基于多涡卷混沌吸引子的电力电子变换器混沌PWM控制研究

基于多涡卷混沌吸引子,提出了一种新型混沌PWM控制方法抑制电力电子变换器电磁干扰。该方法将多涡卷混沌吸引子与传统混沌PWM控制结合,应用于电力电子变换器的控制中,实现从电磁干扰源头上抑制传导电磁干扰。对比传统混沌PWM控制,该方法能够在降低开关频率及其倍数次谐波峰值的同时,减少开关频率及其倍数次附近次谐波的生成,具有更好的EMI抑制效果。     

基于锁相环混沌同步

文中给出基于锁相环的混沌同步设计方案.仿真结果表明若系统参数选的合适,两个混沌锁相环可达到很好的同步.证实该方案用于保密通信的可性行和有效性.文中还发现了一个非常有趣的现象并对它作了必要的分析.     

基于解耦双同步电流控制器的光伏逆变器研究

基于陷波器的双同步坐标系技术广泛应用于不对称电压系统,为获得更好的同步性能,有学者提出一种基于输入电压向量正、负序分量解耦的高性能同步技术,将这种解耦双同步坐标技术引入电流控制器,使用正、负序给定误差信号作为前馈信号,以抵消参考坐标系上测得电流的知振荡。当系统中注入不对称电流时,该控制结构动态性能很快,且可实现零稳态误差。仿真和实验结果表明所提控制器能获得更好的动态性能。     

采用滑模方法实现多涡卷混沌系统的同步

针对基于滞环的多涡卷混沌系统的同步,提出了一种终端滑模变结构控制方案,使主动混沌系统和被动混沌系统之间实现了同步,使得误差系统在有限时间内到达设定的滑模面,保证误差系统在有限时间内到达系统的平衡点。仿真结果验证了所提出方法的有效性和分析的正确性。     

基于虚拟仪器四翼混沌吸引子的研究

随着虚拟仪器技术的飞速发展,为研究非线性系统提供了新途径。讨论了基于虚拟仪器四翼混沌吸引子的研究模式,设计了软件系统,并给出了基于虚拟仪器技术实验系统的拓扑结构,为研究非线性系统提供了可行的方案。利用此方案进行初步的实验,结果证明此实验系统在参数调节方面、可靠性,实时性等具有良好的实验效果。     

一种多路同步触发控制器

研制了一种实用多路同步触发器。该装置体积小 ,调节方便 ,延时可调范围 0～ 10 0 ms,时延精度达 1μs,触发动作精度达 10μs。经实验证明其工作性能稳定、可靠     

电压模式控制Buck变换器中的混沌吸引子重构技术

利用Buck变换器的输出电压时间序列可以进行变换器的混沌吸引子重构，其中延迟量可以通过时间序列的自相关函数来确定，而重构维数也可根据混沌吸引子的关联维来确定，仿真和特征参数计算均表明Buck变换器的重构混沌吸引子与原混沌吸引子拓扑等价，具有相同的动力学性质和几何性质，另外，构建了一个延迟重构实验电路，得到的实验波形也验证了上述结果。     

电压模式控制Buck变换器中的混沌吸引子重构技术

利用Buck变换器的输出电压时间序列可以进行变换器的混沌吸引子重构，其中延迟量可以通过时间序列的自相关函数来确定，而重构维数也可根据混沌吸引子的关联维来确定，仿真和特征参数计算均表明Buck变换器的重构混沌吸引子与原混沌吸引子拓扑等价，具有相同的动力学性质和几何性质，另外，构建了一个延迟重构实验电路，得到的实验波形也验证了上述结果。     

一种多路同步触发控制器

研制了一种实用多路同步触发器。该装置体积小 ,调节方便 ,延时可调范围 0～ 10 0 ms,时延精度达 1μs,触发动作精度达 10μs。经实验证明其工作性能稳定、可靠     

Observation of chaotic and strange nonchaotic attractors in a simple multi-scroll system

The dynamics of third-order chaotic circuit with threshold controller as a nonlinear element is reported. The circuit and the preliminary result reported by Chithra et al. (J Comput Electron 16:883–889, 2017), are considered as a prototype by adding quasiperiodic force in the original circuit. This present work focuses attention on exhibiting all possible nonlinear dynamical phenomena (i.e., periodic motion, chaotic, strange nonchaotic and multi-scroll attractor) for a different set of circuit parametric values. The approach helps in proof-of-experimental concept to implement all possible complex dynamical behaviors from a single circuit. Further, we also place emphasis on numerical simulation and physical circuit realization on the breadboard. The existence of strange nonchaotic attractor is quantitatively confirmed by calculating \({ 0}{-}{} { 1}\) test and singular-continuous spectrum analysis. We then find this circuit has potential to produce multi-scroll strange nonchaotic attractor by increasing threshold values. The experimental results are identical to numerical simulations.     

