Shuzhi Sam Ge

ORCID: 0000-0001-5549-312X
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About
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Research Areas
  • Adaptive Control of Nonlinear Systems
  • Iterative Learning Control Systems
  • Adaptive Dynamic Programming Control
  • Distributed Control Multi-Agent Systems
  • Robotic Path Planning Algorithms
  • Advanced Control Systems Optimization
  • Stability and Control of Uncertain Systems
  • Control and Dynamics of Mobile Robots
  • Neural Networks and Applications
  • Dynamics and Control of Mechanical Systems
  • Neural Networks Stability and Synchronization
  • Vibration and Dynamic Analysis
  • Stability and Controllability of Differential Equations
  • Robot Manipulation and Learning
  • Control and Stability of Dynamical Systems
  • Robotics and Sensor-Based Localization
  • Fault Detection and Control Systems
  • Control Systems and Identification
  • Hydraulic and Pneumatic Systems
  • Robotic Locomotion and Control
  • Modular Robots and Swarm Intelligence
  • Underwater Vehicles and Communication Systems
  • Reinforcement Learning in Robotics
  • Video Surveillance and Tracking Methods
  • Advanced Vision and Imaging

National University of Singapore
2016-2025

Qingdao University
2018-2025

Jilin Medical University
2025

Hubei University
2024

China Jiliang University
2024

Wuhan University of Technology
2024

Yanshan University
2024

Institute of Electrical and Electronics Engineers
2020-2023

University of Memphis
2020-2023

Antea Group (France)
2023

Mathematical Preliminaries.- Stabilizing Switching for Autonomous Systems.- Controllability, Observability, and Normal Forms.- Feedback Stabilization.- Optimization.- Conclusions Perspectives.

10.1109/tac.2006.880951 article EN IEEE Transactions on Automatic Control 2006-09-01

In this brief, adaptive neural control is presented for a class of output feedback nonlinear systems in the presence unknown functions. The functions are handled via on-line network (NN) using only measurements. A barrier Lyapunov function (BLF) introduced to address two open and challenging problems neuro-control area: 1) any initial compact set, how determine priori superset, on which NN approximation valid; 2) ensure that arguments remain within specified superset. By ensuring boundedness...

10.1109/tnn.2010.2047115 article EN IEEE Transactions on Neural Networks 2010-07-08

In this paper, adaptive neural control schemes are proposed for two classes of uncertain multi-input/multi-output (MIMO) nonlinear systems in block-triangular forms. The MIMO consist interconnected subsystems, with couplings the forms unknown nonlinearities and/or parametric uncertainties input matrices, as well system interconnections without any bounding restrictions. Using structure properties, stability analyses closed-loop shown a nested iterative manner all states. By exploiting...

10.1109/tnn.2004.826130 article EN IEEE Transactions on Neural Networks 2004-05-01

The paper first describes the problem of goals unreachable with obstacles nearby when using potential field methods for mobile robot path planning. Then, new repulsive functions are presented by taking relative distance between and goal into consideration, which ensures that position is global minimum total potential.

10.1109/70.880813 article EN IEEE Transactions on Robotics and Automation 2000-01-01

10.1023/a:1020564024509 article EN Autonomous Robots 2002-01-01

In this paper, robust adaptive neural network (NN) control is investigated for a general class of uncertain multiple-input-multiple-output (MIMO) nonlinear systems with unknown coefficient matrices and input nonlinearities. For nonsymmetric nonlinearities saturation deadzone, variable structure (VSC) in combination backstepping Lyapunov synthesis proposed NN design guaranteed stability. the control, usual assumption on nonsingularity approximation boundary between error have been eliminated....

10.1109/tnn.2010.2042611 article EN IEEE Transactions on Neural Networks 2010-03-16

In this paper, adaptive neural control is presented for a class of strict-feedback nonlinear systems with unknown time delays. The proposed design method does not require priori knowledge the signs virtual coefficients. delays are compensated using appropriate Lyapunov-Krasovskii functionals in design. It proved that backstepping able to guarantee semiglobal uniformly ultimately boundedness all signals closed-loop. addition, output system proven converge small neighborhood origin. Simulation...

10.1109/tsmcb.2003.817055 article EN IEEE Transactions on Systems Man and Cybernetics Part B (Cybernetics) 2004-02-01

In this paper, direct adaptive neural-network (NN) control is presented for a class of affine nonlinear systems in the strict-feedback form with unknown nonlinearities. By utilizing special property term, developed scheme,avoids controller singularity problem completely. All signals closed loop are guaranteed to be semiglobally uniformly ultimately bounded and output system proven converge small neighborhood desired trajectory. The performance closed-loop by suitably choosing design...

10.1109/72.977306 article EN IEEE Transactions on Neural Networks 2002-01-01

Following the idea of using first-order time derivatives, this paper presents a general recurrent neural network (RNN) model for online inversion time-varying matrices. Different kinds activation functions are investigated to guarantee global exponential convergence exact inverse given matrix. The robustness proposed is also studied with respect different and various implementation errors. Simulation results, including application kinematic control redundant manipulators, substantiate...

10.1109/tnn.2005.857946 article EN IEEE Transactions on Neural Networks 2005-11-01

Presents a robust adaptive control approach for class of time-varying uncertain nonlinear systems in the strict feedback form with completely unknown virtual coefficients, parameters and bounded disturbances. The proposed design method does not require any priori knowledge coefficients except their bounds. It is proved that scheme can guarantee global uniform ultimate boundedness closed-loop system signals disturbance attenuation.

10.1109/tac.2003.815049 article EN IEEE Transactions on Automatic Control 2003-08-01
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