Keyword search (4,164 papers available)

"Robots" Keyword-tagged Publications:

Title Authors PubMed ID
1 The Era of Humanoid Robots: Addressing Emerging End-of-Life Waste Challenges Wang Z; Chen Z; Sajedi S; Deng S; An C; 41804291
ENCS
2 Adaptive finite-time synchronized control of multi-robotic fiber placement system with model uncertainties and disturbances Zhang R; Wang Y; Xie W; Li P; Tan H; Jiang Y; 40461302
ENCS
3 Children s attribution of mental states to humans and social robots assessed with the Theory of Mind Scale Goldman EJ; Baumann AE; Pare L; Beaudoin J; Poulin-Dubois D; 40348850
PSYCHOLOGY
4 AAT4IRS: automated acceptance testing for industrial robotic systems Dos Santos MG; Hallé S; Petrillo F; Guéhéneuc YG; 39420929
ENCS
5 Children's anthropomorphism of inanimate agents Goldman EJ; Poulin-Dubois D; 38659105
PSYCHOLOGY
6 Do preschoolers trust a competent robot pointer? Baumann AE; Goldman EJ; Cobos MM; Poulin-Dubois D; 37804786
CONCORDIA
7 Preschoolers' anthropomorphizing of robots: Do human-like properties matter? Goldman EJ; Baumann AE; Poulin-Dubois D; 36814889
PSYCHOLOGY
8 Practical fixed-time trajectory tracking control of constrained wheeled mobile robots with kinematic disturbances Lu Q; Chen J; Wang Q; Zhang D; Sun M; Su CY; 35039151
ENCS
9 Foundations of Erobotics. Dubé S, Anctil D 33133302
PSYCHOLOGY

 

Title:Adaptive finite-time synchronized control of multi-robotic fiber placement system with model uncertainties and disturbances
Authors:Zhang RWang YXie WLi PTan HJiang Y
Link:https://pubmed.ncbi.nlm.nih.gov/40461302/
DOI:10.1016/j.isatra.2025.05.022
Publication:ISA transactions
Keywords:DisturbancesFiber placementFinite-time controlModel uncertaintiesMulti-robotsSynchronization control
PMID:40461302 Category: Date Added:2025-06-04
Dept Affiliation: ENCS
1 College of Electrical and Information Engineering, Hunan University, Changsha, 410082, Hunan, China; National Engineering Laboratory of Robot Visual Perception and Control Technology, Hunan University, Changsha, 410082, Hunan, China.
2 Department of Mechanical, Industrial and Aerospace, Concordia University, Montreal, H3G2W1, Quebec, Canada.
3 College of Mechanical and Electrical Engineering, Nanjing University of Aeronautics and Astronautics, Nanjing, 210016, Jiangsu, China.
4 College of Electrical and Information Engineering, Hunan University, Changsha, 410082, Hunan, China; National Engineering Laboratory of Robot Visual Perception and Control Technology, Hunan University, Changsha, 410082, Hunan, China. Electronic address: tanhaoran@hnu.edu.cn.
5 School of Robotics, Hunan University, Changsha, 410082, Hunan, China; National Engineering Laboratory of Robot Visual Perception and Control Technology, Hunan University, Changsha, 410082, Hunan, China.

Description:

The use of multiple robots to manufacture composite components represents a critical development direction for fiber placement systems (FPSs). In multi-robotic fiber placement systems (MRFPSs) with heterogeneous mechanical structures, robots collaborate to perform fiber placement tasks. Consequently, robot synchronization emerges as a primary factor in determining the performance of the fiber placement process. However, the difficulty in establishing accurate system models and the presence of disturbances are two significant challenges to achieving precise robot synchronization. Additionally, the system is expected to exhibit desirable dynamic characteristics, such as finite-time error convergence. To address these issues and requirements, we propose a novel adaptive finite-time synchronization control (AFSC) algorithm for the system. Specifically, a finite-time sliding mode observer is developed to handle kinematic uncertainty. A novel fast non-singular terminal sliding mode (FNTSM) manifold is constructed in the AFSC algorithm. Moreover, the control algorithm integrates an adaptive law to handle dynamic uncertainty and an adaptive term to counteract disturbances. Performance analysis demonstrates that the AFSC ensures that the coupled, synchronization, and tracking errors converge to zero within finite time. Furthermore, simulations and experiments are conducted to validate the effectiveness of the AFSC algorithm.





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