Can G force be converted to Newton?

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Discussion Overview

The discussion revolves around the sizing of a shock absorber and spring for a vehicle, specifically in relation to accelerometer readings indicating 3 g's of acceleration over bumps. Participants explore the relationship between g-force and force calculations, as well as the dynamics of vehicle suspension systems.

Discussion Character

  • Technical explanation
  • Exploratory
  • Debate/contested

Main Points Raised

  • One participant calculates the force needed for the spring as F = 5.5 kN x 3 = 16.5 kN based on the static load and acceleration.
  • Another participant agrees that for a given mass, an acceleration of 3 g will require three times the force compared to 1 g.
  • Questions arise regarding the location of the accelerometer measurement and its impact on the force calculations, suggesting that the dynamics of the vehicle and suspension system complicate the analysis.
  • There is a discussion about whether the spring or the shock absorber should be sized for the impact load, noting that both components react to forces from the tire and wheel.
  • One participant suggests that the spring should absorb the impact load and dissipate energy through the damper, while acknowledging that normal riding conditions will involve less force.
  • Another participant proposes that the force in the spring can be expressed as k*x, where k is the spring rate and x is the maximum deflection, while noting that damper force is dependent on motion velocity.
  • There is mention of using safety factors in both spring sizing and damper design.

Areas of Agreement / Disagreement

Participants express varying views on the specifics of shock absorber and spring sizing, with no consensus reached on the best approach or the implications of the accelerometer measurements.

Contextual Notes

The discussion highlights potential complexities in measuring forces in a dynamic system, including the influence of measurement location and the distinction between impact loads and normal conditions.

Mechaman
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I'm sizing a shock absorber at the moment for a project and I have accelerometer readings of a road going over bumps (3 gs). I have already applied gravity to the load to get my 5.5kN

If the weight of the static load at that point is 5.5kN would it be safe to say the spring needs to be sized to take:

F = 5.5 x 3 = 16.5kN
 
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Yes. For a given mass, acceleration of 3 g will require 3 times as much force as 1 g.
 
Mechaman said:
I'm sizing a shock absorber at the moment for a project and I have accelerometer readings of a road going over bumps (3 gs). I have already applied gravity to the load to get my 5.5kN

If the weight of the static load at that point is 5.5kN would it be safe to say the spring needs to be sized to take:

F = 5.5 x 3 = 16.5kN
I've got a question about your measurement. Where did you measure the 3 g's at? Was it on the ground itself? On a suspension knuckle? On the vehicle body?

I have a hunch the answer to finding your loads is more involved than it sounds, because the vehicle and suspension are a dynamic system with compliances.

Also, are you sizing the shock, or the spring? They both actually react part of the force from the tire/wheel, and the proportion reacted by each would vary by condition.
 
Randy Beikmann said:
I've got a question about your measurement. Where did you measure the 3 g's at? Was it on the ground itself? On a suspension knuckle? On the vehicle body?

I have a hunch the answer to finding your loads is more involved than it sounds, because the vehicle and suspension are a dynamic system with compliances.

Also, are you sizing the shock, or the spring? They both actually react part of the force from the tire/wheel, and the proportion reacted by each would vary by condition.

Hi Randy, I took the 3 g's from an accelerometer measurement from a study just to avoid any serious dynamic equations.

I'm sizing the spring for now but sizing it for an impact load (16.5kN). Am I right in saying the spring should absorb all of it and dissipate that energy through the damper? Normal riding conditions will be a lot less than that though.

When you say they vary by condition, do you mean a sudden impact load as opposed to a wavy road surface?
 
Mechaman said:
Hi Randy, I took the 3 g's from an accelerometer measurement from a study just to avoid any serious dynamic equations.

I'm sizing the spring for now but sizing it for an impact load (16.5kN). Am I right in saying the spring should absorb all of it and dissipate that energy through the damper? Normal riding conditions will be a lot less than that though.

When you say they vary by condition, do you mean a sudden impact load as opposed to a wavy road surface?
Where the accelerometer was located will make a big difference. The suspension knuckle is probably the most useful, because it will be about the same as the tire and wheel assembly.

Thinking it through, wouldn't the force in the spring just be equal to k*x, so the maximum force is equal to the spring rate k times the maximum deflection x_max?

But the damper force depends on the velocity of its motion. The worst case would be at its maximum velocity, which could be estimated by integrating and filtering the accelerometer signal.

So my take is that you size the spring for the maximum allowable deflection (travel), and consider the maximum stroke velocity in the damper design. In both cases, the appropriate safety factor must be used.
 

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