Rolling resistance is the force that opposes the motion of a bicycle due to the deformation of the tires and the road surface. It is proportional to the normal force acting on the tire and a dimensionless coefficient called the rollingβresistance coefficient (Crr).
The basic physics can be expressed with a simple equation that relates the rollingβresistance force (Frr) to the normal force (N) and Crr. This relationship is essential for estimating the effort a cyclist must produce on flat or inclined terrain.
Crr = rollingβresistance coefficient (unitless)
N = normal force (N)
m = total mass (kg)
g = gravitational acceleration (m/sΒ²)
ΞΈ = road incline angle (degrees)
In practice, a lower Crr (achieved with highβpressure, narrow tires on smooth pavement) reduces the force the rider must overcome, improving speed and efficiency. Conversely, rough surfaces or lowβpressure tires increase rolling resistance, demanding more power for the same speed.
What is rolling resistance in cycling?
How does rolling resistance affect cycling performance?
What factors determine rolling resistance?
How do I use this calculator to estimate rolling resistance?
Can this calculator help with training for cycling uphill?
What is the normal force in this context?
How accurate are these calculations for real-world cycling?
Results are for informational purposes only and do not constitute professional advice.
