Success..?

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MrVibrating
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Post by MrVibrating »

Fletcher wrote:FWIW, and while you contemplate your above questions and answers.

I suspect that in your V1 rig that some energy input is not being accounted for. Hope I'm wrong on that.

e.g. Your Actuators are length controlled. Usually an Actuator contracts or expands by applying a force over a distance (doing Work).

You might consider replacing the Actuators with either Separators or Rods which can also be length controlled by a bit of creative equationing I should think.

Do you still have the same gains ? If so, it might be that formula driven length changes are not accounted for in the sim energy budgets. IOW's they happen for free because they are length driven and the sim doesn't care where the energy comes from to change the length.

Maybe you already covered this discussion but thought it worth mentioning again, as a comparable test scenario to try and nail down where these gains are coming from.

ETA : it pays to have Integration Steps (Accuracy) on Variable as Wubbly discussed recently when using them as Catches and Latches etc.
If input energy is unmetered then how could the sim solve to unity when a) braking is disabled, and the OB axis simply allowed to catch up with the rotors under its own OB torque, and b) when the spin cycles are omitted too?

The motor's input torque * angle is a constant function of the constant MoI's relative to the constant gravitational acceleration.. you can see it's the same energy under every impulse on the plot, and the net motor integral is simply that value times the number of blips..

Yet the gain only arises as a function of the motor work done.. and they're doing the right amount of work in the rotating FoR, while the resulting KE and CF-PE rises are proportionate in the static FoR; a 1 rad/s reactionless acceleration on a 1 kg-m² MoI already at 1 rad/s only costs half a Joule, yet causes a 1.5 J energy rise in the static frame.. this is the 'excess energy source', which is then being harvested by the solenoids in the form of CF-PE.

If this energy was instead being provided by the solenoids themselves, then that section of the curve plot would be positive - ie. remaining above the '0' line... yet we see that it quite causally and deliberately ventures down below the zero line, to then carve out this sizeable chunk of negative energy; ie. that lower bulge on the tail of the solenoid integral is work being done against the solenoids, by CF force, which itself is the internal expression of the rotKE gain caused by the momentum gains yielded from the reactionless s&b cycles sinking counter-momentum to gravity.

Input energy is being measured as the time integral of force * velocity * time - those 'P*t' meters - thus the force is being measured at every frame / integration step.

Actuators produce clean integrals, since they're being used as designed.

Using rods or separators instead produces completely unusable data - they're not intended to be used this way, and so this suggestion would render all measurements impossible while providing no functional benefits; at best, all you'd end up with is an animation, but it wouldn't be a 'sim' and couldn't produce data of any quality..

Variable integration steps should never be used for data acquisition - if ever - since it works kind of heuristically, paying more attention when say collisions are occurring, while 'smoothing over' / skipping more routine integration steps with basic assumptions; ie. providing a result that simply assumes prior integration steps would've proceeded or transpired as expected, without actually simming them all discretely..

So in Wubbly's example, the sim simply bypassed the complexities of actually modelling the specific details of the collision involving the 'catch' mechanism, and with it, any of the vagaries of the insufficient sim frequency / # of integration steps that were being used at the time.

That is to say he could've got the system working better chiefly by raising the frequency, with perhaps a little tuning of i-s/f too; generally 1 integration step per frame provides best baseline consistency, and too many i-s/f can itself produce juddery corrections between frames.


So there's no 'mystery' as to the provenance of the gains - the source, i've described a thousand times...

..the reactionless s&b cycs generate the energy gains from within the rotating FoR, relative to the static FoR..

..and the asymmetric inbound vs outbound radial velocities are harnessing those energy gains in the form of CF-PE.



The priority is simplifying the gap regulation mechanics to its bare fundaments; solving this will result in the potential to switch out the actuators for springs, harnessing that CF-PE gain directly as input GPE.

Anyone needing a refresher on how and why reactionless s&b cycles / successively sinking counter-momenta to gravity is an inherently-OU process should study the original 'chicken run' demo, included in post#1.

