As I wrote in my "ladle calculation", it is not the kinetic energy that is at play:
SUR the speed of the donkey, the vehicle does not slow down because of the speed of the donkey; the driver brakes before and accelerates after.
By "flattening" the speed bump, it is potential energy that the vehicle loses (to "mount" on the speed bump, which it flattens in this type of assembly). Whether the vehicle is moving at a walk, or at 120 km / h (provided that it still flattens the speed bump at this speed),
energy maximum that can provide the vehicle is the same. It is the weight of the vehicle multiplied by the stroke of the system. Power, it differs.
To recover kinetic energy, it would be necessary to put treadmills before the speed bump; braking, the vehicles would cause this carpet, which would rotate an alternator; arriving at 80 km / h on the carpet and coming out at 50 km / h, there would be a
perte recoverable kinetic energy (only the variation counts); subject to blocking the brakes so that they play their usual role (dissipate kinetic energy in the form of heat).
We could patent that, no ??? A collective patent in the name of econology ????
In the case of the donkey, classic, or trap, unfortunately the brakes, except kakou emeritus, do their job before!
The reality is a little finer: it is the kinetic energy (inertia) which makes the vehicle "climb" on the speed bump; therefore there is indeed kinetic energy lost, instantly transformed into potential energy, recoverable by the compression system (whether it is with rod and flywheel or compressed air does not change anything in the available potential; this can then change to the yield level). I found it easier to approximate the maximum amount of recoverable energy via the calculation of the variation of the potential energy, childish calculation.
Those who would still like to be convinced of the "little" energy recoverable: imagine a car coming in freewheel, at 50 km / h, on such a flattening donkey bone. How much, in your opinion, would the speed of the vehicle decrease if we did not brake ??? Here, I'll try, flat, on a classic speed hump this afternoon. This will give another approximation of the maximum recoverable energy ("calculation from above").