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Conference Program of WCICA 2012

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<strong>WCICA</strong> <strong>2012</strong><br />

Book <strong>of</strong> Abstracts: Friday Sessions<br />

<strong>of</strong> control system, but also to evaluate the pairing which is currently<br />

applied and analyze whether another variables pairing is needed.<br />

◮ FrB03-3 16:30–16:50<br />

Design <strong>of</strong> Parametric Finite Time Functional Observers in Linear Timeinvariant<br />

Systems, pp.1156–1159<br />

Wang, Guo-sheng<br />

Lv, Hong-tao<br />

Lv, Qiang<br />

Acad. <strong>of</strong> Armored Force Engineering<br />

Acad. <strong>of</strong> Armored Force Engineering<br />

Acad. <strong>of</strong> Armored Force Engineering<br />

A design problem <strong>of</strong> the parametric finite time functional observers for<br />

the linear time-invariant systems is investigated. The aim is to design<br />

the parametric form <strong>of</strong> the functional observers which can estimate directly<br />

the linear functions <strong>of</strong> the state for the linear time-invariant systems<br />

in a predefined finite time. Based on the parametric solutions for<br />

a class <strong>of</strong> Sylvester matrix equation, this paper presents the parametric<br />

expressions <strong>of</strong> all the gain matrices for the finite time functional observers,<br />

in which the free parameters can <strong>of</strong>fer all the design degrees<br />

<strong>of</strong> freedom for control system design. Finally, a numerical example and<br />

its simulation results show the simplicity and effectiveness <strong>of</strong> the proposed<br />

design method <strong>of</strong> parametric finite time functional observers in<br />

the linear time-invariant systems.<br />

◮ FrB03-4 16:50–17:10<br />

Observer Design for Wave Equations with van der Pol Type Boundary<br />

Conditions, pp.1471–1476<br />

Li, Liangliang<br />

Huang, Yu<br />

Xiao, MingQing<br />

Zhongkai Univ. <strong>of</strong> Agriculture & Engineering<br />

Zhongshan (Sun Yat-Sen) Univ.<br />

Southern Illinois Univ.<br />

In this paper, we study the observer design problem for onedimensional<br />

wave equation with van der Pol type boundary condition,<br />

whose dynamics presents spatiotemporal chaotic behaviors. By introducing<br />

a linear error feedback on the boundary, we construct an observer<br />

via method <strong>of</strong> characteristic. The main approach is to construct two<br />

one-dimensional mappings which can characterize the evolutionary dynamics<br />

<strong>of</strong> the system as well as the observer, and the convergence <strong>of</strong><br />

error dynamics is obtained in terms <strong>of</strong> these two mappings. The range<br />

<strong>of</strong> the feedback gain is identified. Numerical simulation is provided to<br />

illustrate the theoretical outcomes.<br />

◮ FrB03-5 17:10–17:30<br />

The Estimation <strong>of</strong> the Solutions Matrix <strong>of</strong> the Perturbed Discrete Time<br />

Algebraic Riccati Equation, pp.1172–1175<br />

Bi, Haiyun<br />

Chen, Dongyan<br />

Anhui Polytechnic Univ.<br />

Harbin Univ. <strong>of</strong> Sci. & Tech.<br />

In this paper, the estimation problem <strong>of</strong> the solution matrix about the<br />

perturbed discrete time algebraic Riccati equation (PDTARE) is discussed.<br />

The estimation <strong>of</strong> upper and lower bounds <strong>of</strong> the solution<br />

matrix to the equation under a certain uncertainty assumption are p-<br />

resented by applying the matrix calculation property, and the estimation<br />

results are given by a matrix inequality and a discrete time algebra<br />

Riccati equations(DTARE). Finally, the effectiveness <strong>of</strong> above results is<br />

shown by an example.<br />

◮ FrB03-6 17:30–17:50<br />

Admissibility Conditions for Linear Singular Delta Operator Systems:<br />

Analysis and Synthesis, pp.1870–1875<br />

Mao, Qing-tang<br />

Dong, Xin-zhuang<br />

Tian, Wan-hu<br />

Qingdao Univ.<br />

Qingdao Univ.<br />

Qingdao Univ.<br />

This paper mainly deals with the problems <strong>of</strong> admissibility analysis and<br />

admissible control for linear singular delta operator systems. By introducing<br />

the delta operator into the discrete model <strong>of</strong> a linear singular<br />

continuous system, the delta operator model is set up which tends to<br />

the corresponding continuous system when the sampling period tends<br />

to zero. Necessary and sufficient admissibility conditions are proposed<br />

for linear singular delta operator systems. Based on these results, the<br />

problem <strong>of</strong> admissible control is also considered and an explicit expression<br />

