Related Experiment Video
Updated: Jul 6, 2025

10:09
Operation of the Collaborative Composite Manufacturing CCM System
Published on: October 1, 2019
6.6K
Multi-stage trajectory tracking of robot manipulators under stochastic environments.
Hui Zhang1, Jiaxuan Zheng1, Zhaojing Wu1
1School of Mathematics and Informational Science, Yantai University, Yantai, Shandong Province, 264005, China.
ISA Transactions
|December 30, 2023
Summary
This study presents a new control method for robot manipulators operating in uncertain environments. The adaptive backstepping technique ensures precise end-effector tracking, improving robotic system performance.
Area of Science:
- Robotics
- Control Systems Engineering
- Stochastic Systems
Background:
- Robot manipulators often face challenges in precise trajectory tracking due to complex dynamics and stochastic environments.
- Achieving accurate end-effector positioning from initial to final states is critical for task completion.
Purpose of the Study:
- To investigate multi-stage trajectory tracking for robot manipulators driven by direct current (DC) motors in stochastic environments.
- To develop a robust control strategy for achieving accurate end-effector path following.
Main Methods:
- Utilized inverse kinematics and task space partitioning for multi-stage trajectory planning.
- Employed adaptive backstepping techniques to design controllers for stochastic Lagrangian subsystems.
- Developed a multi-stage switched controller incorporating a state-dependent switching signal.
Main Results:
- Demonstrated that all signals within the closed-loop error switched system remain bounded in probability.
- Showcased that the mean-square tracking error can be minimized through parameter tuning.
- Validated the proposed control method's effectiveness via simulation results.
Conclusions:
- The proposed multi-stage switched control strategy effectively addresses trajectory tracking challenges in stochastic robotic systems.
- The adaptive backstepping approach ensures robust control and precise end-effector positioning.
- Simulation results confirm the theoretical findings and the practical applicability of the method.
More Related Videos
Related Concept Videos
Relative Motion Analysis using Rotating Axes-Problem Solving
406
Consider a crane whose telescopic boom rotates with an angular velocity of 0.04 rad/s and angular acceleration of 0.02 rad/s2. Along with the rotation, the boom also extends linearly with a uniform speed of 5 m/s. The extension of the boom is measured at point D, which is measured with respect to the fixed point C on the other end of the boom. For the given instant, the distance between points C and D is 60 meters.
Here, in order to determine the magnitude of velocity and acceleration for point...
Here, in order to determine the magnitude of velocity and acceleration for point...
406
One-Degree-of-Freedom System
490
In mechanical engineering, one-degree-of-freedom systems form the basis of a wide range of electrical and mechanical components. Using these models, engineers can predict the behavior of various parts in a larger system, which gives them insight into how different forces interact with each other.
A one-degree-of-freedom system is defined by an independent variable that determines its state and behavior. One example of a one-degree-of-freedom system is a simple harmonic oscillator, such as a...
A one-degree-of-freedom system is defined by an independent variable that determines its state and behavior. One example of a one-degree-of-freedom system is a simple harmonic oscillator, such as a...
490
Kinematic Equations: Problem Solving
12.5K
When analyzing one-dimensional motion with constant acceleration, the problem-solving strategy involves identifying the known quantities and choosing the appropriate kinematic equations to solve for the unknowns. Either one or two kinematic equations are needed to solve for the unknowns, depending on the known and unknown quantities. Generally, the number of equations required is the same as the number of unknown quantities in the given example. Two-body pursuit problems always require two...
12.5K

