Computer Model of the Magnetic Harmonic Oscillator
- I have met Mr. Hamel several times in the past starting in the late
90's. I have researched the technology he has been given for a
number of years and have a reasonable familiarity with it. I have
built models using magnetic simple harmonic oscillators such as the
engines that David has built. I am presently undertaking the task
of mathematically modeling this technology using computer
simulations and will be making it available to everyone on the
internet. Even the simplest engine requires an incredible amount of
physics calculations to model the system correctly. Although I not
convinced that the model will display the tendency to 'run away'
like a real engine would, the model will help to determine proper
dimensions that will sustain dynamic equilibrium without trial and
error or by using Hamel's unique ability to design from within
rather then use his mind. I don't believe the theoretical model
will run away because it will not include the background force that
allows the engine to tune into the energy of the universe. However,
if you have tried building any of the models you will realize to
simply keep the system from destabilizing during the initial
conditions is incredibly hard.
I wish to provide insight to the group regarding the physics behind
Hamel's engine as well as recruit help from fellow programmers who
would be willing to help program the methods of code that will be
put together to form the complete model. If a number of people can
contribute a small part to the project then the chances of making
errors decrease and the time involved in finalizing the model will
decrease exponentially. I'm studying to get my electrical
engineering degree at this point in time, which I started for the
purpose of being able to calculate the forces at work. I now have
the tools I need for the formulas regarding the magnetic forces and
I can guarantee that without a computer to do the calculations it
would be an impossible feat. To model the interaction of simply one
set of magnetic rings requires simple formulas however they cannot
be integrated using conventional calculus. It is therefore
necessary to write a code that can calculate the forces on the rings
using an arc of the ring (as small as you wish) and calculating the
area under the function using repetitive summation. The smaller the
arc (ds) used for then integration the more accurate the modeling.
There are literally thousands of individual calculations required to
accurately model magnetic & electric forces, gravity, linear and
rotational inertia that the only thing that could do it without
complaining is a computer. The 3 segment oscillating system is most
difficult to model because the 3 oscillations that make to whole,
play on each other, no one piece taking responsibility the motion.
This requires breaking the motion into extremely small slices of
time and recalculating the forces within the system at regular
intervals. By making the components of the system variable, if
after some given amount of time the model destabilizes. Then the
variables can be adjusted and tried again. Even though increasing
the accuracy may require the computer to calculate for a couple of
days to model merely a minute of oscillations this is much better
then making new prototypes. David's problem with building the
engines is that he could not control them. Building a system that
is adjustable to 'tune' the oscillator has proven to be a bad design
since once the motion is reaching the critical point where very
careful balance is no longer required the system runs a much greater
chance of overcoming the structure at the points were adjustments
can be made. The best design is that which is made out of solid,
balanced, one piece materials that have be manufactured using
processes that are usually difficult to unbalance like machining
with a lathe. Further, to reduce friction in the system, bearing
points/surfaces must be as large as possible which does not allow
for seemingly low friction (adjustable) setups that use hard points
resting in divots for the jointing of the three segments. I have
devised a system to control the motion that uses active feedback to
limit the oscillations to below the critical point where runaway
will occur. This would not allow the certain side effects from
occurring resulting from the energy tap opening up but it would
still prove a point, as well as allow modeling of a more complex
system such as the one that David is currently occupied with.
- Why not try to simulate a much simpler model and extrapolate from
that? Perhaps a smaller degree of freedom with respect to movements.
--- In firstname.lastname@example.org, "gus_styles" <gusstyles@g...> wrote:
> I have met Mr. Hamel several times in the past starting in the late
> 90's. I have researched the technology he has been given for a
> number of years and have a reasonable familiarity with it.
- You're right, this is the way to do it properly. Interpolating a
function using data gathered by using a magnetostatics modelling
program for calculating one set of ring forces would allow modelling
the whole system with greater accuracy since numerical methods
employed in integrating this system is subject to unreasonable errors.
So how are you at math?
Would you be able to provide insight.
On 6/3/05, kittab_al_bungle <kittab_al_bungle@...> wrote:
> Why not try to simulate a much simpler model and extrapolate from
> that? Perhaps a smaller degree of freedom with respect to movements.
> --- In email@example.com, "gus_styles" <gusstyles@g...> wrote:
> > I have met Mr. Hamel several times in the past starting in the late
> > 90's. I have researched the technology he has been given for a
> > number of years and have a reasonable familiarity with it.
> Header Codes
> 11111: Theory, untested Hamel ideas
> 11112: Building and balancing, progress
> 11113: David Hamel reports
> 11114: Non-hamel mysteries and energies
> OT: "Off Topic"
> Post message: firstname.lastname@example.org
> Subscribe: email@example.com
> Unsubscribe: firstname.lastname@example.org
> List owner: email@example.com
> Yahoo! Groups Links
> To visit your group on the web, go to:
> To unsubscribe from this group, send an email to:
> Your use of Yahoo! Groups is subject to the Yahoo! Terms of Service.