time between start and finish. Mathematically, this is an optimal control problem. Even for a
straight and flat course, its solution is non-trivial and involves a singular control, which
corresponds to a power that is slightly above the aerobic level. The rider must start at full
anaerobic power to reach an optimal speed and maintain that speed for the rest of the
course. If the course is flat but not straight, then the speed at which the rider can round the …