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Introduction to Sports Biomechanics: Analysing Human Movement ...

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INTRODUCTION TO SPORTS BIOMECHANICS<br />

Figure 5.4 (a) Training shoe on an inclined plane and (b) its free body diagram.<br />

168<br />

materials and nature (such as roughness) of the contacting surfaces and is, <strong>to</strong> a large<br />

extent, independent of the area of contact. The coefficient of friction should exceed 0.4<br />

for safe walking on normal floors, 1.1 for running and 1.2 for all track and field events.<br />

In certain sports in which spikes or studs penetrate or substantially deform a surface,<br />

the tangential (usually horizontal) force is transmitted by interlocking surfaces –<br />

traction – rather than by friction. Form locking then generates the tangential force,<br />

which is usually greater than that obtainable from static friction. For such force<br />

generation, a ‘traction coefficient’ can be defined similarly <strong>to</strong> the friction coefficient<br />

above.<br />

Once the two surfaces are moving relative <strong>to</strong> one another, as when skis slide over<br />

snow, the friction force between them decreases and a ‘coefficient of kinetic friction’ is<br />

defined such that: F t = µ k F n, noting µ k < µ s. This coefficient is relatively constant up <strong>to</strong> a<br />

speed of about 10 m/s. Kinetic friction always opposes relative sliding motion between<br />

two surfaces.<br />

Friction not only affects translational motion, it also influences rotation, such as<br />

when swinging around a high bar or pivoting on the spot. At present there is no agreed<br />

definition of, nor agreed method of measuring, rotational friction coefficients in sport.<br />

Frictional resistance also occurs when one object tends <strong>to</strong> rotate or roll along another, as<br />

for a hockey ball rolling across an AstroTurf pitch. In such cases it is possible <strong>to</strong> define<br />

a ‘coefficient of rolling friction’. The resistance <strong>to</strong> rolling is considerably less than the<br />

resistance <strong>to</strong> sliding and can be established by allowing a ball <strong>to</strong> roll down a slope from<br />

a fixed height (1 m is often used) and then measuring the horizontal distance that it<br />

rolls on the surface of interest. In general, for sports balls rolling on sports surfaces, the<br />

coefficient of rolling friction is around 0.1.<br />

Reducing friction<br />

To reduce friction or traction between two surfaces it is necessary <strong>to</strong> reduce the normal<br />

force or the coefficient of friction. In sport, the latter can be done by changing the<br />

materials of contact, and the former by movement technique. Such a technique is

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