I am no suspension/vehicle dynamics expert and can easily be wrong here but my thinking goes that in a steady state lateral corner, of which I think doesn't exist except in theory for F1, there is no weight transfer. Don't get me wrong, I don't mean to says at a corner doesn't involve weight transfer. What I mean is that say you turn into a corner there is a weight transfer, you then continue to drive around the corner at a constant velocity and turning rate. The weight transfer has already taken place and during the constant turn nothing changes. Then as you straighten up, a different weight transfer takes place until you are going in a straight line at a constant velocity.NowyszRacing6 wrote:This sounds like a question that a google search could quickly answer, but I've been looking for awhile and I'm having trouble getting a conclusive answer. My question is, at a given lateral G force in steady state lateral cornering, what determines the amount of weight transfer and therefore the load on each wheel of a car (with independent suspension)? I have found sources that say "weight transfer is only a function of CG height, track width, and vehicle mass". Others say that it is affected by roll stiffness distribution (meaning things like springs, roll centers, and arbs change the weight transfer). I know the second explanation is true for transient conditions, but is it also true for steady state? It would be great to finally get a definite answer on this, thanks
it is the front :rear distribution of the weight transfer that determines so-called balanceNowyszRacing6 wrote:..... at a given lateral G force in steady state lateral cornering, what determines the amount of weight transfer and therefore the load on each wheel of a car (with independent suspension)?
....."weight transfer is only a function of CG height, track width, and vehicle mass".
Others say that it is affected by roll stiffness distribution (meaning things like springs, roll centers, and arbs change the weight transfer). I know the second explanation is true for transient conditions, but is it also true for steady state ?
What do you mean by the weight transfer? Side to side weight transfer? I am no car suspension specialist but I think it's just simple physics. At the first approximation of the side-to-side weight transfer depends on the speed, COG and track width. Imagine yourself standing in the bus that corners flat with face turned to the front and your legs moved apart. You can feel that weight transfer in your feet.NowyszRacing6 wrote:My question is, at a given lateral G force in steady state lateral cornering, what determines the amount of weight transfer and therefore the load on each wheel of a car (with independent suspension)?
For the total amount of load transfer, you treat it as a block. But how much is transferred on the front tires vs. the rears, that's where the springs and all come into play. Both are important (the total amount and the front or rear proportioning).NowyszRacing6 wrote:So can the car be treated as a rigid block with a given CG and you apply a lateral force to it, or do you have to account for springs/roll centers/etc? If it is the 2nd one, an explanation of why would be really helpful.
Could you explain that a little more? if the car is treated as a rigid block (like in a statics problem), then the front and rear track widths determine how much reaction force is needed on each tire to make the sum of moments=0 for a lateral force. That was how i understood it until i heard about the other explanation i mentioned. If this first way is true, then how can the springs etc also affect it at the same time?Jersey Tom wrote: For the total amount of load transfer, you treat it as a block. But how much is transferred on the front tires vs. the rears, that's where the springs and all come into play. Both are important (the total amount and the front or rear proportioning).
No you're correct. What Greg and I are getting at is that to go from the totally rigid assumption to real world, the springs and bars just change the distribution of that load transfer, front to rear.NowyszRacing6 wrote:Could you explain that a little more? if the car is treated as a rigid block (like in a statics problem), then the front and rear track widths determine how much reaction force is needed on each tire to make the sum of moments=0 for a lateral force. That was how i understood it until i heard about the other explanation i mentioned. If this first way is true, then how can the springs etc also affect it at the same time?Jersey Tom wrote: For the total amount of load transfer, you treat it as a block. But how much is transferred on the front tires vs. the rears, that's where the springs and all come into play. Both are important (the total amount and the front or rear proportioning).
No, I believe you're wrong. There is no "resistance" added by the springs. At all.NowyszRacing6 wrote:I've been thinking about it some more and I think i understand it....so technically it would be wrong to say weight transfer only comes from cg height, track widths, gforce, and overall weight. It is a function of all the other things, which track widths and cg height are part of. I can picture it as if the chassis is just a beam with a lever sticking straight up to the CG height, and there are front and rear solid axles attached to it by coiled springs (so if the chassis rolls from a force on the lever, the spring will twist the middle of the axle to push one end down and the other end up). a stiffer spring (aka roll stiffness?) would add resistance, so the end of the axle will push down harder, meaning more weight transfer. if the front has a softer spring than the rear, the rear would then have to take more of the weight transfer to make the moment sum around the central beam be 0. Does this sound like a good model? I wish i could draw it to be more clear...It is similar to something i read earlier, so i think i'm on the right track.