- #1
jonesto95
I've been looking up how weight transfers between car tires in various forms of acceleration, and I've found some formulas. For linear acceleration, I found this formula on Wikipedia:
ΔWeight = (accel) * (height of center of mass) * (mass) / (wheelbase)
en.wikipedia.org/wiki/Weight_transfer
And I also found this inequality for a turning car, where a car won't roll over as long as
(centripetal force) / (weight + downforce) < (wheel track / (2 * height of center of mass))
accidentreconstruction.com/research/suv/rollovers[1].pdf
However, the second link mentions how it ignores suspension effects, which made me think: How would those effects play into these two equations? In other words, under the same amount of acceleration and/or centripetal acceleration, how would the amount of transferred weight differ between a stiff suspension (high spring constant), and a soft suspension (low spring constant)?
ΔWeight = (accel) * (height of center of mass) * (mass) / (wheelbase)
en.wikipedia.org/wiki/Weight_transfer
And I also found this inequality for a turning car, where a car won't roll over as long as
(centripetal force) / (weight + downforce) < (wheel track / (2 * height of center of mass))
accidentreconstruction.com/research/suv/rollovers[1].pdf
However, the second link mentions how it ignores suspension effects, which made me think: How would those effects play into these two equations? In other words, under the same amount of acceleration and/or centripetal acceleration, how would the amount of transferred weight differ between a stiff suspension (high spring constant), and a soft suspension (low spring constant)?