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4篇 您的检索式：作者名="FENG Hongyinping"

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		题名	作者	年代	出处	被引量
	1	Exponential stabilization of an ODE system with Euler-Bernoulli beam actuator dynamics显示文摘Dear editor,Recently,finite-dimensional systems with infinitedimensional actuator or sensor dynamics have drawn the attention of researchers worldwide.Many real-world systems can be modeled as ordinary differential equation(ODE)-partial differential equation(PDE)cascade systems,such as traffic flows,chemical reactor processes,heat exchangers,and oil well drilling.In this study,we consider the problem of compensating the actuator dynamics modeled by the Euler-Bernoulli beam(EBB)equation.	Xiao-Hui WU Hongyinping FENG	2022	Science China(Information Sciences)2022，65，5：	2
	2	Blow-up Solutions for a Wave Equation with Boundary Damping and Interior Source显示文摘	Feng Hongyinping Li Shengjia Zhi Xia	2012	Nonlinear Analysis TMA2012，75，：	1
	3	Blow-up solutions for a nonlinear wave equation with boundary damping and interior source显示文摘	Feng Hongyinping Li Shengjia Zhi Xia	2012	Nonlinear Analysis2012，75，：	1
	4	Output Tracking for One-Dimensional Wave Equation with Non-Collocated Control and Output Configuration显示文摘This paper considers output tracking for a one-dimensional wave equation with general disturbance which includes both internal nonlinear uncertainty and external disturbance.The performance output is non-collocated to the control.The disturbance is estimated by an essentially extended state observer from active disturbance rejection control and the difficulty caused by the non-collocated configuration of control and output is overcome by a proper trajectory planning.An output feedback law is proposed to make the tracking error be convergent to zero exponentially as time goes to infinity.At the same time,all states of the closed-loop system are shown to be uniformly bounded.Numerical simulation is also presented to validate the theoretical results.	WEI Jing FENG Hongyinping	2020	Journal of Systems Science & Complexity2020，33，5：	0

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