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102 Mutibody Systems Approach to Vehicle Dynamics<br />

z<br />

02<br />

x<br />

y<br />

I<br />

Line-of-sight<br />

force element<br />

x<br />

y<br />

z<br />

J<br />

03<br />

Fig. 3.23<br />

Line-of-sight force element<br />

The cylindrical joint is used to prevent an unwanted degree of freedom that<br />

would result in the central link spinning about its own axis.<br />

3.2.9 Force elements<br />

There are two fundamental types of force element that may be defined in a<br />

multibody systems model. The first of these are force elements that can be<br />

considered internal to the system model and involve the effects of compliance<br />

between bodies. Examples of these include springs, dampers, rubber<br />

bushes and roll bars. As such these forces involve a connection between<br />

two bodies and due to the principle of Newton’s third law are often referred<br />

to as action–reaction forces. For the translational class of force elements<br />

used to define springs and dampers the force will act along the line between<br />

two markers that define the ends of the element and as such this form of<br />

definition is referred to as the line-of-sight method.<br />

The second type of force is one that is external and applied to the model.<br />

Examples of these include gravitational forces, aerodynamic forces and any<br />

other external force applied to the model where the reaction on another<br />

body is not required. As such they may be referred to as action-only forces.<br />

The forces generated by a tyre model and input through the wheel centres into<br />

a full vehicle model can also be considered to be this type of force. These<br />

forces may be translational or rotational and as they require the definition<br />

of a magnitude, line of action and sense the method of definition is referred<br />

to as the component method.<br />

The definition of line-of-sight forces is illustrated in Figure 3.23 which<br />

shows a force acting along the line of sight between two points, an I and a J<br />

marker, on two separate parts. The forces acting on the I and the J marker<br />

are equal and opposite. As the line of the force is defined entirely by the<br />

location of the I and the J marker the orientation of these is not relevant<br />

when defining the force.<br />

The component method applies to translational action-only forces where<br />

the direction and sense of the force must be defined and to rotational forces<br />

where the axis about which the torque acts is required. In MSC.ADAMS it<br />

is the z-axis of the J marker that is used to define the direction and sense of<br />

a translational action-only force. The force acts on the I marker as shown in<br />

Figure 3.24 and there is no reaction on the J marker.

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