Just to ensure Guido Fetta's conference paper is known here;
Guido P. Fetta,. "Numerical and Experimental Results for a Novel Propulsion Technology Requiring no On-Board Propellant", 50th AIAA/ASME/SAE/ASEE Joint Propulsion Conference, AIAA Propulsion and Energy Forum, (AIAA 2014-3853)
http://dx.doi.org/10.2514/6.2014-3853
I like that his device employs TM010
BTW, your time delay on startup and turnoff may be due to instrumentation processor or A-to-D time delays. My Texmate 320 computerized panel meter with a 24 bit load cell amplifier that I used for my MLT-2004 test series took about 0.8 second before it would start reacting to a signal input change and it would take another ~0.8 second before it would show a change from an on-state condition. Very annoying until I figured out what was causing it. Not sure if that is what you are dealing with now, but you need to check it out.
BTW, your time delay on startup and turnoff may be due to instrumentation processor or A-to-D time delays. My Texmate 320 computerized panel meter with a 24 bit load cell amplifier that I used for my MLT-2004 test series took about 0.8 second before it would start reacting to a signal input change and it would take another ~0.8 second before it would show a change from an on-state condition. Very annoying until I figured out what was causing it. Not sure if that is what you are dealing with now, but you need to check it out.
The time delay looks to be much too long (>10 s) for this explanation to work.
Monomorphic -
It would be helpful to see tap test results for the configuration on which you measured the anomaly. With data from two distinct taps of different strengths, I think I could fit the damping factor and moment of inertia and have a go at extracting the 'instantaneous' force profile during the test.
Just to ensure Guido Fetta's conference paper is known here;
Guido P. Fetta,. "Numerical and Experimental Results for a Novel Propulsion Technology Requiring no On-Board Propellant", 50th AIAA/ASME/SAE/ASEE Joint Propulsion Conference, AIAA Propulsion and Energy Forum, (AIAA 2014-3853)
http://dx.doi.org/10.2514/6.2014-3853
I like that his device employs TM010
Does anyone have the actual paper? This is just a link to the website.
).Do have a concern why it takes more than 10 sec for the force to appear and it lingers for around the same time after power was removed.
Thanks Phil.Perhaps this is because I am still very over damped. I am going to reduce the size of the dampening paddle. I may even need to switch to a lighter weight oil. I'm using gear oil right now and it is VERY viscous. This was all necessary when testing with the heavy and noisy magnetron, but now that is gone, a little more finesse is required...
Congrats on a bonifide emdrive run! Axial insertion is probably the way to go. Glad Q was so high with foil! Good experimental find. I'd agree swing mass dampening is your culprit on persistence and startup delay. A smaller paddle should work or lift it partially out of bath. You will notice Y axis LDS was showing no signs of thermal lift. At your lower power, heating of the frustum should be minimal. May not register on IR.Damping makes no sense as the cause of the delay. To start with, damping is zero when velocity is zero, so it can't have a stiction-like effect (also stiction doesn't make sense for this setup.)
Also, the system is clearly underdamped, not overdamped based on the oscillations after power off. A tap test would demonstrate this clearly. Reducing damping still would make for interesting additional data, but the current damping looks good.
More data is obviously needed, but my hypothesis would be a thermal effect where heating takes some time to diffuse to wherever the portion is that causes the motion (or it takes time for a convection current to get set up.) Similar effects explain the delay at the end as well.
The oscillations after power off appear to be around a decaying point, supporting the hypothesis that this may be purely thermal.
Monomorphic -
It would be helpful to see tap test results for the configuration on which you measured the anomaly. With data from two distinct taps of different strengths, I think I could fit the damping factor and moment of inertia and have a go at extracting the 'instantaneous' force profile during the test.
I plan on doing this soon. The problem is knowing what strength the tap is. Does that matter for your purposes or will two light taps of different magnitude from a pen work?
