Jaz, that's a pretty damn hi-fi spec OT with 200H PP and 0.002% leakage (ie. 50,000 ratio). Top line Williamson's from way back got to 13,000 ratio (Partridge CFB). A guitar OT coupling would be way down - probably about 0.995, but also likely lower capacitance as nowhere near the same interleaving, and lower inductance. I'd be thinking the model is fine as is for the purpose at hand, as core saturation is likely not an exacerbating issue.
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How do the diodes protect the OT?
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I'm sure we can make the OPT model worse But for the purpose of our discussion, it's not that critical... With the secondary opened, there is very little power, but just how little, I don't know... Perhaps Alan will clue us in just how the transformer ceases to behave like one when there is no load when he gets up in the morning.
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I don't know what to think anymore. I am no transformer expert. The most confusing thing is the two winding of the primary is opposite, so even if you draw say 25mA, the field should mostly cancelled out except the mismatch as what Jazbo8 mentioned.
It is my believe ( don't know how to proof) that when you have open secondary, the effect of secondary should not be dominant factor at all because it is not drawing any power, energy is not transfer from primary to secondary. The transformer can be looked at like an inductor with center tap and connected as shown:
Forget the graphs, just the circuit this time
How does the circuit react when there's an input at A and B if you look at it as a center tapped inductor? If you can enter this into the model parameters, then I think you can get closer.
Also, the more practical question, Anyone used the MOV or TVS approach, and had tried strumming the guitar at reasonable level without speaker for say a minute and the clamping devices still alive? That will tell a lot about how much energy really stored in the OT.Last edited by Alan0354; 09-01-2014, 06:26 PM.
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Originally posted by Alan0354 View Post... when you have open secondary, the effect of secondary should not be dominant factor at all because it is not drawing any power, energy is not transfer from primary to secondary. The transformer can be looked at like an inductor with center tap ...
On MOV vs diodes... maybe this discussion about power dissipation of MOVs is helpful as a start ... Metal Oxide Varistor (MOV).
Also - waveforms are cool - thank to LT for providing those clips - real data is high-value and they show how complex things really are. However, the question of power dissipation is simpler (I think) than fully understanding those traces. These approximations and simplifications seem reasonable to me, some of which were mentioned earlier in the thread.
1 - the secondary can be ignored since it's unconnected.
2 - a first-order approximation assumes only 1 tube conducts at a time and the other is open (cut off), which makes the whole primary an auto-transformer and easier to think about.
3 - conservation of power has to be observed - this is key to analyzing the problem and can't be overlooked. Diodes and MOVs lead to different voltages and currents (and their waveforms) that dissipate energy - but both have to dissipate it. The question I'm trying to answer is -- How much power do they have to dissipate?
Turn on one tube. The physics eq's for coil currents and voltages predict what happens. The voltage on the driving plate drops immediately, and then slowly rises while the current also slowly rises. If the current peaks at ~200ma (reasonable for a 6L6) the magnetic field in the core peaks there too. The DC coil resistance and tube saturation voltage determines the peak current.
The core field has an energy (like a charged cap). The equation for that energy (in Watt Seconds) = 1/2 (L I I) or 1/2 the product of L and coil current squared. Plug in your favorite OT primary inductance and peak primary current and you'll see what the energy is. A primary of 50H means if half (25H) is driven with 200ma, 1/2 WS is stored in the coil. That energy is released when the tube turns off and it has to go somewhere - you can't cheat energy conservation. If no current path is provided (diodes or MOVs), high voltage and leakage currents are created that will eventually create an easier current path (fried OT).
With MOV or diodes, the total energy over time is the problem. An occasional 0.5ws pulse can be absorbed easily. But if you have a continuous pulse series, say 100 Hz pulse rate, that's 50W continuous, unless I did something wrong in the math.
Any approximation is only useful if real conditions match assumptions. While the above is reasonable for a single pulse, fortunately it's not accurate for 100Hz repetitions since primary inductance (25H) limits primary current to increase slowly. So for a rapid train (say 100Hz) of short pulses (5ms), current will only reach a fraction of its long term peak. (Note this is only true for the open-secondary case where we ignore mutual inductance and the load - but that is our condition.)
Another formula tells how much current flows after an elapsed time. I(t) = (V/R) (1-e -(tR/L) ). R is the series resistance of the circuit. Its reasonable to approximate R = 1.5K to account for the DC saturated tube and primary series resistance. 1.5k is reasonable since it means that the steady state saturation current will be 200ma if we assume that ~100 volts of a 400v power supply are dropped across the saturated tube. Use the formula to compute the current after 5ms for a primary voltage of 300v.
