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60527.5
Raise the Playing Field
Imagine a driver traveling down a typical neighborhood street with a parking lane
that provides 3 m between her car and the curb, as shown in Figure 27.2. Assuming that
her view of the pedestrian is not blocked, what maximum speed will enable this driver
to stop for any pedestrian who, at a walking speed of 1.4 m/s, steps from the curb into
the street?
Although stopping sight distance depends on several vehicle, environment, and driver
variables [1], this illustration simplifies these to consider only the driver’s reaction time
and the friction between the tires and the road surface. An average driver with good tires
on a flat dry street might achieve a reaction time of 1 s and a subsequent deceleration rate
of 5 m/s2, which implies a maximum speed of 20 km/h (13 mph).4 In contrast, a hypotheti-
cal automated vehicle reacting twice as fast and braking at 7 m/s2 could reach a maximum
speed of about 40 km/h (25 mph),5 which is a typical residential speed limit today. In other
words, if automated vehicles are traveling slowly on a road, perhaps conventional vehicles
should be traveling even more slowly.
Reasonable speed is also an answer to some, though not all, of the ethical dilemmas
popularly raised in the context of automated driving [10], [32]. Positing a choice between
killing one group of pedestrians and another, for example, fails to account for the possibil-
ity of negating the dilemma simply by driving more slowly. Slower speeds can increase
controllability as well as reduce the magnitude of harm.
Speed is not the only relevant driver action. Tire condition, for example, is an important
consideration in stopping distance, is at least nominally regulated [2], and yet varies
widely within the current vehicle fleet. If the hardware on automated vehicles is expected
to be regularly inspected, so too should the hardware on conventional vehicles. Moreover,
4 initial speed = rate of deceleration * ((pedestrian speed / orthogonal distance from curb to car)
– reaction time) = (0.5 * 9.8 m/s2)*(((1.4 m/s)/3 m) – 1 s) = 6 m/s = 20 km/h = 13 mph.
5 initial speed = rate of deceleration * ((pedestrian speed / orthogonal distance from curb to car)
– reaction time) = (0.7 * 9.8 m/s2)*(((1.4 m/s)/3 m) – 0.5 s) = 11 m/s = 41 km/h = 25 mph.
Figure 27.2 Illustration of
Vehicle Stopping
Autonomes Fahren
Technische, rechtliche und gesellschaftliche Aspekte
Gefördert durch die Daimler und Benz Stiftung