Abstract

In this work the problem of motion modeling and work cycle optimization of manipulator with revolute joints has been considered. The motion equations of the manipulator elements under any spatial work cycle conditions have been formulated. The formulation has been completed by using the classic vector mechanics and Lagrange equations of second kind. The equations of motion of the system have been obtained using commercial software. The chosen motion model for each considered actuator is point-to-point motion model with quasi-trapezoid velocity profile. Additionally, the problem of optimization of a particular work cycle has been presented. The optimization objective has been chosen as minimization of loads (torques) in actuators. The objective function has been formulated using performance indexes and the design variables are rated velocity value and initial time value of work cycle in each considered actuator. The formulated optimization problem has been solved using constrained Multi-Objective Particle Swarm Optimization algorithm. A numerical computation has been completed using specially performed software and results of the computation have been attached to the paperwork.

Highlights

  • Problems of modeling and analysis of dynamical phenomenon in multibody systems have been the subject of many works

  • The manipulator with four revolute joints (4R manipulator) allows positioning an end-effector of the manipulator in a three dimensional workspace and, allows rotating the gripping device attached to the manipulator

  • Because each element of the system is considered as a rigid body, a kinetic energy of a particular element is a sum of kinetic energy in translational and rotational motions

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Summary

Introduction

Problems of modeling and analysis of dynamical phenomenon in multibody systems have been the subject of many works. In works [1,2,3], authors of this papers present the. The problem of modeling of the dynamics of 4R manipulator has been presented. The problem of optimization of the point-to-point work cycle has been formulated and solved. An exemplary computation has been performed and results of the computation have been attached to the paperwork

Kinematics and dynamics of the manipulator
Motion model
Particle swarm optimization algorithm
The exemplary computation
Conclusion
Full Text
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