rruff wrote:
bugno wrote:
Does it mean you saw a 50% increase of Crr between 10 and 40 km/h according to your outdoor tests ?
Ya, roughly that amount. .0027 to .0042. As I mentioned, uphill with a tailwind was how I could reduce aero drag to a low enough amount to see this. It could be something else of course... but everything else I could think of checked out. This was a year ago. I quit using that road because of too many close calls with motorists not looking, and dogs cutting me off.
I guess you were couped up for a long time? Happy to be out now? I would have gone crazy if I was prevented from riding outside for a couple months...
Happy to be out, yeah. The first bike ride was a rebirth: after that we know even more how much we love cycling.
I am in Ron's camp and believe there is quite a big variation of Crr with speed, even if Tom test with âthe work per lapâ approach makes me doubt: I have also a lot of tests with Adam's sheet (what a great tool) with also a straight line... But, a straight line doesn't imply that Crr and CdA are constantsâŚ.
Take what follows with a grain of salt, it may be hasardous science, suppose:
- we give us a model for rolling resistance, for instance Crr(V in kmh)=0.003*(1+(V-10)/30) according to Ron testimony with a variation of 50% between 10 and 40 kmh.
- we take a CdA correlation found in wind tunnel (âAerodynamic drag in cycling: methods of assessmentâ , by changing the constant to match Tom's CdA@40 kmh (0.316m2): CdA(V in kmh)=0.442*(1-0.0043*V+3e-5*V*V)
If we apply the model and plot Y=f(X), with Y=Total drag=mgCrr+CdA*X according to X=wind pressure (=0.5*rho*V^2) and compare with the data of Tom test:
As you can see, in the 20-40 kmh test range, there is a straigth line wheareas CdA and Crr in the model are speed dependent. In other words, may be that the speed dependency in rolling resistance term and in the aero drag cancel out into the equation... I add my sheet for verification.
In my mind, we can't have accurate numbers for Crr and CdA by using the equation behind the virtual elevation method. We can only have very precise number for CdA once you guess Crr at targeted speed and keep the average speed on the lap +/-1 km/h (the model says a variation of 2km/h gives a change of 1% for CdA. 1% is typically the precision you may reach with a good protocol by using VE method).
If you really want accurate numbers for CdA at different speeds, you would need to discover the law Crr=f(speed, temperature, your tires for a given pressure, your road quality). Good luck.
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