混沌保密通信实验电路设计

针对通信的安全可靠问题,探讨了利用混沌进行保密通信的可行性。根据Pecora和Carroll提出的驱动一响应同步方法,分析了蔡氏混沌电路的同步原理,设计了混沌掩盖通信的实验电路,给出了元件参数和波形。实验结果表明：当f≥8kHz时,输入方渡信号被掩盖传输,实现了混沌保密通信。     

Generating 2n‐wing attractors from Lorenz‐like systems

In this paper, the existence of 2n‐wing chaotic attractors in a family of Lorenz‐like systems is confirmed by both numerical simulation and circuit realization. By replacing a nonlinear cross‐product or square term in an original Lorenz‐like system with a newly designed multi‐segment quadratic function, multi‐wing attractor can be generated. The main design idea is to increase the number of index‐2 equilibrium points of the system. This approach can not only generate multi‐wing attractors in different Lorenz‐like systems, but can also allow the flexibility in specifying a precise number of wings to be created. Copyright © 2008 John Wiley & Sons, Ltd.     

非匹配不确定混沌系统的有限时间同步

针对具有非匹配不确定性的混沌系统,提出了一种终端滑模同步控制器实现该类混沌系统的有限时间同步方法,设计了终端滑模和同步控制策略,建立了同步精确度范围与非匹配不确定性范围和终端滑模参数之间的数学关系。仿真结果验证了该方法的有效性和分析的正确性。     

变型蔡氏电路的混沌保密通信

为了产生更复杂的混沌系统,使通信更安全可靠,设计了一种产生丰富混沌行为的变型蔡氏电路,并进行了理论分析和计算机仿真.在此基础上根据驱动-响应同步原理设计了混沌保密通信电路,以方波作为输入信号进行了相应的硬件实验研究,给出了通信系统中各元件的参数和各部分的波形.结果表明:电路实验结果与计算机模拟结果完全符合,并且在响应电路和驱动电路的元件参数一致,其相对误差小于1%的条件下,当输入方波信号频率在约8 kHz～9 MHz时,该变型蔡氏电路的混沌保密通信系统可以实现保密通信.     

具有传输通道时间延迟的一类混沌系统脉冲控制同步

针对一类混沌系统同步控制问题,利用脉冲微分方程的稳定理论,研究了传榆信号具有时间延迟的混沌系统脉冲同步问题,给出了两个混沌系统实现全局渐进同步的判据方法。该方法仅采用具有时间延迟的驱动系统与响应系统输出偏差的线性反馈作为脉冲控制信号,驱动两个混沌系统达到全局渐进同步,且适用于绝大多数混沌系统的同步控制。所设计的控制器结构简单,收敛速度快,易于实现。Roessler混沌系统的仿真实验进一步验证了该方法的有效性和可行性。     

采用模糊控制实现混沌系统的广义投影同步

研究了离散混沌系统的广义投影同步问题.基于Takagi-Sugeno(TS)模糊动态模型和Lyapunov稳定性理论,导出了离散混沌系统广义投影同步的一个充分条件.通过一些矩阵操作技巧,这个准则被转化为一组线性矩阵不等式形式.然后,这些线性矩阵不等式的求解可以用Matlab工具箱方便地解决.对Henon映射的数值模拟,仿真结果表明该方法的有效性.     

Multi‐scroll chaotic attractors from a generalized time‐delay sampled‐data system

In this paper, the first generalization for time‐delay sampled‐data chaotic system in order to generate multi‐scroll attractor is introduced with its circuit implementation. An efficient delay‐line with binary priority encoding, parallel shifting, and binary decoding is also suggested and implemented to overcome the delay line realization drawback in such systems. The proposed system enhances the complexity of chaotic behavior by means of multi‐scroll feature and exemplifies the simplification of chaotic systems for better realizations. Copyright © 2015 John Wiley & Sons, Ltd.     

A multi‐wing butterfly chaotic system and its implementation

It has been a common brief that the principle for generating multi‐wing attractor from a Lorenz‐like chaotic system is to construct an even symmetric function for the system. In this pursuit, research effort on exploring the possibility of using non‐even symmetric function is scant, if any. This paper attempts to reveal the intrinsic relation between such a system function and its generated multi‐wing attractor in a chaotic system. It will be shown that a rather simple asymmetric function applying to the Shimizu–Morioka system can indeed generate a multi‐wing butterfly chaotic attractor. Then, some basic properties, compound structure, bifurcation diagram, Lyapunov exponent spectrum, and dynamical analysis of the new chaotic system are investigated in detail. Finally, an electronic circuit is designed and its experimental results are presented, which well match the numerical simulation results, thereby verifying the feasibility of the new method. Copyright © 2017 John Wiley & Sons, Ltd.     

Adaptive function Q‐S synchronization of chaotic systems with unknown parameters

This work investigates the adaptive function Q‐S synchronization of non‐identical chaotic systems with unknown parameters. The sufficient conditions for achieving Q‐S synchronization with a desired scaling function of two different chaotic systems (including different dimensional systems) are derived based on the Lyapunov stability theory. By the adaptive control technique, the control laws and the corresponding parameter update laws are proposed such that the Q‐S synchronization of non‐identical chaotic systems is to be achieved. Finally, four illustrative numerical simulations are also given to demonstrate the effectiveness of the proposed scheme. Copyright © 2009 John Wiley & Sons, Ltd.