Not that many of you are likely to be ballast designers, but it presents an interesting problem when trying to design a "coil" to be used in a fluorescent lamp given the agreed upon specifications. The purpose of the coil is to act as an electrode that connects the plasma to a wire (inside the bulb) and to support a small quantity of emitter compound that lowers the work function by emitting electrons when heated.
To start the lamp you must have high voltage from one end to the other to overcome a high Z (maybe a couple of megaohms?) and it must adjust as the plasma forms and begins to conduct current. To assist with starting, you can heat up the emitter compound, but not too much because if you knock it off, it will not be available later.
The thermionic temperature at which the emitter will give off electrons (without sputtering emitter material) into the trapped gas (inside the lamp) is around 950° C. The maximum temperature at which the emitter will boil off is around 1250° C.
Typical cold coil resistance (Rc) is from 0.7 ohms to 4 ohms. Hot resistance (Rh) is a function of applied voltage. The desired coil temperature is expressed as Rh/Rc and is proportional so that when Rh/Rc = 1 at ambient, the desired Rh/Rc = 5 yields a coil temperature of around 1050° C. The minimum Rh/Rc = 4 yields a temperature of around 950° C below which causing sputtering of the electrode (coil & emitter). This relationship holds for all coils in the cold resistance range mentioned above.
The agreed upon specification allows for Rh/Rc = 7 briefly during starting but it must remain below a value of 5.5 during normal operation. Your ballast circuit design can provide up to 12 volts which yields a Rh/Rc of over 10. Another industry specification favors an operating voltage of around 3.6 volts (for Rh/Rc = 5)
Assuming you can not measure the coil temperature directly, how would you set up a study of several coils from different lamp manufacturers? And, more importantly, what instrumentation would you use? Note: A typical ohm meter is not very accurate for measuring the cold resistance. Can you explain why?