Anyone stuck on as to why the gain has to be collected in the form of CF-PE needs to meditate on the fact that any RPM increase on a GPE cycle - whatever its provenance - necessarily causes the rate of input GPE to increase per unit time, and thus the rate of GKE output along with it, thus it is clearly mathematically impossible to ever decouple GPE from rotKE! That would effectively be invoking a GPE asymmetry, any notion of which can only be a barrier to progress. Hence any rotKE gained from onboard asymmetric inertial interactions must - and can only be - harnessed in the form of CF-PE. Obviously it is then immediately available to assist in the radial lifts powering the OB cycle.

Anyone still itching for deeper insights will probably find 'em in the sims and measurements already provided - again, that pink line integral has a net area below the '0' line, and that greater area, relative to that enclosed above the center line, is the energy gain / discounted PE.
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Post by MrVibrating »

Ok so i've experimented with using my initially-preferred option mentioned above - that of using radius-squared as a relative velocity multiplier when moving each mass under individual (ie. MoI-agnostic) control; covering old ground here - turns out you come up against the issue of always accelerating inwards, which, as a function of system angle, means increasingly frantic radial excursions as RPM's rise..

..this inevitably culminates in significant radial KE losses... not just in the real-world, but even in sim-land, effectively modelling whiplash in finite time is always gonna be a compromise, and what we don't want is clipped data..


So the next-best option now seems the more ideal solution, which is to just use one actuator to move both masses across the wheel - so, a 'GPE actuator', basically, since all it's doing is inputting GPE radially as a function of angle - while employing the second exclusively as an "MoI actuator", to control the gap distance:

Image

So the most functional benefit here is that radial speeds can now be better regulated to eliminate the previous requirement for repeatedly headbutting the axle.. the result should better resemble what the solenoids are doing in v1 - note there that the mass entering the center undergoes smooth accelerations and decelerations, no Glasgow kiss..

So now we need to find the function - any function! - that'll cause that ideal sqrt(2) gap variation, at precisely the right radii to maintain a constant combined MoI...

Again; the constant-MoI's main function is to regulate the step size on the momentum plots resulting from the s&b cycles, however it has turned out - quite unexpectedly, i must say - that the asymmetric radial accelerations required to lock the MoI whilst changing radius are also able to harness the resulting energy gains, and are already actively doing so..

Generating the energy gains, we've got down pat already - in fact there's nothing to it, and there's been no changes at all to that methodology in the three+ years i've been trying to apply it; apply a force between two inertias, one of which is also transiently gravitating, make that force equal to the gravitational acceleration and thus only one mass is able to accelerate; consolidate that cycle with an inelastic collision and repeat whilst measuring PE:KE.

Harnessing them is the separate challenge in its own right, due to the inextricable fact that the rate of GPE in must increase to match the rotKE of any OB system sycned to angle, whatever the source of that additional rotKE - ie. even if you spin it by hand or whatever; you're forcing more GPE interactions per unit time - so GPE-in vs rotKE out are not physically separable, and cannot be 'decoupled'.

Solving this nearly-intractable latter problem - however inadvertently - has been a bigger windfall than you may imagine..
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re: Success..?

Post by MrVibrating »

Right, in the interests of expediency i've just cobbled up something that 'works' sufficient for purpose:

Image

..even tho i know a more elegant solution's possible, this'll do in the meantime.

And yes, i ended up resorting back to referencing the MoI variation itself, using a small multiplier of 7.7 - no, the MoI isn't exactly constant, but with two of these in orthogonal phase, maybe it'll cancel out... but even if it doesn't, we've got:

• asymmetric radial speeds

• slight variation on step heights if the MoI variation's still there with two pairs in 90° phase

• no Glasgow kiss, on the rim or axis, thus clean data with no clipping / anomalous radial KE losses

• simple & robust, runs well at any frequency



So the next step is to port this code over to the v2 rig, and see if it finally starts replicating the v1 results..
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Post by MrVibrating »

..won't get much more done tonight, but looking ahead, if you're perchance watching the above motion, consider that in v1, the gain is apparently being absorbed when one mass moves into the center, and also as they pass the mid-radius point while going vertical...

