Finite-time control of spherical formation tracking of first-order UAVs

Author(s):  
Yihang Jiang ◽  
Yang-Yang Chen
2018 ◽  
Vol 2018 ◽  
pp. 1-13 ◽  
Author(s):  
Jinglin Hu ◽  
Xiuxia Sun ◽  
Lei He

Signal quantization can reduce communication burden in multiple unmanned aerial vehicle (multi-UAV) system, whereas it brings control challenge to formation tracking of multi-UAV system. This study presents an adaptive finite-time control scheme for formation tracking of multi-UAV system with input quantization. The UAV model contains nonholonomic kinematic model and autopilot model with uncertainties. The nonholonomic states of the UAVs are transformed by a transverse function method. For input quantization, hysteretic quantizers are used to reduce the system chattering and new decomposition is introduced to analyze the quantized signals. Besides, a novel transformation of the control signals is designed to eliminate the quantization effect. Based on the backstepping technique and finite-time Lyapunov stability theory, the adaptive finite-time controller is established for formation tracking of the multi-UAV system. Stability analysis proves that the tracking error can converge to an adjustable small neighborhood of the origin within finite time and all the signals in closed-loop system are semiglobally finite-time bounded. Simulation experiment illustrates that the system can track the reference trajectory and maintain the desired formation shape.


2016 ◽  
Vol 202 ◽  
pp. 20-26 ◽  
Author(s):  
Ming-Feng Ge ◽  
Zhi-Hong Guan ◽  
Chao Yang ◽  
Tao Li ◽  
Yan-Wu Wang

Author(s):  
Kanya Rattanamongkhonkun ◽  
Radom Pongvuthithum ◽  
Chulin Likasiri

Abstract This paper addresses a finite-time regulation problem for time-varying nonlinear systems in p-normal form. This class of time-varying systems includes a well-known lower-triangular system and a chain of power integrator systems as special cases. No growth condition on time-varying uncertainties is imposed. The control law can guarantee that all closed-loop trajectories are bounded and well defined. Furthermore, all states converge to zero in finite time.


Author(s):  
Emmanuel Cruz‐Zavala ◽  
Tonametl Sanchez ◽  
Emmanuel Nuño ◽  
Jaime A. Moreno

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