ken800 said:Thanks for the feedback everyone... I tend to agree with the above statement. I'm not so sure that a great vs. a fair set of wheels will only make a 1-2% difference. Accelerating rotational mass consumes quite a bit more effort than accelerating lighter wheels. The farther the weight is from center, the more the effect. From my experience in high horsepower competition vehicles, light weight and smaller circumferance wheels are ALWAYS part of the equation and can be felt significantly. It's like bolting on extra horsepower. Assume the "oem" xeros are 1800gm/pair which is probably a fair estimate, plus the 250gm/ea michelins, that's 2300 grams of rotational mass. Move to a 1450gm/pair wheelset with some lighter clinchers -- say 185 gm variety, and the total is now 1900gm totaling 400 grams of difference. That's about a pound of rotating mass shaved off. On a longer ride that is a mix of flat and hills where you vary your speed quite a bit (big group rides always do), I'd bet quite a bit that the weight savings, over the course of the ride, would help a lot more than 1-2%...
cane creek has some nice graphics and such that touch on the topic a bit....
here is the site:
canecreek.comproof.htmlOpen ↗
keep in mind that it isn't just the weight that counts... it's where the weight is. The more weight you have closer to the hub, the better... Obviously lighter tires can make a felt difference as well...
if you really want to know about moment of inertia when it comes to wheels, do some research and, if you are wanting to go long distances with less effort, you'll want someting light, aerodynamic, and a low MOI/Mass...
from cane creek: note that 95% of MOI relates to accelerating the wheels -- with the REST OF THE BIKE making up the last 5%...
Why does it matter for wheels?
A rider must provide more power for wheels with a larger moment of inertia. The additional power required is proportional to the additional MOI during accelerations. Lower MOI wheels accelerate more quickly and with less effort. MOI applies in addition to mass because the wheels must rotate while they translate (move from one place to another). Most parts of a bicycle, such as a frame, only translate. More than 95% of the MOI associated with propelling a bicycle is attributable to the wheels. So, even though other components such as cranks, pedals and chain rings rotate, their moment of inertia is practically not worth worrying about. This means that gram for gram, the wheels are the most important components on a bicycle.
Ken: Yes, interesting website. The "equivalent mass" equation shows the source of the commonly used assumption that wheel mass is worth two-times non-rotating weight. (If you take the I/r2 term, use worst-case assumption that all the mass is located at radius r, the term degenerates to m.) Of course, this applies only when a>0, ie, when the bike is accelerating.
Can't argue with any of their illustrations. But, the equations never illustrate the relative contribution of the wheels to the total weight being accelerated. Of course, Cane Creek is in business to sell lightweight wheels; that's what their website is for.
To get an idea of the relatively small torque required to accelerate the wheels, just put your bike on a stand and crank up the rear wheel. Moderate pressure with one hand on the pedal will accelerate the wheel pretty quickly. Compare that to the huge pedal force it takes on the road to accelerate at the same rate.
On the other hand, just like having a two pound lighter bike, it's going to feel more responsive when you step on the pedal. I'm sure you'll notice a subjective difference in the way the bike feels when you jump to catch a wheel or sprint up a hill.