Current = 300/1500 (1 - e-(.3)) = ~50ma. That means a single 5ms pulse creates ~62 mw sec of energy. Taken at a continuous rate of 100Hz that's ~6.25w continuous dissipation. Now factor in that both primary halves are doing this, to get you ~13w. This is not unmanageable, but it's also not insignificant for either diodes or MOVs.
The eq's are non-linear, so changes in the circuit parameters will impact the result.
Primary current has a squared relationship to power. Reducing the (tR/L) term exponentially decreases current. So, if we raise the frequency to 1KHz, we get t = 500us pulses and each pulse drops to 5.9ma. But, since we have 1000 of them per sec, overall power is at 5.9w - almost the same as the 100Hz case.
This is worst case in that it uses square wave signals. Sine waves should produce lower currents and power. Although it's rough, it's a method or estimate you can tweak to your own transformer and circuit, without risk of smoke and fizz.“If you have integrity, nothing else matters. If you don't have integrity, nothing else matters.”
-Alan K. Simpson, U.S. Senator, Wyoming, 1979-97
Hofstadter's Law: It always takes longer than you expect, even when you take into account Hofstadter's Law.
https://sites.google.com/site/stringsandfrets/
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Good addition to discussion. Simulation or some controlled test may improve your estimate of achieved plate current after a period of time, given that many things are changing during that time, such as plate resistance, grid voltage and even incremental inductance.
A portion of the plate current may also come down via a reducing grid voltage (ie. energy dissipated in that plates circuit) depending on the rate of change of grid voltage (ie. sine is very soft dv/dt after peak). This relates to the loading that each plate puts on its half-winding during the transition to when a protective device would start consuming the remaining energy. As grid voltage passes through its idle level (ie. signal voltage at zero crossing), the effective plate resistance is probably about 10k (400V at 40mA) for each plate.
There will also be a smallish level of energy consumed by the effective capacitance of each half-primary as it is changed by at least 400V.
The devil is in the detail, but it is all good to mull over, and gives some insight as to what really is worse to do if secondary is unloaded.
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Originally posted by uneumann View Post1 - the secondary can be ignored since it's unconnected.
2 - a first-order approximation assumes only 1 tube conducts at a time and the other is open (cut off), which makes the whole primary an auto-transformer and easier to think about.
3 - conservation of power has to be observed - this is key to analyzing the problem and can't be overlooked. Diodes and MOVs lead to different voltages and currents (and their waveforms) that dissipate energy - but both have to dissipate it. The question I'm trying to answer is -- How much power do they have to dissipate?
Turn on one tube. The physics eq's for coil currents and voltages predict what happens. The voltage on the driving plate drops immediately, and then slowly rises while the current also slowly rises. If the current peaks at ~200ma (reasonable for a 6L6) the magnetic field in the core peaks there too. The DC coil resistance and tube saturation voltage determines the peak current.
The core field has an energy (like a charged cap). The equation for that energy (in Watt Seconds) = 1/2 (L I I) or 1/2 the product of L and coil current squared. Plug in your favorite OT primary inductance and peak primary current and you'll see what the energy is. A primary of 50H means if half (25H) is driven with 200ma, 1/2 WS is stored in the coil. That energy is released when the tube turns off and it has to go somewhere - you can't cheat energy conservation. If no current path is provided (diodes or MOVs), high voltage and leakage currents are created that will eventually create an easier current path (fried OT).
With MOV or diodes, the total energy over time is the problem. An occasional 0.5ws pulse can be absorbed easily. But if you have a continuous pulse series, say 100 Hz pulse rate, that's 50W continuous, unless I did something wrong in the math.
Any approximation is only useful if real conditions match assumptions. While the above is reasonable for a single pulse, fortunately it's not accurate for 100Hz repetitions since primary inductance (25H) limits primary current to increase slowly. So for a rapid train (say 100Hz) of short pulses (5ms), current will only reach a fraction of its long term peak. (Note this is only true for the open-secondary case where we ignore mutual inductance and the load - but that is our condition.)
Another formula tells how much current flows after an elapsed time. I(t) = (V/R) (1-e -(tR/L) ). R is the series resistance of the circuit. Its reasonable to approximate R = 1.5K to account for the DC saturated tube and primary series resistance. 1.5k is reasonable since it means that the steady state saturation current will be 200ma if we assume that ~100 volts of a 400v power supply are dropped across the saturated tube. Use the formula to compute the current after 5ms for a primary voltage of 300v.
Current = 300/1500 (1 - e-(.3)) = ~50ma. That means a single 5ms pulse creates ~62 mw sec of energy. Taken at a continuous rate of 100Hz that's ~6.25w continuous dissipation. Now factor in that both primary halves are doing this, to get you ~13w. This is not unmanageable, but it's also not insignificant for either diodes or MOVs.
