The secret behind Bessler's wheel...
Moderator: scott
re: The secret behind Bessler's wheel...
@Gregory.
Your linkage is not correct.
When the pivot point of the cranking arm of the small wheel is at the six o'clock position as the pendulum swing downwards, the cranking arm and the pendulum must be aligned as one vertical line and straightaway its direction will be changed by the force of the rotating wheel, making the pendulum swing upwards but backwards, like a treadle mechanism.
Thank you for help.
@Mrvibrating.
You have caught on to what I am proposing with my wheel concept.
Thank you.
Raj
Your linkage is not correct.
When the pivot point of the cranking arm of the small wheel is at the six o'clock position as the pendulum swing downwards, the cranking arm and the pendulum must be aligned as one vertical line and straightaway its direction will be changed by the force of the rotating wheel, making the pendulum swing upwards but backwards, like a treadle mechanism.
Thank you for help.
@Mrvibrating.
You have caught on to what I am proposing with my wheel concept.
Thank you.
Raj
Keep learning till the end.
re: The secret behind Bessler's wheel...
Oh well, here's my attempt, I think I accidentally had it mirrored.
Presented as still frames from a simulation: It acts like a pendulum.
Presented as still frames from a simulation: It acts like a pendulum.
Marchello E.
-- May the force lift you up. In case it doesn't, try something else.---
-- May the force lift you up. In case it doesn't, try something else.---
re: The secret behind Bessler's wheel...
Marchello, a BIG thank you.
Your simulation drawings are 100 % exactly as I have conceived my wheel concept mentally in my drawings.
Raj
Your simulation drawings are 100 % exactly as I have conceived my wheel concept mentally in my drawings.
Raj
Keep learning till the end.
The secret is: there are three masses rotating around within the wheel, one works one way, another another way, the combined total makes the wheel act as if the total mass has shifted directly to the right, for clockwise, or to the left for counter clockwise rotation!
Any work done by the wheel has its own shifting set of weights, where they are balanced when not in use. These weights only shift, equal to the center mass of the work being done.
Any work done by the wheel has its own shifting set of weights, where they are balanced when not in use. These weights only shift, equal to the center mass of the work being done.
re: The secret behind Bessler's wheel...
Who is plump bob?
re: The secret behind Bessler's wheel...
Plump Bob. He’s the guy with four lifetimes of experience and who also has a working wheel.
re: The secret behind Bessler's wheel...
Plumb bob:
I just spit down along side of what ever I want vertical, if the spit falls parallel I consider it plumb and nail it! This method allows for leeway if the wind is blowing.
As for pendulum's, hang two. Attache one bob to the rod with it's COM to the left and the other to the right and see what happens.
Ralph
I just spit down along side of what ever I want vertical, if the spit falls parallel I consider it plumb and nail it! This method allows for leeway if the wind is blowing.
As for pendulum's, hang two. Attache one bob to the rod with it's COM to the left and the other to the right and see what happens.
Ralph
That seems subjectively true.Fcdriver wrote:It is real easy to just chase top dead center back to a new location.
Though easiness (and difficulty) distracts the eye of the spectator.
Cool. You're welcome.Raj wrote:Marchello, a BIG thank you.
Your simulation drawings are 100 % exactly as I have conceived my wheel concept mentally in my drawings.
It is a pendulum but it clearly doesn't act like Plump Bob.Fcdriver wrote:This balances like a plump bob, not two opposing pendulums, which set a frequency? Is there suppose to be a series of these ,to create a frequency?
Plump Bob is a self-centered tool because, as mentioned earlier, it's CoM equals it's RoG hence Plumb Bob's radius of operation determines Plump Bob's frequency (but has some complexities when going full circle). Its torque is simple and known to be τ = F x r = m·g·Sin(θ)·r
Raj's construction is interestingly only slightly more difficult than Plump Bob and it does have a frequency series on its own.
Here torque values approximate a shape as like the following series (not to scale, rounded and according to the geometry I used):
τ ~ Sin(1·θ + 138°) + Sin(3·θ + 280°)/9 + Sin(5·θ + 94°)/32 + …
We can determine zero torque to be around 46.5° and 226.5°, max. torque around 299.8° and 119.8°
Somehow I guess this was not the "frequency series" you meant...
re: The secret behind Bessler's wheel...
