Hai Xuan Le

Dr. Hai Xuan Le


Research Focus & Metrics

Academic Career Length

8Years (2019-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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23 May 2023 in Electronics
Verified
Journal Article
Open access
PDF file
SDSon Tung Dang
Son Tung Dang
XDXuan Minh Dinh
Xuan Minh Dinh
TKThai Dinh Kim
Thai Dinh Kim
HLHai Xuan Le
Hai Xuan Le
MHManh-Hung Ha
Manh-Hung Ha
This paper proposes a new adaptive controller for three-wheeled mobile robots (3WMRs) called the ABHSMC controller. This ABHSMC controller is developed through a cooperative approach, combining a backstepping controller and a Radial Basis Function (RBF) neural network-based Hierarchical Sliding Mode Controller (HSMC). Notably, the RBF neural network exhibits the remarkable capability to estimate both the uncertainty components of the model and systematically adapt its parameters, leading to enhanced output trajectory responses. A novel navigational model, constructed by the connection to the adaptive BHSMC controller, Timed Elastic Band (TEB) Local Planner, and A-star (A*) Global Planner, is called ABHSMC navigation stack, and it is applied to effectively solve the tracking issue and obstacle avoidance for the 3-Wheeled Mobile Robot (3WMR). The simulation results implemented in the Matlab/Simulink platform demonstrate that the 3WMRs can precisely follow the desired trajectory, even in the presence of disturbances and changes in model parameters. Furthermore, the controller’s reliability is endorsed on our constructed self-driving car model. The achieved experimental results indicate that the proposed navigational structure can effectively control the actual vehicle model to track the desired trajectory with a small enough error and avoid a sudden obstacle simultaneously.

2 May 2019 in Cyber-Physical Systems
Verified
Journal Article
Open access
HLHai Xuan Le
Hai Xuan Le
ALAnh Viet Le
Anh Viet Le
Linh NguyenLinh Nguyen
Linh Nguyen
This paper proposes a new approach to robustly control a 2D under-actuated overhead crane system, where a payload is effectively transported to a destination in real time with small sway angles, given its inherent uncertainties such as actuator nonlinearities and external disturbances. The control law is proposed to be developed by the use of the robust hierarchical sliding mode control (HSMC) structure in which a second-level sliding surface is formulated by two first-level sliding surfaces drawn on both actuated and under-actuated outputs of the crane. The unknown and uncertain parameters of the proposed control scheme are then adaptively estimated by the fuzzy observer (FO), where the adaptation mechanism is derived from the Lyapunov theory. More importantly, stability of the proposed strategy is theoretically proved. Effectiveness of the proposed adaptive FO-based HSMC approach was extensively validated by implementing the algorithm in both synthetic simulations and real-life experiments, where the results obtained by our method are highly promising.

21 March 2023 in International Journal of Dynamics and Control
Verified
Journal Article
Closed access
PDF file
DHDuy Hoang
Duy Hoang
NPNgoc Thanh Pham
Ngoc Thanh Pham
HLHai Xuan Le
Hai Xuan Le
DDDung Manh Do
Dung Manh Do
NNNgoc Linh Nguyen
Ngoc Linh Nguyen
TKThai Dinh Kim
Thai Dinh Kim

14 May 2025 in International Journal of Control, Automation, and Systems
Verified
Journal Article
Closed access
PDF file
TTTung Ngo Sy Thanh
Tung Ngo Sy Thanh
DDDzung Manh Do
Dzung Manh Do
TNTUAN NGUYEN
TUAN NGUYEN
HLHai Xuan Le
Hai Xuan Le
KDKhoat Nguyen Duc
Khoat Nguyen Duc

20 August 2023
Verified
Book Chapter
Closed access
PDF file
DTDuy Nguyen Trung
Duy Nguyen Trung
TVThien Nguyen Van
Thien Nguyen Van
HLHai Xuan Le
Hai Xuan Le
DMDung Do Manh
Dung Do Manh
DHDuy Hoang
Duy Hoang

9 June 2025 in Journal of Control, Automation and Electrical Systems
Verified
Journal Article
Closed access
PDF file
XDXuan-Minh Dinh
Xuan-Minh Dinh
TLTruong-Giang Luong
Truong-Giang Luong
HLHai Xuan Le
Hai Xuan Le
TNTUAN NGUYEN
TUAN NGUYEN
DKDinh-Thai Kim
Dinh-Thai Kim