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Updated on Sept 1  2022


copyright © Deborah R. Fowler

RBD Bullet Example

Deborah R. Fowler



Wheel Dropping Spheres - walking thru an example of the bullet solver and modeling tips

Posted on June 27 2018


Although I have stated in class and put reminders all over my website, I find that it is still the case that it is easy to forget about scale when using dynamics.
In this example, I will show a case of modeling, executing dynamics and then finessing that dynamic. Three lessons to always keep in mind:

This project was inspired by a video I saw on youtube and thought it might be fun to try

https://www.youtube.com/watch?v=O5XpSpI6pdk

Here is my version as the moment:


Let's look at the process.

Modeling:

The inner gear - take a circle, group points, transform that group, extrude the result
The outside gear - a curve copied and joined, fused, then boolean-ed with a circle, extruded
The details - really easy - just a reminder to add details to your projects



Bullet Solver:

Design progression:

The first attempt was to try a few spheres and see how well this worked. This was not modeled at the correct size, so the motion is slow not only in rotation but in the effects of gravity. Although it was possible to get more spheres even with greater rotation speed the spheres would not fall quickly since they were .4 units, about 1.2 feet. I wanted to show this pictorial as I have many places on my website where I state SCALE MATTERS IN DYNAMICS, but it is common to overlook.

The next two designs are at approximately the correct scale. The speed matches the video with about 1 revolution per 4 seconds (if you watch the video from .9 to .13 you will see it revolves once). The wheels are spinning in opposite directions at the same speed ($F * 4).
In 24 frames per second that means at frame 96 a revolution has been completed.

The initial placement of the spheres had to be tweaked carefully as the result was highly dependent on the shape of the collision objects. The third picture below - you can see the balls fall sooner into the inner wheel, the fourth with some slight tweaking of the procedurally built wheel the motion matches the video more closely.


REMINDERS: