Abstract

This paper deals with a four-wheel-steering four-wheel-driving (4WS4WD) vehicle under the path-following control. Focuses are placed on the motion control of the vehicle, and the drive forces and steering angles for achieving accurate path-following by the vehicle are determined. In this research, a nonlinear vehicle model of three degrees of freedom (DOFs) is used. The vehicle path-following dynamics are modeled using the classical mass-damper-spring vibration theory, which is described by three ordinary differential equations of second order with lateral, heading and velocity deviations, and control parameters. Combined with the vehicle path-following dynamic model, the nonlinear vehicle dynamic model is decoupled in generalized coordinate space. The required drive forces and steering angles for the vehicle path-following controllers are thus calculated and control models are obtained. Theoretical analysis for steering and driving control models is also carried out. It discloses that control models can maintain good performance against uncertainties. The vehicle path-following control is exhibited by dynamic simulation in CarSim with consideration of a complex vehicle model and a variable-curvature planned path. Numerical results obtained are analyzed and show control models have capable of dealing with a complex path-following problem. This paper provides a new insight into understanding path-following control of a 4WS4WD vehicle at the generalized vibration level.

Highlights

  • Academic Editor: Abdullah Seçgin is paper deals with a four-wheel-steering four-wheel-driving (4WS4WD) vehicle under the path-following control

  • Focuses are placed on the motion control of the vehicle, and the drive forces and steering angles for achieving accurate path-following by the vehicle are determined

  • A nonlinear vehicle model of three degrees of freedom (DOFs) is used. e vehicle pathfollowing dynamics are modeled using the classical mass-damper-spring vibration theory, which is described by three ordinary differential equations of second order with lateral, heading and velocity deviations, and control parameters

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Summary

Dynamic Modeling

The force Fx associates with the steering angle δi, the lateral force Fis, and the longitudinal force Fil of the ith wheel, in which a subscript i fl, fr, rl, and rr, respectively, denotes the left and right wheels at front and rear axles of the vehicle, as well as the aerodynamic resistance Fw and the rolling resistance Ff of the vehicle. Note that these forces are formulated in the following text.

Mechanical transmission Y device
Model Validation and Dynamic Results

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