<strong>of</strong> a desired state feedback controller is given. Finally, examples<br />

are provided to demonstrate the results in this paper.<br />

FrB04 15:50–17:50 Room 203D<br />

Slide Mode Control<br />

Chair: Liu, Shirong<br />

Co-Chair: SHI, Juan<br />

Hangzhou Dianzi Univ.<br />

Victoria Univ.<br />

◮ FrB04-1 15:50–16:10<br />

Nonlinear Attitude Control <strong>of</strong> a 3D Rigid Pendulum using Hierarchical<br />

Sliding Mode Techniques, pp.1524–1528<br />

Zou, Kui<br />

GE, Xinsheng<br />

Beijing Information Sci. & Tech.<br />

Beijing Information Sci. & Tech. Univ.<br />

This paper studies the attitude control problem <strong>of</strong> a 3D rigid pendulum.<br />

The 3D rigid pendulum is a reduced model <strong>of</strong> Geo-stationary(GEO)<br />

spacecraft. It consists <strong>of</strong> a rigid body supported by a fixed and frictionless<br />

pivot with three rotational degrees, acted on by a constant gravitational<br />

force. An improved hierarchical sliding mode method is proposed<br />

for nonlinear attitude control <strong>of</strong> the 3D rigid pendulum at arbitrary position.<br />

This method divides the system into two subsystems, and then we<br />

use Lyapunov law to obtain the total control input which contains equivalent<br />

control components <strong>of</strong> each subsystem, we can guarantee that<br />

each subsystem accesses into their own sliding planes. The asymptotic<br />

stability <strong>of</strong> all sliding planes is also proved theoretically, and simulation<br />

results show the controller’s validity.<br />

◮ FrB04-2 16:10–16:30<br />

Integral Sliding Mode Control <strong>of</strong> Z-source Inverter for Motor Drive System<br />

<strong>of</strong> Electric Vehicles, pp.1196–1200<br />

Sun, Qu<br />

Wang, Yongyu<br />

Univ. <strong>of</strong> Sci. & Tech. Beijing<br />

Univ. <strong>of</strong> Beijing Post & Telecommunication<br />

In order to overcome the disadvantages <strong>of</strong> non-minimum phase system,<br />

which the Z-source inverter has when it is used in the motor drive system<br />

<strong>of</strong> electric vehicles, an integral sliding-mode controller based on<br />

equivalent control is proposed. With the reaching condition imposed,<br />

the controller can guarantee the stability <strong>of</strong> closed-loop system and the<br />

robustness <strong>of</strong> system output. Based on the pseudo-output, which is defined<br />

by measured capacitor voltage and inductor current on Z-source<br />

network, a constant capacitor voltage control strategy for Z-source inverter<br />

is given. The simulation results show that the closed-loop control<br />

system for Z-source inverter can achieve better global robustness with<br />

zero steady error, and that the capacitor voltage on Z-source network<br />

can be stabilized so that good performances <strong>of</strong> motor drive system can<br />

be effectively realized.<br />

◮ FrB04-3 16:30–16:50<br />

On Hierarchical Sliding Mode Control <strong>of</strong> Underactuated TORA System,<br />

pp.1785–1789<br />

Bao, Yuqing<br />

Li, Junyuan<br />

Xie, Jihua<br />

Gao, Bingtuan<br />

Southeast Univ.<br />

Harbin Inst. <strong>of</strong> Tech.<br />

Southeast Univ.<br />

Southeast Univ.<br />

Two different hierarchical sliding mode controllers are designed for an<br />

underactuated TORA (Translational Oscillator with Rotational Actuator)<br />

system. Firstly, the dynamics <strong>of</strong> TORA system is separated into two<br />

subsystems according to the motion degrees <strong>of</strong> freedom. Each subsystem<br />

contains two state variables, which are chosen to construct a<br />

sub-sliding mode surface. And the total sliding mode surface is defined<br />

as a function <strong>of</strong> the two sub-sliding mode surfaces. For the two methods<br />

<strong>of</strong> hierarchical sliding mode control, the first method is to define the<br />

total sliding mode surface as a piecewise linear function <strong>of</strong> the two subsliding<br />

surfaces. The coefficient <strong>of</strong> the function needs to be frequently<br />

switched to guarantee the system stability. The second method is to define<br />

the total sliding mode surface as a continuous liner function <strong>of</strong> the<br />

two sub-sliding mode surfaces. The coefficient sign <strong>of</strong> the continuous<br />

liner function is determined by analyzing the model. Finally, simulation<br />

results demonstrate the feasibility <strong>of</strong> the two controllers, and show that<br />

the second controller has better performance.<br />

◮ FrB04-4 16:50–17:10<br />

Dynamic Output Feedback Sliding Mode Control for Magnetic Bearing<br />

System Stabilization, pp.1547–1552<br />

103

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