Work associated with different wheel sizes on bicycles

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Changing bicycle wheel size from 26" to 29" affects the effort required for a racer, particularly on inclines, due to differences in angular momentum and rotational inertia. Larger wheels cover more ground per pedal rotation, resulting in higher velocity but requiring more work without providing free energy, similar to gear changes. The increased wheel size also contributes to a smoother ride, as longer spokes absorb shock, although this may lead to some energy loss as heat during road racing. Overall, larger wheels can be heavier, but gravity remains a conservative force in this context. The discussion highlights the balance between stability, momentum, and energy efficiency when considering wheel size in cycling.
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Hello, I'm wondering if someone can help with a little question I have regarding bicycle wheel size and the work associated with keeping it moving. I'm trying to understand how changing the wheel size (effective circumfrance) from 26" to 29" may impact the ammont of effort required by a bicycle racer while on an incline. Assuming the wheel weight is constant and disregarding exterior forces other than gravity how might one go about comparing the two? What I mean is does the simple physics of size play a role in work? I assume it does because a large protion of a bicycle wheel's weight is in the rim and tire, which is near the outer edge of the wheel and should affect rotational inertia, right?

Thanks,

C
 
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Having a larger radius gives you more angular momentum which will make it a bit harder to turn with better stability r x p = L

The larger wheel gives you a longer circumference. Which means your bike moves further across the ground with each petal rotation, and it takes more work, but you go further in less time (higher velocity). You will not get any free energy out of it though, it is no different than changing gears. This is why the original bikes had huge wheels, before gears where in place.

The ride is smoother due to longer spokes which bend more and absorb shock. For road racing this may not be a good thing as there is a slight transfer of momentum to heat.

The bike will be a bit heavier overall, gravity is a conservative force though.

I ride with a guy who switched to 29ers about a year ago and that's all he talks about now. The extra angular momentum can be helpful in downhill mt biking. He is going to build another one and let me try it out soon.
 
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I built a device designed to brake angular velocity which seems to work based on below, i used a flexible shaft that could bow up and down so i could visually see what was happening for the prototypes. If you spin two wheels in opposite directions each with a magnitude of angular momentum L on a rigid shaft (equal magnitude opposite directions), then rotate the shaft at 90 degrees to the momentum vectors at constant angular velocity omega, then the resulting torques oppose each other...

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