I can point you in the direction of Newtonian Mechanics and the laws of physics:Can you point to any credible research that support this? It does not from what I can gather come close to reflecting the Australian Standard on bicycle helmets (or motor cycle helmets) nor does it reflect the findings of research such as:
Cripton, P. A., Dressler, D. M., Stuart, C. A., Dennison, D. R. (2014). Bicycle helmets are highly effective at preventing head injury during head impact: Head-form accelerations and injury criteria for helmeted and unhelmeted impacts. Accident Analysis and Prevention, 70, 1-7.
so very interested in what evidence you have to support your view.
Thanks
Andrew
For example,
a = ((v1*v1) - (v0*v0)) / 2d
Where:
a = acceleration (a high value of (a) on the brain is what does the damage)
v1 = final velocity (ie 0 when the head has come to rest)
V0 = initial velocity (ie the velocity the head is travelling just prior to it or the helmet striking a solid immovable object such as the ground or piece of street furniture.)
d = the distance over which the head stops. This will be the amount of compression in the helmet foam.
As you can see, if (d) is small (ie very little compression) then (a) is high which is dangerous. With a motorcycle helmet, (d) is many times the value of that of a bicycle helmet because it has much thicker padding and this is why it offers a sensible level of protection.
A bicycle helmet is usually constructed from polystyrene which has very little compressibility. On the inside, you usually find thin strips of sponge which again hardly compress any distance before your skull is hard up against the incompressible shell of the helmet. The sponge is mainly there so that the shell sits nicely on your head, nothing to do with protection.
Sometimes the bicycle helmet will fracture and this may have the effect of slightly increasing (d) in the equation of motion quoted above, but no where near to the levels of (d) found in a motorcycle helmet.
The above is simple Newtonian Mechanics and requires no further reference or proof. The only point open for discussion is the relative values of (d) between wearing a helmet and not wearing one. My position is that (d) is about the same in the two cases. I do accept that a bicycle helmet offers some protection agains abrasions.