I like the procedure given by Mark Ortiz in one of his RCE articles. He uses a method analogous to modeling anti-effects (pitch, dive, etc) in the roll front-view plane. The lateral location of the RC is not dependent upon the orientation of the instant centers but on the distribution of lateral force between the inside and outside tires (specifically he calls it "undefined"). He develops a "resolution line" 75% of the track width away from the outside tire to account for the outside tire generating 75% of the total force between the pair. The roll center is never outside of the track width, which I completely agree with...if the RC is outside the track then it's more a "heave node" or something (remember the pitch and bounce nodes in the x-z plane). In any case, ignoring the effects of the tires is a poor approximation. The RC height is the average height of the force-line intercepts on this resolution line...similar to the SAL method everyone has always used.Originally posted by Alex Kwan:
So... after reading the Olley book some more, he says it is "usual to ignore the slight side shift of the roll center O which occurs when the car rolls". The Milliken guys say, uh, actually "the side shift in the roll center may be large and it may make sense to use a more sophisticated type of analysis".
Is there some type of simplified equation for lateral roll center migration with roll like Olley's for bump? I'd like to know exactly which parameters affect it, and which don't.
75% is an estimation since we don't know how much force a tire is producing between a pair. If you have the tire data you can determine a more realistic lateral force percentage based on the measured inputs to the tire (vertical load, alignment, estimated temp, etc.). I never trusted it when ADAMS tells me my RC is 3.72 miles from the center of the vehicle in roll.