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Conference Program of WCICA 2012

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<strong>Conference</strong> <strong>Program</strong> <strong>WCICA</strong> <strong>2012</strong><br />

is in the form <strong>of</strong> Werner-like state (d=0).<br />

Botmart, Thongchai<br />

Srinakharinwirot Univ.<br />

◮ SuA11-5 14:50–15:10<br />

Quantum chaotic communication, pp.1854–1859<br />

Zhang, Jing<br />

Wu, Rebing<br />

Li, Chunwen<br />

Tarn, Tzyh-Jong<br />

Tsinghua Univ.<br />

Tsinghua Univ.<br />

Dept. Automation, Tsinghua Univ.,<br />

Washington Univ., St. Louis, MO<br />

The attack induced by the eavesdropper will lower the bit rate or even<br />

lead to the failure <strong>of</strong> quantum communication. To solve this problem, we<br />

introduce a so-called quantum chaotic communication method to mask<br />

and thus actively protect the quantum information by chaotic signal from<br />

being attacked. The encoding and decoding processes are realized by<br />

transmitting the communicated quantum signals through the auxiliary<br />

chaotic devices at both sides <strong>of</strong> the sender and receiver. The method is<br />

applied to two examples, in which continuous-variable coherent states<br />

and qubit states are successfully transmitted without being influenced<br />

by eavesdropping.<br />

◮ SuA11-6 15:10–15:30<br />

Optimal Control <strong>of</strong> Quantum Discord in a Common Environment,<br />

pp.1999–2004<br />

Song, Hongting<br />

Pan, Yu<br />

Cui, Wei<br />

Xi, Zairong<br />

Acad. <strong>of</strong> Mathematics & Sys. Sci.<br />

Chinese Acad. <strong>of</strong> Sci.<br />

Chinese Acad. <strong>of</strong> Sci.<br />

Chinese Acad. <strong>of</strong> Sci.<br />

We get the dynamical evolution <strong>of</strong> quantum correlation for the general<br />

Werner state immersed in a common Ohmic bath. The optimal control<br />

can be derived using Pontryagin maximum principle. It is found that the<br />

control field obtained is helpful to suppress the environmental noises, in<br />

the sense <strong>of</strong> slowing down the decay <strong>of</strong> discord and prolonging its existing<br />

time. Our numerical work demonstrate that the controlled discord<br />

time is almost twice as long as the one without control.<br />

◮ SuA11-7 15:30–15:50<br />

Coherent Quantum Feedback Rejection <strong>of</strong> Non-Markovian Noises,<br />

pp.2209–2214<br />

Xue, ShiBei<br />

Wu, Rebing<br />

Zhang, Jing<br />

Tsinghua Univ.<br />

Tsinghua Univ.<br />

Tsinghua Univ.<br />

This paper explores the control <strong>of</strong> non-Markovian systems via coherent<br />

quantum feedback. In the spirit <strong>of</strong> classical control theory that is widely<br />

used in engineering, we acquire completely new insights in the closedloop<br />

design from the frequency domain point <strong>of</strong> view, which appears<br />

missing in quantum control theory. Based on the example <strong>of</strong> a bosonic<br />

system connected to a pair <strong>of</strong> coupled bosonic baths, a non-Markovian<br />

Langevin equation is established to model the closed-loop quantum dynamics.<br />

We find that, in contrast to the existing time-domain design<br />

methods, the frequency domain analysis is more natural on the memory<br />

kernel function, which can be reshaped by feedback to suppress the<br />

non-Markovian decoherence. For illustration, we consider the case that<br />

the coupling strength in the feedback loop is constant. It is found that<br />

the coherent feedback shifts the two components in the original noise<br />

spectral function in two opposite directions, thereby makes it possible<br />

to suppress the noise near the system’s working frequency. When the<br />

system to be controlled is Markovian, this simple scheme needs to be<br />

replaced by more careful design due to the flatness <strong>of</strong> the noise spectrum.<br />

As an example, the effectiveness <strong>of</strong> our scheme is demonstrated<br />

in photonic crystal systems.<br />

SuB01 15:50–17:50 Room 203A<br />

Stability and Stabilization (II)<br />

Chair: Zhou, Yingjiang<br />

Co-Chair: Dong, Zhe<br />

southeast Univ.<br />

Tsinghua Univ.<br />

◮ SuB01-1 15:50–16:10<br />

Delay-dependent exponential stabilization for nonlinear systems with<br />

interval discrete and distributed time-varying delays via intermittent<br />

control, pp.1077–1082<br />

In this paper, the problem <strong>of</strong> exponential stabilization for a class <strong>of</strong> nonlinear<br />

systems with interval discrete and distributed time-varying delays<br />

is studied. The time delay is a continuous function belonging to<br />

a given interval. Based on the constructing <strong>of</strong> improved Lyapunov-<br />

