Abstract
Railway vehicle dynamics is inherently a problem of nonlinear
dynamics. The unavoidable nonlinearities stem from the rail/wheel contact
geometry and the stress/strain velocity relation in the rail/wheel contact
surface. In addition motion delimiters and dry friction contact between elements
in the construction create discontinuities in the mathematical dynamic model.
The stick/slip of dry friction can be modelled as a discontinuity or be smoothed
whereby discontinuities of higher order spatial derivatives are introduced.
Higher order discontinuities are also introduced through the rail/wheel contact
relation. These discontinuities create problems for the advanced equation
solvers that are needed for the numerical investigation of the nonlinear dynamic
problem. The results of the integration of the dynamic system will depend on
the correct choice and application of the solver. In the worst case the solver
will deliver resulting dynamics, which is qualitatively wrong. In this
presentation we shall use various examples to demonstrate how the numerical
problems are solved and reliable dynamic results obtained. The emphasis will
be on the numerical aspects rather than the modelling and the dynamics of the
models.
| Original language | English |
|---|---|
| Title of host publication | Proceedings of the Eccomas Thematic Conference on Multibody Dynamics 2005 |
| Publication date | 2005 |
| Publication status | Published - 2005 |
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