The Girls Love the Long Ball, But the Boys Love the Spin

Someone once told me that it is not the boom, it is all about the shock wave. I guess that is true, you need to feel the motion of the ocean.

You ask, what does this have to do with gyros? Well, if you cannot figure out how fast it is twisting, there is no way to know how far your ball will go. Yeah, actually a lot, since driving a golf ball is not a momentum problem alone. The dimples hold the boundary layer on and make it go much farther.

Gyroscopes are cool, I have the neat little 300 deg/s board from SparkFun, built on a 3DOF IMU. I soldered on some pins so that it is easier to connect to. Connected the ground to the system ground and connected each of the signal pins to a separate "connector". Really, easy and I am a bit electrically declined.

I then set up an easy pseudo code system to watch the ISensor.DataUpdated method. That lets me see the phidgets.datachanged event in my little API. The delegate that I use for ISensor.DataUpdated feeds my smoothing algorithm. I use the smoothing algorithm to keep out shorts and wonky voltage changes that happen. This would feed the Kalmann filter which I still do not have.

I then feed these data updated events into an ArrayList and do my Runge-Kutta routines on them to integrate the unknown functions. This running integration is how I get an approximation of the position of the gyro. Remember gyros return the rate of change of the gyration, an angular velocity so to speak.

We can do a simple integration to get back to a position.

xi = xdot*dt+xi-1

for constant timestep dt and the previous position, xi-1.

I will put some code together for the next post on this.