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I have an old, non power steered car.

When the car is stationary, the steering wheel is really tough to move, but as soon as I gain very little (0.5 kph or so) speed, the resistance is dramaticly decreased.

But at higher speeds, if I wish to make a full steer, the steering wheel will be resisting again.

What is going on with the wheel friction?

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3 Answers 3

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If the car is stationary, then you're rotating the tires about a vertical axis, so you're rotating the contact patch of the tire relative to the road, and there is a lot of friction coming from those two surfaces sliding across each other. (In the center of the contact patch, there's no friction because there's no relative motion, but on the edges of the contact patch, there's a lot of friction because the rotation of the tire moves those surfaces directly across each other.)

If the car is driving in a straight line, then there's no friction because there's no relative motion between the contact patch and the road (no slippage). The tire is rotating about a perfectly horizontal axis, so the part of the tire just in front of the contact patch is about to press down onto the road and the part just behind is lifting off, but no surfaces are sliding across each other. (There is still energy loss, but it comes from deformation of the tire and the road, not from friction between surfaces. See [Rolling resistance].1

Now for the complicated part. If the car is moving forward at a moderate speed and the wheels are rolling as usual, but you're also turning the steering wheel so the car is following a curved path, then in order to think about the friction we have to think about the axis of the NET rotation of the tire. The forward motion of the car gives it a lot of rotation about a horizontal axis. If we use the right-hand rule then this angular velocity vector points to the left. But the steering motion is also rotating the tire, much more slowly, about a vertical axis. For example, if you're turning the car to the left, then this gives a small angular velocity vector pointing up. To find the NET angular velocity, we should add together those two angular velocity vectors, which gives a vector pointing mostly to the left, but slightly up. This is the axis of the NET rotation of the tire at an instant in time.

Since this axis is much closer to horizontal than it is to vertical, the tire is mostly rolling forward and the difference in speed between the left and right sides of the contact patch (which causes the relative motion between surfaces, hence friction) is much less than it is when the car is stationary.

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Nice! Thanks Keenan –  Theodor Nov 11 '10 at 13:47
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On high speed the wheels behave like a gyro. So you feel the resistance proportional to rotational speed and wheels mass.

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when you stay still you have to win the friction caused by the contact between your tires and the street in order to turn your wheels. If, for example, you try to inflate your wheels more (increasing the air pressure inside), you will reduce the contact surface, and the stearing wheel will be less hard! (but don't drive with your tires too inflated, please!!)

On the contrary, when your moving the contact surface (and hence the source of the friction) is dramatically reduced and that's the reason why the steering wheel becomes bearable when moving at slow speeds. When you keep increasing your velocity, the tires will rotate on their axis with higher velocity, thus incrementing their angular momentum that has the tendency to conservate itself! (that's also the reason the spinning tops work).

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