..so in principle, you'd only need to apply the reactionless accelerations during those two junctures, if aiming for an absolute minimal mechanism.

In this case of course we'll have two sets in 90° sync, so constant OB torque, and thus fully asynchronous s&b cycs - so there'll always be a gain to harness as either mechanism passes through x or y planes..
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re: Success..?

Post by MrVibrating »

Here's v2 running the new code:

Image

..so we've got asymmetric radial speeds..

..and we can compensate for the wavering base MoI using the handy upper MoI tracking feature..

..have to say tho, as an MoI-control function it sucks - all the masses are 1 kg, the wheel radius is 1 meter... what the hell kind of an MoI is "2.47"? Obviously it's a consequence of the gapping function; i like to keep everything to nice round numbers tho..

As an MoI-control function, the rotary solenoid code is evidently far superior..

Bu like i say, all we need from this function is to harvest some of that CF-PE gain, which in v1 seems to be dependent in some way upon the differing speed profiles of the inbound vs outbound masses..


Hopefully it's a close-enough facsimille of those actions to scoop some gains..

..otherwise it's back to the drawing board; keep in mind that i could knock up some reactive feedback code that'll do the job in a linear actuator, the same way it works with motors, however then we'd be back in a situation in which the integral showing the gain is driven by a complex function - which i may be satisfied is perfectly legit, but may cause unnecessary concerns for others..


Again, a far better solution than any actuator code, however clean, would be a simple folding mechanical linkage that automates the process.. maybe a solution to that will become clearer in time..


So next up, some spin'n'brake tests..

..remember, previously i couldn't even get this thing to unity - it's been persistently under, losing more energy than dissipated by the brakes on every single run.. so if we start seeing gains now, we'll've established that radial speeds are the key condition differentiating loss from gain modes.. pretty sure everything else has been tried..


Hope everyone's crossing all digits.. i'm pouring meself a large whiskly, may need some numbing over the coming hours..

First off i gotta do some baselining, make sure the actuators give unity results with the s&b cycs disabled..
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Post by MrVibrating »

Found an issue in the v2 rig - didn't do any baselining yesterday before all those measurements.. turns out the actuator P*t integrals are way out - like 2 J on a full rotation, and 200 on 10... eek!

This is just comparing the blue actuator integrals to the KE rise..

Was using 1 integration step previously, baselining higher values now, will take hours tho, prolly watch a movie while it's doing its thing..
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re: Success..?

Post by Fletcher »

Mr V wrote:But like i say, all we need from this function is to harvest some of that CF-PE gain, which in v1 seems to be dependent in some way upon the differing speed profiles of the inbound vs outbound masses..
All I can offer is my own experiences to consider. A long time ago, when I first got the sim program, I was looking into the 'ice skater effect'.

I don't have those sims anymore because they were on a laptop that was stolen years ago.

Anyways, using across wheel slots and rim weights etc (much like yours a few posts back), rim stops etc, I forced the rim weights inwards towards the axle by apply the force element for a period of time. Then I let Cf's (inertia) bring them back out again. Sometimes I slowed that outward traverse. Either way I lost energy in the collision with the rim stop or at the axle if I pushed them inwards hard enough (it actually took a large force to get them all the way to the CoR).

Anyhoo, if I pushed inwards from the rim stop with a very large force for a short time the wheel sped up much faster (higher RPM) than a lesser push for longer time IIRC ?!

This is relating my experiences to your comment above about speed profiles inbound and outbound etc.

I concluded that inbound the 'track taken by the weight was a spiral shape (like a fractal) from a standing back and observing FoR. So that the weight which had inertia was in fact following a curve at speed. And this caused a sidewall thrust on the slot it was following. Which caused the large acceleration and deceleration of the wheel on the inbound and outbound tracks dependent on speed.

My memory of my conclusions could be faulty after so many years but might ring a bell.

