Motion control method for rope-driven mechanical arm based on model predictive control
The path tracking control of the rope-driven robot arm is solved through the model prediction control method, which solves the dynamic complexity of the rope-driven robot arm, realizes accurate trajectory tracking and system optimization, and improves control accuracy and flexibility.
CN120395875APending Publication Date: 2025-08-01TSINGHUA SHENZHEN INTERNATIONAL GRADUATE SCHOOL
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Patent Information
- Application Number
- CN202510727157.2
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Filing Date
- 2025-06-03
- Publication Date
- 2025-08-01
AI Technical Summary
Technical Problem
Due to the elastic deformation and nonlinear characteristics of the rope, the dynamic model is complicated and it is difficult to achieve precise control and path tracking.
Method used
Using a model prediction control method, a nonlinear state space equation of joint angle error and rope driving angle as state variables and input variables is established, and a multi-step prediction model is constructed to optimize the control sequence to achieve accurate path tracking.
Benefits of technology
It effectively solves the nonlinearity and coupling problems of rope-driven robotic arms, realizes precise control of complex trajectories and system optimization, and improves the accuracy and flexibility of motion control.
✦ Generated by Eureka AI based on patent content.
Abstract
The invention discloses a rope-driven mechanical arm motion control method based on model predictive control, which comprises the following steps: taking a joint angle error as a state variable, taking a rope-driven rotation angle as an input variable, and establishing a nonlinear state-space equation of a rope-driven mechanical arm according to the state variable and the input variable; the nonlinear state-space equation is subjected to linearization processing, a linear approximation model is generated, and the linear approximation model comprises a linearization matrix; defining a prediction interval, expanding the linear approximation model into a multi-step prediction form, and generating a prediction model; constructing a cost function, and combining the prediction model into the cost function to solve and obtain an optimal control sequence; and extracting the optimal control increment at the current moment from the optimal control sequence, and updating the state variable, the input variable and the linearization matrix according to the optimal control increment to form closed-loop control. Accurate path tracking control can be carried out on the rope-driven mechanical arm under complex dynamic constraints, and it is ensured that the mechanical arm moves according to the planned trajectory.
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