The eq's are non-linear, so changes in the circuit parameters will impact the result.
Primary current has a squared relationship to power. Reducing the (tR/L) term exponentially decreases current. So, if we raise the frequency to 1KHz, we get t = 500us pulses and each pulse drops to 5.9ma. But, since we have 1000 of them per sec, overall power is at 5.9w - almost the same as the 100Hz case.
This is worst case in that it uses square wave signals. Sine waves should produce lower currents and power. Although it's rough, it's a method or estimate you can tweak to your own transformer and circuit, without risk of smoke and fizz.
But in this case, we have to look at both tube at the same time. As you pull the plate of the first tube low by increasing the current, the current of the plate of the second tube is decreasing.....which result in the voltage of the plate of the second tube increasing. This in turn cause the plate of the first tube to go below the 100V saturation voltage due to the opposite direction of the CT winding. In fact the voltage on the second plate cause the first plate to go below 0V. This is proven by LT and other people already.
But I think you gave the best theory so far. I cannot say I agree 100%, but I cannot point to any particular part that I cannot agree. You described how the energy is being input to the OT by increasing the current on one side.
I am going to elaborate from where you left off:
1) So you increase current on the first tube and charge the OT as you described.
2) Simultaneously, the other side of the winding is trying to raise the voltage until the MOV turns on. The energy from the first tube is dumped into the MOV as the current increase in the first tube as you described.
3) This means the OT never store energy. It just transfer from the first tube ( as you increase the current) to the MOV on the side of the second tube.
I think people that know how to set up the model should try simulate the OT with no load as a center tap inductor like I've shown before.
From the above, if you have a continuous signal for a few seconds as I kept saying before, you are going to burn the MOV or TVS as they are designed to absorb high instantaneous power.........one non repeating pulse, they are not designed to take on continuous power. Each MOV or TVS can handle less than 5W. So if you pump high power for a few seconds, you can risk burning the device.
So the question is to people that use MOV or TVS to do high side clamping, have they even try driving the amp with reasonable signal without speaker for say 1 minute and the clamping device survive? If the MOV or TVS survives, this model is still not good enough.Last edited by Alan0354; 09-02-2014, 09:34 AM.
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Originally posted by uneumann View PostAnother formula tells how much current flows after an elapsed time. I(t) = (V/R) (1-e -(tR/L) ). R is the series resistance of the circuit. Its reasonable to approximate R = 1.5K to account for the DC saturated tube and primary series resistance. 1.5k is reasonable since it means that the steady state saturation current will be 200ma if we assume that ~100 volts of a 400v power supply are dropped across the saturated tube. Use the formula to compute the current after 5ms for a primary voltage of 300v...Last edited by jazbo8; 09-02-2014, 10:10 AM.
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Originally posted by Alan0354 View PostI think people that know how to set up the model should try simulate the OT with no load as a center tap inductor like I've shown before.
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Originally posted by jazbo8 View PostWe have a high voltage NOT high current situation when the output is unloaded... I still do not see how the "high current" is generated, Alan used 25mA, you are using a whopping 200mA in your analysis! With no load, the pentode has very high gain AND very high ra, i.e., nowhere near the 1.5k you used in the assumption.
I don't necessary agree with his number. But at least he did try to go through the logic step by step. It is very obvious that nobody here so far know the answer. I treat it as a process to derive the answer.
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Originally posted by trobbins View PostAlan, the sim model is fine for the transformer - perhaps if you firstly read up on transformer theory and apply known valve electronics understanding to the issue then that may be a help.
If you have a better explanation, I am all ears. Join in and try to explain the process. At least me and Uranium really try to look into the MOV.Last edited by Alan0354; 09-02-2014, 06:24 PM.
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Originally posted by jazbo8 View PostWhy would you want to do that? Please look up how the transformer models are made in the first place. You are trying to re-invent a poorer wheel, if that's what you want to do, no one can stop you - more power to you brother...
Dave H just did the simulation using LTS. I take that it's using a transformer model. It only glitch to 1KV. I can assure you if that is the real situation, this whole subject will never come up because this will NEVER burn the OT or tube if people forget to plug in the speaker.
Seems like we have two school of thoughts, both me and Uranium tends to believe the OT behaves out of the transformer model because of conservation of energy, that if you have open secondary, the secondary has very little effect on the primary. You and Trobbins want to keep the transformer model.
If I have time today, I am going to put the diode clamping to ground and measure the current pulse with the scope. That should give some insight on the mechanism.
I have my design inside the KMD that has power scaling. I wonder if I bring the voltage down, would it be safe to run without speaker and measure the plate directly. But I really hate to take the chance of burning the OT....worst, burning the scope.Last edited by Alan0354; 09-02-2014, 06:25 PM.
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