A compliant track link model for high‐speed, high‐mobility tracked vehicles

Several modelling methods have recently been developed for the dynamic analysis of low-speed tracked vehicles. These methods were used to demonstrate the significant effect of the force of the interaction between the track links and vehicle components, even when low speeds are considered. It is the objective of this investigation to develop compliant track link models and investigate the use of these models in the dynamic analysis of high-speed, high-mobility tracked vehicles. There are two major difficulties encountered in developing the compliant track models discussed in this paper. The first is due to the fact that the integration step size must be kept small in order to maintain the numerical stability of the solution. This solution includes high oscillatory signals resulting from the impulsive contact forces and the use of stiff compliant elements to represent the joints between the track links. The characteristics of the compliant elements used in this investigation to describe the track joints are measured experimentally. A numerical integration method having a relatively large stability region is employed in order to maintain the solution accuracy, and a variable step size integration algorithm is used in order to improve the efficiency. The second difficulty encountered in this investigation is due to the large number of the system equations of motion of the three-dimensional multibody tracked vehicle model. The dimensionality problem is solved by decoupling the equations of motion of the chassis subsystem and the track subsystems. Recursive methods are used to obtain a minimum set of equations for the chassis subsystem. Several simulations scenarios including an accelerated motion, high-speed motion, braking, and turning motion of the high-mobility vehicle are tested in order to demonstrate the effectiveness and validity of the methods proposed in this investigation. Copyright © 2000 John Wiley & Sons, Ltd.

[1]  A. G. Galaitsis TRAXION: A Model for Predicting Dynamic Track Loads in Military Vehicles , 1984 .

[2]  Jinhwan. Choi Use of recursive and approximation methods in the dynamic analysis of spatial tracked vehicles. , 1996 .

[3]  Michael Ketting Structural design of tension units for tracked vehicles, especially construction machines under the aspect of safety requirements , 1997 .

[4]  Ahmed A. Shabana,et al.  Dynamics of Multibody Systems , 2020 .

[5]  Bruce Maclaurin Progress in British Tracked Vehicle Suspension Systems , 1983 .

[6]  Ahmed A. Shabana,et al.  Spatial Dynamics of Multibody Tracked Vehicles Part II: Contact Forces and Simulation Results , 1998 .

[7]  K. Bando,et al.  The Development of the Rubber Track for Small Size Bulldozers , 1991 .

[8]  Nathan M. Newmark,et al.  A Method of Computation for Structural Dynamics , 1959 .

[9]  Jintai Chung Numerically dissipative time integration algorithms for structural dynamics. , 1992 .

[10]  Ahmed A. Shabana,et al.  Spatial Dynamics of Multibody Tracked Vehicles Part I: Spatial Equations of Motion , 1998 .

[11]  Edward L. Wilson,et al.  A COMPUTER PROGRAM FOR THE DYNAMIC STRESS ANALYSIS OF UNDERGROUND STRUCTURES , 1968 .

[12]  Ahmed A. Shabana,et al.  Contact forces in the non‐linear dynamic analysis of tracked vehicles , 1994 .

[13]  Jintai Chung,et al.  A new family of explicit time integration methods for linear and non‐linear structural dynamics , 1994 .

[14]  K. C. Park,et al.  A variable-step central difference method for structural dynamics analysis — part 1. Theoretical aspects , 1980 .