A Neural-Dynamics-Based Control Scheme for Double-Arm Mobile Robots with Dynamic Neural Network

A double-arm mobile robot (DMR) is an advanced robotic system that integrates a mobile platform and double robotic arms. To address the control issue of the DMR, this paper provides its mathematical model and deduces kinematic equations as preliminaries. On this basis, a physically constrained velocity collaborative control (PCVCC) scheme is proposed for kinematic control of the DMR, which adjusts the mobile platform and robotic arms cooperatively using a designed optimization criterion. To explore the optimal solution of the PCVCC scheme, a gradient descent method assisted by velocity compensation is exploited to design a dynamic neural network (DNN) solver. Subsequently, theoretical analyses confirm the global convergence of the DNN solver. Finally, simulations, experiments, and comparisons demonstrate the feasibility and superiority of the proposed method.

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Publication Details

Journal
Tsinghua Science & Technology
Published
2025-12-19
DOI
https://doi.org/10.26599/tst.2024.9010194
Primary Topic
Distributed Control Multi-Agent Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

A Neural-Dynamics-Based Control Scheme for Double-Arm Mobile Robots with Dynamic Neural Network

Diwen Xiong, Mingsheng Shang, Liuyi Wen
Tsinghua Science & Technology
Distributed Control Multi-Agent Systems
article

A Neural-Dynamics-Based Control Scheme for Double-Arm Mobile Robots with Dynamic Neural Network

Diwen Xiong, Mingsheng Shang, Liuyi Wen
article en

Abstract

A double-arm mobile robot (DMR) is an advanced robotic system that integrates a mobile platform and double robotic arms. To address the control issue of the DMR, this paper provides its mathematical model and deduces kinematic equations as preliminaries. On this basis, a physically constrained velocity collaborative control (PCVCC) scheme is proposed for kinematic control of the DMR, which adjusts the mobile platform and robotic arms cooperatively using a designed optimization criterion. To explore the optimal solution of the PCVCC scheme, a gradient descent method assisted by velocity compensation is exploited to design a dynamic neural network (DNN) solver. Subsequently, theoretical analyses confirm the global convergence of the DNN solver. Finally, simulations, experiments, and comparisons demonstrate the feasibility and superiority of the proposed method.

Tsinghua Science & TechnologyVol. 31(3)
Chongqing Institute of Green and Intelligent Technology (CN)
Openalex Percentile: Top 54%
Distributed Control Multi-Agent Systems
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