Eulerian dynamics of a bicone Online publication date: Sun, 25-May-2014
by M. Decuyper
International Journal of Vehicle Design (IJVD), Vol. 4, No. 4, 1983
Abstract: The purpose of this paper is to resume the problem of wheelset dynamics at a quite fundamental level, by deriving the Eulerian equations of motion of an idealized model of wheelset, on an idealized track. In fact, the translation and rotation equations are derived for a bicone (pair of conical wheels) of any conicity on a straight sharp-edged track. The kinematical constraints are deduced from nonlinear analytical principles, which are then linearized. For the contact forces, a model inspired from Kalker's creep model has been chosen which was adapted to separate somewhat the influence factors, in view of parametric stability studies. The equations are linearized around a nominal uniform motion without any slip; equations of lateral motion are isolated and given a non-dimensional matrix form. They are then compared to equations presented by other authors.
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