All The Best With Your Research As Usual !
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Post by MrVibrating »

Cheers mate - from looking at the plots in relation to each stage of the sim, work is being done, by CF force, between the weights; hence why there has to be some variation in the distance between them.. whereas, when they both move across the wheel at equal speed, the distance between them never changes, and no displacement = no work done by that CF force..

At least that's the working theory..

I've just started adding F*d plots for a second opinion on the actuator workloads; using max freq and 10 i-s/f i can get within a millijoule; for a quarter-turn, with s&b cycles disabled (just radial lifts w/ angular drops):

act1 = 2.975050744

act2 = 7.296932269

act3 = 1.445460244

act4 = 6.709266419

Total = 18.426709676

KE Rise = 18.303647


..so taking that as a baseline accuracy for the actuators - it's not great, but so long as it's fairly stable - it means we only need to gain over a mJ to be above noise... and v1 was gaining whole Joules..

So i'm gonna run off a burst of short s&b cycs over that quarter turn and see if anything turns up.. give it an hour, will post results before bed..
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re: Success..?

Post by MrVibrating »

OK, bearing in mind that the sim has been under every run thus far, and that even using F*d integrals and 10 i-s/f it's still measuring the GPE interaction as ~1 mJ UU...

Image

act1 = 4.041710473

act2 = 4.948719664

act3 = 2.025352898

act4 = 5.905484774

Total = 16.921267809

KE Rise = 17.044946


..i'd hesitate to exclaim we're back into gain territory - even allowing for the short GPE-in measure, it's a couple of mJ at most.. but still, this could mark a turnaround..

I keep thinking i should just go back to v1 - i should be sticking F*d meters on that, along with CF-PE meters and whatever else we can think of.. establish its baseline accuracy for the GPE system first, then keep measuring the hell out of it..

The thing is, the 'rotary solenoid' trick was the optimum solution for regulating constant-MoI using reactive feedback - doing it with actuators is possible, but less accurate and less stable.. that's why i hit on using torques instead - it's just more controllable, clean and robust..

Maybe the way forwards would be to keep the 'rotary solenoids' but try find an alternative to the feedback method...? Like, how about reading off its velocity profile into a data table and then feeding it back in, thus obviating the need for feedback control during a 'live' run?

Either way, i think further study of the original result is probably a higher priority that trying to cargo-cult-engineer an immediate replication... the real sticking point is simply time - with a couple of hours an evening spare - barely enough for a couple of measurements - i'm never gonna get anywhere if i keep starting new sims before finishing analysing the last ones..
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Post by MrVibrating »

..and what's really the problem with using reactive feedback anyway if it friggin' works? If it can solve systems to within a mJ or so, and shows gains well above that, i don't have a problem with it.. and i suspect most objections would be based on misgivings rather than facts; the code used to control constraints, be they motors, actuators or whatever, should have no bearing on the energy calcs based upon the resulting mass accelerations - the constraints themselves are treated as notionally massless, and all forces acting on them are calculated from the masses / MoI's they're moving - it's the F*d or F*V*t*t of the masses / inertias, not the constraints themselves, that's being used in the energy calcs..

Provided they're clean - so, not resonating or shaking around (such as due to under/over compensation loops caused by inappropriate multiplier values) - it the line's stable, and the only blips correspond to the s&b cycles as you'd expect, then it's a good integral as far as i'm concerned. If the baseline's to within an mJ, the so should the live result be.

Going back to v1 from tomorrow..
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Post by MrVibrating »

..note in the above "upper MoI" plot tho - that negative tail on the orange curve:

• the upper MoI is only mirroring the small variation in MoI of the base - an imperceptibly small excursion at this zoom level - but it's nonetheless bagging gain, in the same way as the rotary solenoid integral in v1!

You'd think then that if there were a bit more travel there, at just the right juncture.. we could probably scoop out a CF-PE gain on both upper and lower vMoI's..


