majki2111 wrote: ↑18 Oct 2024, 17:21
I have a question. In 37:30 minute mark he starts talking about something about wheel rim and heat transfer. Is he talking about heat transfer trough gasses and heat flux. Flux is greater the more convective transfer is more pronounced. The greater Reynolds number is, the less resistance there is to transfer the heat. That is some standard stuff in chemical engineering courses. For me it was 2nd year.
Am I missing something? It cant be that those guys would be scratching their heads over 2nd year of chemical engineering fundamentals, right????
He is talking about using "rim heating" to heat the tyre.
Rim heating is easy, you just expose the wheel rim to the hot brake disc, and radiation and convection (which will increase with Reynolds number (= car speed) as you say) will transfer the heat from the brake disc to the rim. That's your 2nd year standard stuff.
What he is talking about is the ability for the heated rim to transfer its energy to the rubber tyre.
Standard simulation tools, and their associated physics, will indicate that it will take around 1h for the tyre to recieve the energy from the rim. So F1 engineers dismissed the idea of using rim heating to control tyre temperature.
But that's because these simulations assume a steady state, where the car is travelling at constant speed (like in a wind tunnel or CFD). In that case, the rim, the air inside the tyre, and the tyre rubber will all rotate at the same speed. Therefore there will be no conductive heat transfer as there is no velocity difference between the air and the rim surface. The rim is not hot enough for radiation to be a significant heat flux, and conduction trhough the air will also be very small (due to air properties). And so it will take a long time for the heat to transfer from the rim to the air, and then from the air to the tyre. That can be verified in real life with a similar dyno test.
Neway says that it is only when you take the transient effect into account that you can understand how the system works on the racetrack, and therefore you need to ignore the physics behind the simulation tools.
An F1 car is constantly accelerating or decelerating, and the air inside the tyre will have its own inertia. Which means it will most of the time be rotating at a different speed to the rim and the tyre. Thus generating a convective heat transfer between the rim and the air, and then the air and the tyre. This means the tyre temperature will increase much more quickly than in the steady state condition described above.
It sounds obvious in hindsight, but as engineers it is difficult to question the science behind the simulation tools you use every day. That's Newey's point in this particular case.