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Introduction to Sports Biomechanics: Analysing Human Movement ...

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INTRODUCTION TO SPORTS BIOMECHANICS<br />

164<br />

INTRODUCTION<br />

In Chapter 4, we covered quantitative videography of sports movements. In the final<br />

two chapters of this book, we will explore how these movements are generated. In this<br />

chapter, we will consider the forces that affect the movement of the sports performer.<br />

This branch of knowledge is often called ‘kinetics’, and is subdivided in<strong>to</strong> linear and<br />

angular (rotational) kinetics; it deals with the action of forces and <strong>to</strong>rques in producing<br />

or changing motion. We will also look at how we measure the forces and pressures<br />

acting on the sports performer.<br />

BOX 5.1 LEARNING OUTCOMES<br />

After reading this chapter you should be able <strong>to</strong>:<br />

appreciate how and why the variation with time of the forces acting on a sports performer<br />

can be viewed as another movement pattern that can be evaluated both qualitatively and<br />

quantitatively<br />

define force and identify the external forces acting in sport and how they affect movement<br />

understand the laws of linear kinetics and related concepts such as linear momentum<br />

calculate, from segmental and kinematic data, the position of the centre of mass of the<br />

human performer<br />

identify the ways in which rotation is acquired and controlled in sports movements<br />

understand the laws of angular kinetics and related concepts such as angular momentum<br />

appreciate why the measurement of the external forces acting on the sports performer is<br />

important in analysing sports movements<br />

understand the characteristics of a force plate that affect the accuracy of force measurement<br />

outline the procedures <strong>to</strong> be used when measuring force and pressure<br />

evaluate the information that can be obtained from force and pressure measurements.<br />

FORCES IN SPORT<br />

A force can be considered as the pushing or pulling action that one object exerts on<br />

another. Forces are vec<strong>to</strong>rs; they possess both a magnitude and a directional quality. The<br />

latter is specified by the direction in which the force acts and by the point on an object<br />

at which the force acts – its point of application. Alternatively, the <strong>to</strong>tal directional<br />

quality of the force can be given by its line of action, as in Figure 5.1.<br />

The effects of a force are not altered by moving it along its line of action. Its effects<br />

on rotation – though not on linear motion – are changed if the force is moved parallel<br />

<strong>to</strong> the original direction and away from its line of action. A <strong>to</strong>rque, also known as a

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