01.05.2017 Views

4569846498

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Appendix C: Glossary of terms 495<br />

means. Such a system, comprised of multiple bodies, can be analysed by<br />

the application of Newtonian or Lagrangian methods to formulate the<br />

equations of motion, which may then be interrogated in a variety of ways –<br />

integrated through time, solved for an eigensolution and so on. This is<br />

multibody system analysis.<br />

A group of software packages, or codes as they are informally referred to,<br />

have emerged which greatly ease the task of formulating and solving the<br />

equations of motion. The best known is called MSC.ADAMS – Automated<br />

Dynamic Analysis of Mechanical Systems – developed by MSC. Software.<br />

Until recently, an implicit assumption in this type of analysis has been that<br />

the elements comprising the system are rigid, but this limitation is being<br />

removed by the elegant integration of multibody methods with structural<br />

dynamics methods.<br />

No-slip yaw rate No-slip yaw rate is the yaw rate required to support a<br />

vehicle travelling in a curved path, allowing it to change heading in order<br />

to have the correct orientation when it leaves the corner.<br />

If the vehicle did not yaw when travelling in, say, a 90 degree corner then it<br />

would be travelling sideways upon exiting the corner. If it is to be travelling<br />

forwards (in a vehicle-centred sense – i.e. as noted by the operator) when it<br />

leaves the corner then it must have rotated in plan during the corner.<br />

Consideration of basic physics leads to the observation that no-slip yaw<br />

rate is centripetal acceleration divided by forward velocity.<br />

Non-holonomic constraints<br />

Non-holonomic constraints involve non-integrable relationships between<br />

velocities. In vehicle dynamics they arise typically if wheels are assumed<br />

to roll without slip in problems of more than one dimension. Suppose a car<br />

is parked in an open, flat, high-friction area and radial line marks are<br />

appended to the tyre sidewalls and to the points on the ground nearest to<br />

them. The car is then driven slowly, without tyre slip, round the area and<br />

eventually returned to the precise location where it started. Although the<br />

car body can be re-positioned precisely the tyre marks will not, in general,<br />

align now.<br />

Sharp, R.S. Multibody dynamics applications in vehicle engineering (1998).<br />

NVH<br />

See Refinement.<br />

Objective Objective is unfortunately ambiguous. In one sense (as a<br />

noun) it is similar to ‘target’ but that is not its preferred usage. The preferred<br />

usage is in contrast with ‘subjective’ (q.v.) and is as an adjective. It<br />

refers to measurements or conclusions that are independent of the person<br />

who observes. The term arises from basic English sentence construction<br />

which is ‘subject–verb–object’. If A observes B then B is the object of A’s<br />

observation; B is always B whether A or C observes.<br />

Objectivity is essential to dynamic activities; without it work cannot be<br />

credible, reproducible or professional. These three are prerequisite for any<br />

scientific activity.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!