Thanks Phil.Perhaps this is because I am still very over damped. I am going to reduce the size of the dampening paddle. I may even need to switch to a lighter weight oil. I'm using gear oil right now and it is VERY viscous. This was all necessary when testing with the heavy and noisy magnetron, but now that is gone, a little more finesse is required...
Here are a couple of the very first powered tests. I have what appears to be an anomalous "forward" thrust signature.I've repeated tests several times now with similar results.
I'm not entirely sure where I should measure the trace for most accurate displacement (perhaps someone can chime in). Average noise peak to displacement peak is what I am using now.
Using 0.1440mN/mA for my torsional pendulum I get the following:
Holding maximum resonance at 1 Watt, force measured was 0.01296mN (12.96uN). 12.96mN/kW
For the second run, I did a frequency sweep of the resonance bandwidth. Measured force was 0.00684mN (6.84uN). 6.84mN/kW
Shawyer's prediction via TheTraveler's spreadsheet for 1W is 0.361mN. I'm not sure how this compares to other theory's predictions.
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Succes, your experiment looks great!
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The interesting thing here is that Monomorphic has only one (1) watt of power input into this !
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The interesting thing here is that Monomorphic has only one (1) watt of power input into this !
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1 W into the cavity, indeed. But I guess the total power consumption is at least 10 W (the wifi amp has ~10% efficiency).

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Another advantage is that the idea that our local ruler is contracting, logically leads to a nearly "constant" expansion over vast distances, 6.8 nm/m-cen, which we interpret as the Hubble Constant. Why would a "big bang" lead to a constant rate over such vast distances? Why are "we" at the center of the expansion, i.e., why is it isotropic? This model resolves these questions logically, in a straight forward manner.
Todd
Monomorphic -
It would be helpful to see tap test results for the configuration on which you measured the anomaly. With data from two distinct taps of different strengths, I think I could fit the damping factor and moment of inertia and have a go at extracting the 'instantaneous' force profile during the test.
I plan on doing this soon. The problem is knowing what strength the tap is. Does that matter for your purposes or will two light taps of different magnitude from a pen work?
...
Another advantage is that the idea that our local ruler is contracting, logically leads to a nearly "constant" expansion over vast distances, 6.8 nm/m-cen, which we interpret as the Hubble Constant. Why would a "big bang" lead to a constant rate over such vast distances? Why are "we" at the center of the expansion, i.e., why is it isotropic? This model resolves these questions logically, in a straight forward manner.
Todd
One can also argue that:
1) In General Relativity, length, and hence surface and volume, are all observer dependent and hence not invariant like mass.
2) In a conformally invariant theory (https://en.wikipedia.org/wiki/Conformal_gravity) if the measured inertial mass of a particle in a given spacetime metric gik is m, then in a conformal transformation Ω2 gik of this metric, with Ω a function of spacetime, the inertial mass should become m/Ω. An issue with conformal gravity theories, due to the higher derivatives, is the typical presence of ghosts (https://en.wikipedia.org/wiki/Faddeev%E2%80%93Popov_ghost#General_ghosts_in_theoretical_physics), which point to instabilities of the quantum version of the theory. It is not known whether there might be a solution to the ghost problem. There is a general belief that they cannot be consistently quantized. This is disputed by Mannheim in the UK. This maybe of interest for propellant-less space propulsion theories because the theory proposed by Woodward contains such higher derivatives, and Woodward's theory has been based on Hoyle-Narlikar theory which is conformally invariant, but to my knowledge, neither Woodward nor Fearn addressed this issue of ghosts.
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Another advantage is that the idea that our local ruler is contracting, logically leads to a nearly "constant" expansion over vast distances, 6.8 nm/m-cen, which we interpret as the Hubble Constant. Why would a "big bang" lead to a constant rate over such vast distances? Why are "we" at the center of the expansion, i.e., why is it isotropic? This model resolves these questions logically, in a straight forward manner.
Todd
One can also argue that:
1) In General Relativity, length, and hence surface and volume, are all observer dependent and hence not invariant like mass.
