The space-time approach to rail/wheel contact and corrugations problem

  • Czesław I. Bajer Institute of Fundamental Technological Research Polish Academy of Sciences

Abstract

The paper presents a space-time discrete modeling of the dynamic rail-wheel contact problem and an analysis of the induced corrugations. First, the space-time approach to simple contact problems is presented.Then, the resulting differential equation of motion is solved by discrete time integration. An arbitrary mesh modification, both in time and space, enables an easy modeling of rapidly varying contact zone. The velocity formulation is used and the discontinuity of the velocity in the contact is removed by a special algorithm. Finally the discussed technique is used to simulate interaction of the elastic wheel and rigid rail. It is shown that the contact force oscillates and the material of the wheel rotates oscillatory.

Keywords

References

[1] K. Knote and K. Hempelmann. The formation of corrugation pattern on the rail tread. A linear theory. In: 2nd Polish-German Workshop on Dynamical Problems in Mechanical Systems, 77- 91, IPPT PAN, Warszawa, 1991.
[2] U. Finberg. Noise generation of railways wheels. In: 2nd Polish-German Workshop on dynamical Problems in Mechanical Systems, 93-104, IPPT PAN, Warszawa, 1991.
[:3] K. Knothe. flail Corrugations. ILR Bericht 56, Berlin, 1983.
[4] B. Ripke and K. Knothe. High frequency wehicle-track interactions in consideration of nonlincar contact mcchanics. In: 3rd Polish-German Workshop on dynamical Problems in Mechanical Systems, 207- 218, IPPT PAN, Warszawa, 1993.
[5] O. Mahrenholtz, J. Rońda, R.. Bogacz and M. Brzozowski. Finite deformation in the rolling contact problem. In: Proc. Int. Conf. on Nonlinear Mechanics, 290-295, Shanghai, October 1985.
Published
May 31, 2023
How to Cite
BAJER, Czesław I.. The space-time approach to rail/wheel contact and corrugations problem. Computer Assisted Methods in Engineering and Science, [S.l.], v. 5, n. 3, p. 267-283, may 2023. ISSN 2956-5839. Available at: <https://cames.ippt.pan.pl/index.php/cames/article/view/1344>. Date accessed: 14 nov. 2024.
Section
Articles