Krasovskii functionals combined with Leibniz-Newton’s formula, new<br />

delay-dependent sufficient conditions for the exponential stabilization<br />

<strong>of</strong> the systems are first established in terms <strong>of</strong> LMIs without introducing<br />

any free-weighting matrices and independent on the derivatives <strong>of</strong> the<br />

interval time-varying and distributed delays. The controller design are<br />

proposed intermittent feedback control. Numerical examples are given<br />

to illustrate the effectiveness <strong>of</strong> our theoretical results.<br />

◮ SuB01-2 16:10–16:30<br />

Shifted-Ectropy Based Self-Stability Analysis Method for General Thermodynamic<br />

Systems and Its Application, pp.1406–1411<br />

Dong, Zhe<br />

Tsinghua Univ.<br />

Self-stability, which is the ability that system state can converge to an<br />

equilibrium point without any control input, is one <strong>of</strong> the most crucial<br />

features <strong>of</strong> every dynamic system. Self-stability analysis is the basis <strong>of</strong><br />

designing a regulation strategy, and is also one <strong>of</strong> the key parts <strong>of</strong> the<br />

recently developed physical control theory. For electrical or mechanical<br />

systems, generalized Hamiltonian system theory provides a strong tool<br />

for not only self-stability analysis but also control law design. However,<br />

there is still no mature strategy for analyzing the self-stability <strong>of</strong> any<br />

thermodynamic systems. In this paper, after introducing the con-cepts<br />

<strong>of</strong> irreversibility function and shifted-ectropy for general thermodynamic<br />

systems, a new self-stability analysis approach based on regarding<br />

the shifted-ectropy as a Lyapunov function is established for general<br />

thermodynamic systems. Moreover, this newly built method is applied<br />

to analyzing the self-stability <strong>of</strong> the thermo-hydraulic loop <strong>of</strong> a modular<br />

high temperature gas-cooled reactor (MHTGR)<br />

◮ SuB01-3 16:30–16:50<br />

The Stability <strong>of</strong> Linear Discrete Time Delay Systems Over a Finite Time<br />

Interval: New Results, pp.1459–1464<br />

Debeljkovic, Dragutin Univ. <strong>of</strong> Belgrade, School <strong>of</strong> Mechanical<br />

Engineering<br />

Stojanovic, Sreten<br />

Dimitrijevic, Nebojsa<br />

Popov, Dejan<br />

Univ. <strong>of</strong> Nis, Faculty <strong>of</strong> Tech.<br />

Univ. <strong>of</strong> Belgrade, Faculty <strong>of</strong> Mechanical Eng<br />

Univ. <strong>of</strong> Belgrade, School <strong>of</strong> Mechanical<br />

Engineering<br />

This paper gives sufficient conditions for the practical and finite time<br />

stability <strong>of</strong> a particular class <strong>of</strong> linear discrete time delay systems. Analyzing<br />

the finite time stability concept, these new delay-independent<br />

conditions are derived using an approach based on the Lyapunov-like<br />

functions. The practical and attractive practical stability for discrete time<br />

delay systems has been investigated. The above mentioned approach<br />

was supported by the classical Lyapunov technique to guarantee the<br />

attractivity properties <strong>of</strong> the system behavior.<br />

◮ SuB01-4 16:50–17:10<br />

Stability Analysis for A Class <strong>of</strong> Distributed ParameterSwitched Systems<br />

with Time-varying, pp.2017–2021<br />

Bao, Leping<br />

Fei, Shumin<br />

Zhai, Junyong<br />

Southeast Univ.<br />

Southeast Univ.<br />

Southeast Univ.<br />

In this paper we consider a class <strong>of</strong> switched systems governed by Partial<br />

Differential Equations on Banach space. We provide the results on<br />

stability <strong>of</strong> infinite dimensional distributed parameter switched systems<br />

with time-varying. Sufficient conditions for stability are derived via<br />

semigroup theory.<br />

◮ SuB01-5 17:10–17:30<br />

Global asymptotic stability <strong>of</strong> uncertain nonlinear system with state and<br />

input constraint, pp.2695–2700<br />

Zhou, Yingjiang<br />

Sun, Changyin<br />

Wang, Li<br />

southeast Univ.<br />

Southeast Univ.<br />

Southeast Univ.<br />

214

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