I tried connecting various coax cables, up to about 1.5m long, to my circuit.
Putting a short circuit across the far end of the cable resulted in the oscillator stopping, as I would have expected.
Long story short here, we own a CNC machine shop. They all run soluble oil as cutting fluid. This is a special oil designed to go into water. We have to control the concentration pretty accurately for proper performance. We also need to watch the PH. I want to make a meter that can show our...
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In those two cases the waveform applied to the test sample was anything but a sinewave, more like a triangle wave.
Why your version of my oscillator will not work with a conductive fluid is still eluding me.
I feel another experiment coming on with my circuit and a jug of water.
Well, I dunked the capacitor into a tub of water. Just plain old tap water as supplied by Scottish Water, and guess what?
It stopped the oscillation dead.
I tried to make a rough and ready measurement of the resistance across the capacitor while it was in the water, this was impossible using a multimeter as there was about 50mV of electrolytic emf being generated which made a complete nonsense of the readings on a multimeter (-4.7 Meg Ohm !?).
I tried again using an improvised set-up to measure the resistance at 1000Hz and disregarding any capacitive phase shift effects I measured a resistance of less than 10 Ohms, which will damp the tuned circuit sufficiently to kill any oscillation.
this was impossible using a multimeter as there was about 50mV of electrolytic emf being generated which made a complete nonsense of the readings on a multimeter (-4.7 Meg Ohm !?).
Thanks for granting my access. Couldn't tag you nor the OP. (?)
I have no idea how I landed in this thread but I believed it was quite recent; now I realize it is older than one year. Sorry for complaining.
The content, I found it interesting to the point that after lot of reading I can distinguish between, Colpitts, Hartley and Clapp oscillators and even managed to build a Colpitts one by following your circuit.
My questions:
The OP explains that the procedure demands min / max values measured in air and min / max immersed in the sample under test. That seems to imply a linear relationship frequency vis a vis capacitance. Is it actually linear? I plotted your values from one of the last posts and they did not look so.
What if I simply use a fixed capacitor? Prone to error?
Why do we use an RF frequency which could compromise the readings? Isn't better going with a lower one thinking that it could be even easier to mesure?
Since I intend to reproduce your experience, could you give some practical suggestions?
The goal is to have it working just for the pleasure of it.
The OP explains that the procedure demands min / max values measured in air and min / max immersed in the sample under test. That seems to imply a linear relationship frequency vis a vis capacitance. Is it actually linear? I plotted your values from one of the last posts and they did not look so.
The OP is trying to measure the permittivity of various liquids.
Capacitance has a linear relationship to the permittivity of the dielectric between the capacitor plates.
By measuring the oscillator frequency at two values of capacitance (plates open and plates closed) with two different dielectrics, air (permittivity =1) and the fluid under test (permittivity unknown), by manipulating the maths it is possible to calculate the unknown permittivity.
The relationship between capacitance and frequency is not linear.
Using my favourite simplified formula F = 159.2/(sqrt(L.C)) frequency varies as the reciprocal of the square root of the capacitance.
It is possible to make an oscillator where the frequency is a very close approximation to linear with change in capacitance (OK linear to the reciprocal of change in capacitance), the change in capacitance must be very small compared with the total capacitance in the tuned circuit.
Do you mean to use a fixed capacitance for the sampling cell?
Yes in that case you will nor be able to get the best accuracy for the permittivity measurement.
Why do we use an RF frequency which could compromise the readings? Isn't better going with a lower one thinking that it could be even easier to mesure?
Many materials (plastics) are sold with a datasheet (Like electronic components) and permittivity is a common Line item. Permittivity at 50/60Hz is common for plastics intended for electrical housings on generic electric enclosures (from project boxes to LED light bulbs).
More recently, higher frequencies are getting published with frequencies at 2.4 and 5GHz permittivity. More recently, the various 5G frequencies and even for 76-81GHz for the Automotive object detection radar frequencies that are now the standard worldwide (originally were 24GHz). At 80GHz, the thickness of plastic parts are close to the half-wavelength in the material so they can cause high reflection losses or be almost invisible to the signal if properly designed.
Well the OP is a professor of chemistry, so I guess he is interested in chemical stuff.
My own interest was piqued by "hydrocarbon leak detectors" which were fitted to oil/gas production trees installed subsea, in order to monitor the seal between the top of the well casing and the tree.
Since then I have assisted a couple of people here on ETO with oil in water and water in oil detection problems.
The relationship between capacitance and frequency is not linear.
Using my favourite simplified formula F = 159.2/(sqrt(L.C)) frequency varies as the reciprocal of the square root of the capacitance.
By measuring the oscillator frequency at two values of capacitance (plates open and plates closed) with two different dielectrics, air (permittivity =1) and the fluid under test (permittivity unknown), by manipulating the maths it is possible to calculate the unknown permittivity.
Would you mind showing the maths and explain the measurement sequence?
What if once built the oscillator I calibrate the variable capacitor in air with 10 or 15 well defined positions against frequency? I dare to say that I could go away without caring about linearity at all (?!) Kind of reading a look up table in a micro so to speak. The key concept would be repeatability instead. Am I too much off base here?
Many materials (plastics) are sold with a datasheet (Like electronic components) and permittivity is a common Line item. Permittivity at 50/60Hz is common for plastics intended for electrical housings on generic electric enclosures (from project boxes to LED light bulbs).
More recently, higher frequencies are getting published with frequencies at 2.4 and 5GHz permittivity. More recently, the various 5G frequencies and even for 76-81GHz for the Automotive object detection radar frequencies that are now the standard worldwide (originally were 24GHz). At 80GHz, the thickness of plastic parts are close to the half-wavelength in the material so they can cause high reflection losses or be almost invisible to the signal if properly designed.
Found the subject very appealing. It moved me to read about Hartley, Colpitts and Clapp oscillators. I see this as a challenge to do something that works.
Found the subject very appealing. It moved me to read about Hartley, Colpitts and Clapp oscillators. I see this as a challenge to do something that works.