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An In-Depth Study of Complex Power System Dynamic Behavior Characteristics for Chinese UHV Power Grid Security
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作者 Ding Daoqi State Grid Information & Telecommunication Co.,Ltd.Zhao Fang 《Electricity》 2009年第2期45-51,共7页
In this paper,a series of major policy decisions used to improve the power grid reliability,reduce the risk and losses of major power outages,and realize the modernization of 21st century power grid are discussed. The... In this paper,a series of major policy decisions used to improve the power grid reliability,reduce the risk and losses of major power outages,and realize the modernization of 21st century power grid are discussed. These decisions were adopted by American government and would also be helpful for the strategic development of Chinese power grid. It is proposed that China should take precaution,carry out security research on the overall dynamic behaviour characteristics of the UHV grid using the complexity theory,and finally provide safeguard for the Chinese UHV grid. It is also pointed out that,due to the lack of matured approaches to controll a cascading failure,the primary duty of a system operator is to work as a "watchdog" for the grid operation security,eliminate the cumulative effect and reduce the risk and losses of major cascading outages with the help of EMS and WAMS. 展开更多
关键词 EMS 2003 WAMS An In-Depth Study of complex Power System Dynamic Behavior Characteristics for Chinese UHV Power Grid Security
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Numerical Simulation of the Fractional-Order Lorenz Chaotic Systems with Caputo Fractional Derivative
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作者 Dandan Dai Xiaoyu Li +2 位作者 Zhiyuan Li Wei Zhang Yulan Wang 《Computer Modeling in Engineering & Sciences》 SCIE EI 2023年第5期1371-1392,共22页
Although some numerical methods of the fractional-order chaotic systems have been announced,high-precision numerical methods have always been the direction that researchers strive to pursue.Based on this problem,this ... Although some numerical methods of the fractional-order chaotic systems have been announced,high-precision numerical methods have always been the direction that researchers strive to pursue.Based on this problem,this paper introduces a high-precision numerical approach.Some complex dynamic behavior of fractional-order Lorenz chaotic systems are shown by using the present method.We observe some novel dynamic behavior in numerical experiments which are unlike any that have been previously discovered in numerical experiments or theoretical studies.We investigate the influence of α_(1),α_(2),α_(3) on the numerical solution of fractional-order Lorenz chaotic systems.The simulation results of integer order are in good agreement with those of othermethods.The simulation results of numerical experiments demonstrate the effectiveness of the present method. 展开更多
关键词 Novel complex dynamic behavior numerical simulation fractional-order lorenz chaotic systems HIGH-PRECISION
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BIFURCATION ANALYSIS IN A GENERALIZED FRICTION MODEL WITH TIME-DELAYED FEEDBACK
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作者 Chuang Xu Junjie Wei 《Annals of Differential Equations》 2014年第2期199-215,共17页
In this paper, we consider a generalized model of the two friction models, both of which have two different types of control forces with time-delayed feedback proposed by Ashesh Sara et al. By taking the time delay as... In this paper, we consider a generalized model of the two friction models, both of which have two different types of control forces with time-delayed feedback proposed by Ashesh Sara et al. By taking the time delay as the bifurcation parameter, we discuss the local stability of the Hopf bifurcations. Under some condition, the generalized model harbors a phenomenon that the equilibrium may undergo finite switches from stability to instability to stability and finally become unstable. By applying the method introduced by Faria and Magalhaes, we compute the normal form on the center manifold to determine the direction and stability of the Hopf bifurcations. Numerical simulations are carried out and more than one periodic solutions may exist according to the bifurcation diagram given by BIFTOOL. Finally a brief conclusion is presented. 展开更多
关键词 Hopf bifurcation friction-driven oscillation time-delayed feedback periodic solution complex dynamical behavior
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