Also, regarding further simplifying things - i could hybridise v1 and v2 by making v1 rotor-weights just weights again, and using a coaxial second vMoI per v2 for the second rotor... i liked the elegance of "weights ARE the second rotor!" but it means using four motors and brakes instead of just one, or else a central brake and motor with a transmission system interconnecting the four weight-rotors.. not so 'elegant' really is it? I think that's about the only genuine improvement in v2 tho..
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re: Success..?

Post by MrVibrating »

Pressed for time on making unnecessary design changes at this stage, so just completed a high-fidelity sim of v1 as-is, adding force * displacement meters for both actuators and solenoids, as well as independent CF-PE metrics for both CF F*d and CF P*t - these simply measure the work done against centrifugal force, as a function of orbital radius and orbital velocity of the rotor-weights, without reference to the actuators or solenoids actually moving them..

..so, if, as expected, these CF-PE integrals contain 'free energy', this conclusively eliminates the actuators or solenoids as potential sources. Since CF-PE is simply the internal expression of rotKE from within the rotating frame, it means the gain can only have come from the efficiency of the motor workloads..


Here's a first look at the result:

Image

..as you can see, the apparent gain margin is already visible as the area under the CF-PE curves for rotor-weights 1 & 2..

It's also apparent that changing radius without changing MoI is key to harnessing the gain; consider that usually, an outbound mass collecting CF-PE from rotKE would be simultaneously causing that rotKE to reduce as a function of the decreasing angular velocity and increasing MoI, in direct linear proportion to the CF-PE collected - that is, if there were 2 J of rotKE, and we slide some mass outwards until that rotKE has reduced to 1 J, then we'll have harvested 1 J of CF-PE / rotKE..

..but what happens when CF-PE work is collected without causing any change in MoI? So, at the tail end of this interaction, rotor-weights 1 & 2 are sliding outwards, harvesting CF-PE, yet they're not causing an increase in MoI in the process, hence not causing an angular deceleration, or thus, corresponding drop in rotKE...



!



Hence the MoI-control trick appears to be effectively decoupling CF-PE from rotKE..

..that is, we can take out CF-PE, without taking a corresponding chunk out of rotKE.

They're no longer alternate views on the same fundamental quantity, but now somewhat independent, implying their usual unity relation was only ever circumstantial in the first place..

Of course the original intent behind changing radius without changing MoI was to raise GPE without causing inertial torques - ie. without performing any net work against CF force.

It now appears however that CF force is nonetheless performing net work against the system.

So, if all else pans out as expected, then this MoI control trick will only collect gain as a result of the spin'n'brake interactions - not when allowed to overbalance with them disabled..


There's 16 integrals to take; each containing over 65,000 data points, 104 Mb in total, so, lil' patience.. if the results still stack up then i'll do 'em all once more for an OB-only baseline run w/o the spin-ups..
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Post by MrVibrating »

20 Mb data set so put it on Drive; this is just the exported data files and sum sheets, plus a copy of the sim they're from:

https://drive.google.com/open?id=1wDdKh ... Bt2Y6tk00X

Finished sim looks like this (had a couple of meters back-to-front in the 1st draft):

Image

..no need for an anim at this stage, same old motion.


Conclusions:
__________


So much for my CF-PE theory - it's a zero-sum.

Ditto for asymmetric radial speeds. FA to do with it, apparently..

The gain's simply work done against the solenoids, by the rotors' KE getting dumped via the brakes into the central axis..

..it's not manifesting as excess velocity, but as a form of PE... just, not CF/CP PE, apparently. It's work done against the torque being applied by the solenoid, by the braking phases, is about the most one can say at the moment..

