and others as RF chokes) are used to provide continuous coverage from 400KHz to 30MHz. It is a wide band power circuit, and to avoid unwanted dips in the output amplitude, must be carefully laid out using short leads over a ground plane. Careful RF bypassing is also necessary. Of particular importance, the inductors L1 to L8 should be carefully separated so that stray capacity coupling does not cause interaction. Under no circumstances make up the values specified with a long chain of series inductors, as this is really asking for trouble at higher frequencies. The circuit operates as follows: The oscillator itself is made from an emitter coupled differential pair (Q1 and Q2) coupled in circular fashion (base to collector: emitter to emitter) to provide wide band power gain. The frequency of oscillation is determined by a parallel tuned circuit in the collector of Q1, which causes the gain of this transistor pair to be maximum at a single frequency. Unlike most oscillators which start in class A but run in class C, these two transistors run in class A under steady state conditions, due to AGC action. As the operating frequency is changed with the variable capacitor, the dynamic impedance of the tuned circuit also varies, requiring the amplifier gain to be varied if a constant amplitude sinusoidal output voltage is to be obtained .The power gain of Q1 and Q2 is simply determined by the current flow through them, which is maximum at startup when the amplitude of oscillation is zero, Q5 is off and Q3 is thus saturated with a collector potential very close to ground (10-50mV). As the amplitude of oscillation builds, the positive half cycles appearing at the base of Q5 cause it to draw collector current, reducing the potential at the base of Q3 which in turn reduces the current flow through Q1 and Q2. Note that under no signal (starting) conditions, Q5 is biased to the edge of cutoff with 0.4V on its base, but that under running conditions it has a voltage gain of around 270 (2700/10) ensuring very good AGC action. The AGC action may be watched by measuring the DC drop across either of the 1K emitter resistors of Q1 and Q2 with a DVM. As the frequency is varied from 0.4 to 30MHz, the DC drop will vary from a few millivolts to several hundred millivolts depending on frequency and tuned circuit Q. The circuit is not working correctly if the AC signal amplitude at the collector of Q1 is greater than about 850 mV p-p. At amplitudes larger than this, there is a risk that Q1 will saturate, AGC action cease and a non-sinusoidal output occur. If the circuit is working correctly, around 650-750mV p-p should appear at the emitter of Q4. Typical DC voltages around the circuit with a very short length of wire between Q1 collector and base (5mm max) and hence no oscillation are: Q1 base and collector, Q2 base, Q4 base 1.17V Q1, Q2 and Q4 emitters 0.43V Q5 emitter 0V Q5 collector 1.31V Q3 collector 15mV All these figures are at normal temperature and a supply voltage of 5.00V. Note that the circuit will work correctly from 4.0 to 6.5 volts without modification. The sine wave appearing at the emitter of Q4 is buffered by emitter follower Q6 which in turn drives a wideband power amp Q7. This stage has a bandwidth of around 70MHz and drives the test circuit. It also drives Q8 providing an output for a frequency counter and/or for use as a 50 ohm signal source. The driving voltage E for the test circuit of around 7mV p-p is provided by a 100:1 capacitive divider consisting of 47pf and 4700pf, derived from Q7 collector. This provides a source with very low internal impedance relative to the test circuit impedances. Note that the top of the divider chain has a voltage 100 times greater than the output and so can be used to calibrate the meter for Q = 100. The usual approach for obtaining a driving voltage with a low internal impedance is to follow the generator with a resistive divider having an output resistance of around 0.02 ohm. This resistance is negligibly small in comparison to the losses in most tuned circuits. However this technique is only possible if you are a manufacturer and can have special non-inductive resistors made with zero lead lengths. Standard resistors cannot be used for this application because even very short connecting leads will introduce impedances which are far larger than 0.02 ohm at 30MHz and all calibration will be lost. The use of monolithic capacitors is a far better approach but has only recently become possible because super miniature monolithics are now being made in sizes of up to 820pf with NPO dielectrics (Jaycar, DSE). Provided the leads are kept very short on these capacitors, they remain very pure components at 30MHz and unlike resistors do not introduce losses into the tuned circuit. Moral - keep the leads on the 470pfs near zero length. The test circuit is the next item for examination. Keep all the leads around it short and direct so that you really measure the inductor being tested, not the test circuit. The printed circuit board has been drafted so that any good quality miniature air variable capacitor can be mounted (no mounting holes just a general area). Do not use the miniature transistor radio variable capacitors on sale with plastic insulation between the plates. The best quality capacitors will have a good electrical friction contact between the shaft and frame next to the PCB, and hopefully one at each end of the shaft. Use the best you can get your hands on for the test circuit. The oscillator is much less critical of component quality. Professional air variable capacitors have silver plated brass plates and a very good electrical connection between shaft and frame, and are ideal for making a really first class instrument. You do not have to use either of the variable capacitor values specified which are only published as a guide. Last we have the AC voltmeter. A source follower Q9 with lots of anti-oscillation bits provides a 4.7Mohm input impedance and drives a half wave rectifier D4. The resultant DC output is applied to a meter via a pot which allows a Q of 100 to be set to any convenient point on the meter scale (e.g. to 20% of FSD giving Q =500 at FSD). The meter zero is set using a 10K trimpot which cancels the effects of the amplifier dc input offset voltage. CALIBRATION Calibration of the instrument is very simple. No calibration of the RF oscillator is provided as these days frequency counters appear in most amateur shacks and are very much more accurate than dial scales. The precision tuning capacitor in the test circuit is calibrated using a DVM on its 4nF (4000pf) range connected to the inductor terminals. In this way the effect of the 4700 pf driving capacitor is included in the calibration. S2 should be switched to the MEASURE Q position. Before starting calibration, adjust the SET METER FSD pot. so that the amplifier input is zero. Also make sure that the square wave applied by the DVM to the test circuit isnt so large that D5 (the FET protection diode) is forced to operate These precautions will prevent meter bashing and inaccurate dial scales. USING THE INSTRUMENT To use a Q meter is simplicity itself. You simply plug in the coil you are designing/testing and adjust frequency and system capacitance until the meter peaks. You dont even need to calculate the inductance. All you need to know is that the coil works successfully at say 14MHz exhibiting low losses with the value of resonating capacitor you picked. You adjust turns and coil size/shape until this occurs - what could be easier? To measure small capacitors, you use a known inductance which will resonate at the frequency you want to use with the tuning capacitor set to near maximum value. You then add the unknown capacitor in parallel with the tuning capacitor, and without adjusting the frequency, back off the tuning capacitor until resonance occurs again. The difference between the two tuning capacitor values is the value of the unknown. Unfortunately there is no room in an article such as this to cover more than the basic uses, but you can do all manner of RF measurements if you are sufficiently devious, including transmission line measurements- read the literature and you will be staggered at how flexible a Q meter is. 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