@Marchello.
I have never done any computer mechanical simulation with any simulation software.
One thing I know the simulation will as good as the data you feed in.
I am so please with your kind effort to do a simulation and present static frames graphs, showing two diametrical points of low torques and two points of high torques.
Unfortunately, I am unable to come to a conclusion about what your simulation is really showing about my concept.
I would dearly love to see your complete simulation.
What have you learned more about my concept from your simulation?
Raj
I have never done any computer mechanical simulation with any simulation software.
One thing I know the simulation will as good as the data you feed in.
I am so please with your kind effort to do a simulation and present static frames graphs, showing two diametrical points of low torques and two points of high torques.
Unfortunately, I am unable to come to a conclusion about what your simulation is really showing about my concept.
I would dearly love to see your complete simulation.
What have you learned more about my concept from your simulation?
Raj
Keep learning till the end.
re: The secret behind Bessler's wheel...
True what you say about I/O. I think the main difficulty with any form of abstraction and interpretation...
I'm not an expert in your concept, but as mentioned, I find it interesting that the maximum velocity and (0 acceleration) does not occur at the lowest point (minimum PE, and 0 torque). At this moment I'm a bit puzzled why 0 acceleration does not happen at 0 torque - I don't think it's a mistake, hopefully it's easy to figure out.
I'm not an expert in your concept, but as mentioned, I find it interesting that the maximum velocity and (0 acceleration) does not occur at the lowest point (minimum PE, and 0 torque). At this moment I'm a bit puzzled why 0 acceleration does not happen at 0 torque - I don't think it's a mistake, hopefully it's easy to figure out.
Marchello E.
-- May the force lift you up. In case it doesn't, try something else.---
-- May the force lift you up. In case it doesn't, try something else.---
re: The secret behind Bessler's wheel...
@ Marchello.
What outside force have you used in your simulation?
I am continuing to understand your simulation of my concept wheel.
1. I have converted your gif image back to video.
From this video, I find your simulation wheel does only one revolution, of 0.04 sec duration.
This would give us the average speed of rotation at 25 rpm, which is close to what Bessler's wheel did.
It is nice to note that the resetting of the pendulums/bobs/weights is done back to the starting point, easily, in one revolution.
2. Zero acceleration doesn't happen at zero torque, because zero torque last only a flickering of the eye-lid, too short an interval, to show change in acceleration, as the wheel continues to turn from acquired momentum and one pendulums instantly and swiftly swing downwards helping wheel rotation.
3. Bessler's wheel needed outside force to start moving and that needed a reasonable push or pull.
If the push/pull force was not sufficient, the wheel would hardly move.
The push/pull outside force should be enough for the wheel to make one or two revolutions, before the wheel begin to pick up speed.
And this acquired speed/momentum that deny zero acceleration at zero torque.
My auto gravity wheel requires a wheel which works as a perfect flywheel, storing energy at high speed/acceleration and imparting energy to counter deceleration and low speed.
Raj
What outside force have you used in your simulation?
I am continuing to understand your simulation of my concept wheel.
1. I have converted your gif image back to video.
From this video, I find your simulation wheel does only one revolution, of 0.04 sec duration.
This would give us the average speed of rotation at 25 rpm, which is close to what Bessler's wheel did.
It is nice to note that the resetting of the pendulums/bobs/weights is done back to the starting point, easily, in one revolution.
2. Zero acceleration doesn't happen at zero torque, because zero torque last only a flickering of the eye-lid, too short an interval, to show change in acceleration, as the wheel continues to turn from acquired momentum and one pendulums instantly and swiftly swing downwards helping wheel rotation.
3. Bessler's wheel needed outside force to start moving and that needed a reasonable push or pull.
If the push/pull force was not sufficient, the wheel would hardly move.
The push/pull outside force should be enough for the wheel to make one or two revolutions, before the wheel begin to pick up speed.
And this acquired speed/momentum that deny zero acceleration at zero torque.
My auto gravity wheel requires a wheel which works as a perfect flywheel, storing energy at high speed/acceleration and imparting energy to counter deceleration and low speed.
Raj
Last edited by raj on Fri Jul 28, 2017 3:08 pm, edited 1 time in total.
Keep learning till the end.