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Fuzzy Modeling and Synchronization of Chaotic Quantum Cellular Neural Networks Nano System via a Novel Fuzzy Model and Its Implementation on Electronic Circuits

机译:基于新型模糊模型的混沌量子细胞神经网络纳米系统的模糊建模与同步及其在电子电路中的实现

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In this paper, a new fuzzy model is presented to simulate Quantum cellular neural networks nano system (called Quantum-CNN system). Through the new fuzzy model, the Quantum-CNN system is linearized to a simple form—linear coupling of two linear subsystems. Quantum-CNN system is a complicated nonlinear system. There are too more nonlinear terms in its dynamic equations, such as radical terms, square terms, sin and cos terms, etc. If the traditional T-S fuzzy model is used here, there would be 16 fuzzy rules and even 64 linear equations for modeling such a complex system. It is definitely an inefficient work. As a result, by using the new fuzzy model, the numbers of fuzzy rules can be reduced from 2~N to 2 x N (where N is the number of nonlinear terms) and only two subsystems exist. Moreover, the LMI-based fuzzy synchronization of two fuzzy chaotic Q-CNN systems and its related theorem is proposed as well. Via using the new fuzzy model, only two feedback gains are needed in the fuzzy controllers. Finally, via using Taylor's expansion, the complicated nonlinear terms can be expanded to series form, and then the simplified Q-CNN system can be implemented on electronic circuits for secure communication. Simulation results in MATLAB and implementation of electronic circuits are given to show the effectiveness and feasibility of the new fuzzy model and the new approaches.
机译:在本文中,提出了一种新的模糊模型来模拟量子细胞神经网络纳米系统(称为Quantum-CNN系统)。通过新的模糊模型,将Quantum-CNN系统线性化为一种简单形式-两个线性子系统的线性耦合。量子CNN系统是一个复杂的非线性系统。在其动态方程中有太多的非线性项,例如根项,平方项,sin和cos项等。如果在这里使用传统的TS模糊模型,则将有16个模糊规则甚至64个线性方程式用于建模一个复杂的系统。这绝对是一项低效的工作。结果,通过使用新的模糊模型,模糊规则的数量可以从2〜N减少到2 x N(其中N是非线性项的数量),并且仅存在两个子系统。此外,还提出了两个模糊混沌Q-CNN系统的基于LMI的模糊同步及其相关定理。通过使用新的模糊模型,在模糊控制器中仅需要两个反馈增益。最后,通过使用泰勒展开式,可以将复杂的非线性项展开为级数形式,然后可以在电子电路上实现简化的Q-CNN系统以进行安全通信。在MATLAB中的仿真结果和电子电路的实现证明了新模糊模型和新方法的有效性和可行性。

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