I didn't bother with T*a plots for the motor and brake for now - the others already show we're to within 3-4 decimals of agreement between the two metrics so the gain's ~5 orders above noise:




CF F*d:

Rotor1 = 3.753509397

Rotor2 = -3.753509641

Rotor3 = 1.384425318

Rotor4 = -1.384426183
____________________________

Total CF F*d = -0.000001109 J





CF P*t:

Rotor1 = 3.753565535

Rotor2 = -3.753486704

Rotor3 = 1.384432156

Rotor4 = -1.38437836
____________________

Total CF P*t = 0.000132627 J





Actuators:

Act1 F*d = 23.07329202

Act2 F*d = 12.84794817
_______________________

Actuators Total F*d = 35.92124019 J

Actuators Net P*t = 35.92132781 J





Solenoids:

Solenoid1 T*a = -6.265693661

Solenoid2 T*a = 4.807124861
___________________________

Solenoids Total T*a = -1.4585688 J

Solenoids Net P*t = -1.458187881 J





Motors Net P*t = 1.315493955 J





Brakes Net P*t = -0.849084626 J



_____________________________

Conservative Total:

• Acts F*d = 35.92124019

• Sols P*t = -1.458187881

• Motors Net P*t = 1.315493955 J

• Brakes Net P*t = -0.849084626 J J
________________________________

• Total = 34.929461638 J

• KE Rise = 36.383336 J

• Diff = +1.453874362 J


..so the gain's definitely on the solenoids, and it seems likely those spikes on their plots make up a portion of it..

Unlike power amplitude spikes which may rise very high, yet be integrated across zero displacement, thus having little if any affect, these do have some width, when zoomed in:

Image

..obviously these jolts are from the braking phases - the sudden burst of acceleration from the rotor-weights dumping their axial angular momentum into the central axis..

..which is to say, their source is, ultimately, the motor workload..

..even though the gain is greater than the motor workload.

The motor did 1.315493955 J of work, of which 0.849084626 J ended up in the brakes, leaving just 0.466409329 J left to KE, assuming unity.. yet the gain is 1.453874362 J..

Taking the efficiency of the full motor input relative to the gain:

• 1.453874362 / 1.315493955 = 110.5%

Or taking the efficiency of the non-dissipated motor work to the gain:

• 1.453874362 / 0.466409329 = 311.7%




Thus the focus now is on these braking phases, and the energy going into each of these solenoid spikes, in relation to the per-cycle motor and brake energies..

We can widen the spikes, by reducing the braking torque; this will reduce the number of s&b cycles that'll fit back-to-back within the quarter turn / single GPE cycle, but hopefully allow us to nail the causative dynamics which can then be re-applied more optimally.. and should likewise help inform build options..


TL;DR

Gain's still there, no sign of error, gonna reduce the braking torque and maybe raise the spin-up speed to widen the blips and see if their integrals correlate to the gain in a coherent and predictable fashion..
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Post by MrVibrating »

..oh, and as for taking a baseline with no spin-ups; you can see how long it's taken to do a 'live' run, so no chance tonight, and i'm out of a job if a take another day off for now, so while i would if i could, there's just no time for taking a dozen extra integrals ATM.. esp. when we can already see it's accurate to within mJ's..

Same thing re. scratch rebuilds - if i'm just gonna re-use all the same 'optimal' codes i've already developed (instead of cobbling up inferior rush jobs) then there's little point to keep starting out with fresh masses and rotors.. Better to focus investigation on fully auditing a rig that already works..
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Post by MrVibrating »

So, one promising implication of the above data is that MoI-control's also FA to do with it; useful for maintaining step heights in an asynchronous rig, but that's about it, apparently..

Bessler's mechanisms were, of course, synchronous to wheel rotation (no. of bangs per turn didn't change with RPM).

So, no decoupling of CF-PE and rotKE.

Nothing to do with asymmetric radial speeds.

And if the gain is accumulating as the net area of those blips, then it's doing so linearly with respect to no. of elapsed s&b cycles - IOW we're not seeing evidence of a diverging inertial frame, in which net efficiency would increase by a fixed percentage per s&b cycle.

Or to put it another way, if the gain is the result of divergent momentum frame, it's transient and only in effect during the braking periods.



If i'm not too burnt out tomorrow evening i might try and tune TRS to find the ideal value for a 1:1 ratio of s&b to GPE cycles - so that one s&b cycle takes the whole 90° turn of the system / 1 full GPE cycle... then maybe see what the options are for increasing the gain at that ratio..
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