When I wrote that I was rushed and skipped the first part of your original post.
The first two sentences were not aimed at you, but mearly my general feelings toward most posts on suspension springs, as a context for the third sentence. That was meant as an endorsement of your logical approach and in particular the steps you had taken, along the lines of:
- measure the spring length at ride height
- calculate the spring deflection, i.e. (spring free length - spring length at ride height)
- calculate the force required to compress the spring by that deflection, i.e (deflection x spring rate)
- for the alternative spring candidates, determine the deflection that would result using the force at step (3), i.e. (force / spring rate)
- for the alternative spring candidates, determine what spring length at ride height would result if they were installed, i.e. (free length - deflection)
- calculate the change in ride height from the spring lengths at ride heights, i.e. (length at step (5) - length at step (1)
My reference to not having the full picture came from some possible concerns about the reference data used for your existing spring specifications, and there are more issues than spring rate and ride height.
Firstly my concerns with your existing springs. When I posted I was just going from the second part of your original post, and thought you had used the spring rate of 190 lb/in because the guy said that is what you had. My thoughts were, "what has he based that on".
I was, and still have a concern about whether you used a "specified" free length, rather than the actual free length as they exist now. Since the springs were installed they have probably settled down resulting in a lower free length than given in the specifications.
There still remains a fair bit to fill in the full picture and mostly it will be based on what you want the suspension to ride like, and how it is used.
Suspension springs absorb energy from bumps when compressed and that energy is fully recovered when they extend to the original length. The energy absorbed/restored isn't affected by the velocity that the compress/extend.
However energy can be affected by velocity, e.g. bumps create 'kinetic energy' (KE), i.e. {1/2 (mass x velocity)}. The velocity for KE is a result of the vehicle speed and the height and length of the bump.
Shock absorbers dissipate kinetic energy into heat. A shock absorber doesn't care about whether it does that during the bump stroke, the rebound stroke, or both. Unlike springs, their performance is a function of velocity.
The total energy from a bump has to be absorbed by the spring and shock absorber on the bump stroke, or else the axle will hit the bump stop, which proceeds to absorb most of the remaining energy. We want springs that absorb the energy from normal use before the axle hits the bump stop hard, if not the ride will be bad and structural/mechanical damage can result.
From (Energy = Force x Distance) the energy absorbed by a linear rate spring is {1/2 (spring rate x bump compression^2)}.
The spring force resulting from the bump (felt by the occupants and the structure) is {spring force at ride height + ((spring rate x bump compression)}.
It should be obvious now, that hitting the same bump at the same vehicle speed, a spring with a lower rate will require more 'bump travel' to absorb the energy than a firmer spring. Furthermore the bump will result in less force applied to the vehicle structure and occupants if the spring rate is lower.
For the same conditions, if the suspension ride height is increased, the spring rate can be lower, resulting in a more comfortable ride on a rough track. This is providing it rarely hits the bump stops.
What you showed is that, if the load on the springs is increased, by for example adding a winch, the pre-existing ride height can be restored by increasing the free length of the springs, increasing the spring rate, or a combination of free length and spring rate. As I said in my first post
The spring rate is important, but should not be used in isolation.
You could have 'filled in the picture' a bit further when comparing the springs by calculating the spring force when the spring is compressed to the height where the axle hits the bump stops.
You could also calculate the energy absorbed by the springs when the axle has hit the bump stops.another good way to see this is to plot the lines for 'spring force' vs 'compression travel' on paper (or spreadsheet) and compare the area below the line, which happens to equal the energy absorbed.
Going back to spring force at bump stop contact, divide this value by the spring force at ride height this will give you the 'G-force'. This is somewhat useful as a 'measure' of 'ride'. Approximately 2g is a reasonably hard hit, but it is a subjective number, and depends how you drive and how rough the tracks are.
This calculation for excessively stiff springs will give an impractical 'G-force'. Which means that the vehicle weight and 'pitching inertia' will never compress the springs to the bump stops. What you will have is a pig of a vehicle that rides terrible.
A quick word on 'pitching inertia'. This is increased when weight is added further away from the 'centre of gravity'. So adding the weight of a winch and/or bullbar at the extreme front of the vehicle increase the pitching inertia much more than the same weight added close to the centre. Stiffer springs are required to combat higher pitching forces generated by rough tracks.
I won't bother to touch on body roll resistance, except that with soft springs, increasing the bump damping of the shock absorbers can help, but it is usually a job for anti-roll bars.
If your aim is achieving the best ride on rough tracks, and the best suspension articulation:
- increase the suspension ride height a bit (for greater bump travel)
- use the longest and softest springs that will do the job, with only occasional, moderate impact with the bump stops
- increase the bump dampening of the shockies a little, combined with a similar reduction in rebound dampening
The longer springs will push the axle down further during rebound, and being lower rate, the rebound damping needs to be lower, to allow the axle to rebound before the next bump. This is important because you want to maximise available bump travel when you hit the next bump so that its energy can be absorbed without hitting the bump stops. With less rebound damping, higher bump damping is required to dissipate the same total energy from a bump-rebound cycle.
That is about all I have time for.



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