Abstract

We propose to apply Udwadia–Kalaba theory to the bulldozer dynamics analysis. The bulldozer system is divided into several subsystems by this approach, which simplifies the modeling process for multi-link mechanism. Based on this approach, the constraints are classified into structure constraints and performance constraints. Structure constraints are used to set up dynamic model without regard for trajectory. Performance constraints are the desired trajectory. Then, according to the equation of motion of the unconstrained system established by Lagrange approach and system constraints which include structure and performance constraints, an explicit, closed-form analytical expression for the control force can be obtained by solving Udwadia–Kalaba equation. We demonstrate that this approach does not need to solve Lagrange multiplier, which is always difficult to obtain. However, for bulldozer link lever system, the initial conditions are difficult to satisfy the constraints in the actual situation. Thus, the problem of initial condition deviation is taken into consideration. In the end, the numerical simulations are done to prove that the trajectory of the bulldozer satisfies the designed one and the real-time forces are conveniently acquired.

Highlights

  • Bulldozer and other engineering machinery play an important role in many fields, such as industrial production and rescue emergency

  • According to the equation of motion of the unconstrained system established by Lagrange approach and system constraints, an explicit, closed-form analytical expression for the control force can be obtained by solving Udwadia–Kalaba equation

  • We propose to apply Udwadia–Kalaba approach to trajectory tracking control of the bulldozer link lever system

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Summary

Introduction

Bulldozer and other engineering machinery play an important role in many fields, such as industrial production and rescue emergency. Keywords Bulldozer, dynamic modeling, constraint, trajectory tracking, Udwadia–Kalaba equation, initial condition deviation According to the equation of motion of the unconstrained system established by Lagrange approach and system constraints, an explicit, closed-form analytical expression for the control force can be obtained by solving Udwadia–Kalaba equation.

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