2) In a conformally invariant theory (https://en.wikipedia.org/wiki/Conformal_gravity) if the measured inertial mass of a particle in a given spacetime metric gik is m, then in a conformal transformation Ω2 gik of this metric, with Ω a function of spacetime, the inertial mass should become m/Ω. An issue with conformal gravity theories, due to the higher derivatives, is the typical presence of ghosts (https://en.wikipedia.org/wiki/Faddeev%E2%80%93Popov_ghost#General_ghosts_in_theoretical_physics), which point to instabilities of the quantum version of the theory. It is not known whether there might be a solution to the ghost problem. There is a general belief that they cannot be consistently quantized. This is disputed by Mannheim in the UK. This maybe of interest for propellant-less space propulsion theories because the theory proposed by Woodward contains such higher derivatives, and Woodward's theory has been based on Hoyle-Narlikar theory which is conformally invariant, but to my knowledge, neither Woodward nor Fearn addressed this issue of ghosts.
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The Wikipedia article doesn't cover the PV conformal metric. Which is conformally flat, like Minkowski space-time, but with a Schwarzschild-like coefficients;
i.e., g00 = -1/g11
ds2 = -c02dt2/K + K*(dr2 + dΩ2)
Also, in my model I end up with the Klein-Gordon equation and the Goldstone boson. The same as that used to derive the Higgs field.
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Another advantage is that the idea that our local ruler is contracting, logically leads to a nearly "constant" expansion over vast distances, 6.8 nm/m-cen, which we interpret as the Hubble Constant. Why would a "big bang" lead to a constant rate over such vast distances? Why are "we" at the center of the expansion, i.e., why is it isotropic? This model resolves these questions logically, in a straight forward manner.
Todd
One can also argue that:
1) In General Relativity, length, and hence surface and volume, are all observer dependent and hence not invariant like mass.
2) In a conformally invariant theory (https://en.wikipedia.org/wiki/Conformal_gravity) if the measured inertial mass of a particle in a given spacetime metric gik is m, then in a conformal transformation Ω2 gik of this metric, with Ω a function of spacetime, the inertial mass should become m/Ω. An issue with conformal gravity theories, due to the higher derivatives, is the typical presence of ghosts (https://en.wikipedia.org/wiki/Faddeev%E2%80%93Popov_ghost#General_ghosts_in_theoretical_physics), which point to instabilities of the quantum version of the theory. It is not known whether there might be a solution to the ghost problem. There is a general belief that they cannot be consistently quantized. This is disputed by Mannheim in the UK. This maybe of interest for propellant-less space propulsion theories because the theory proposed by Woodward contains such higher derivatives, and Woodward's theory has been based on Hoyle-Narlikar theory which is conformally invariant, but to my knowledge, neither Woodward nor Fearn addressed this issue of ghosts.
.
The Wikipedia article doesn't cover the PV conformal metric. Which is conformally flat, like Minkowski space-time, but with a Schwarzschild-like coefficients;
i.e., g00 = -1/g11
ds2 = -c02dt2/K + K*(dr2 + dΩ2)
Also, in my model I end up with the Klein-Gordon equation and the Goldstone boson. The same as that used to derive the Higgs field.
Good point. I guess that Fearn and Woodward would also answer that their theory only refers to flat (Minkowski) space + time, and cite the recent measurement of the spatial flatness of the universe at cosmic scales by the WMAP survey.
However, Minkowski's spacetime is not a solution to Einstein's field equations when there is a non-vanishing cosmological constant ...
So, this (Minkowski's spacetime is not a solution to Einstein's field equations for non-vanishing cosmological constant) appears to force one into opposition to the accelerating expansion of the Universe, if one assumes Minkowski flat-space + time.
If you have a theory that assumes Minkowski flat-space + time, it looks like you are forced into your viewpoint opposing the accelerating expansion of the Universe viewpoint.
FYI:
https://phys.org/news/2017-02-method-levitate-variety.html#nRlv