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Theoretical approach of developing a frequency-encoded reversible optical arithmetic and logic unit using semiconductor optical amplifier-based polarization switches

机译:使用基于半导体光放大器的偏振开关开发频率编码可逆光学算术和逻辑单元的理论方法

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摘要

The reversible logic gate is a great choice for designing various types of optical processors due to so many advantageous aspects of it; such as low power consumption and the ability of data recovery. At first, the optical circuit of Fredkin gate, a universal reversible logic gate, is designed theoretically using a semiconductor optical amplifier (SOA)-based polarization switch, and the performance of the circuit is studied using simulated results. The frequency-encoded binary data are used to execute the operations. Subsequently, we propose the techniques of developing NOT, AND, OR, EX-OR, EX-NOR gates, and full adder circuit using reversible Fredkin gates. Finally, we develop an optical arithmetic logic unit using the proper combination of reversible Fredkin gates. The theory of nonlinear polarization rotation of the probe beam in the presence of the pump beam in SOA is adopted here. The simulated input-output spectra of the optical circuits enhance the admis-Sibility of the proposed concept.
机译:由于可逆逻辑门的众多优势,它是设计各种类型的光处理器的绝佳选择。例如低功耗和数据恢复能力。首先,使用基于半导体光放大器(SOA)的偏振开关在理论上设计通用可逆逻辑门Fredkin门的光学电路,并使用仿真结果研究电路的性能。频率编码的二进制数据用于执行操作。随后,我们提出了使用可逆Fredkin门开发NOT,AND,OR,EX-OR,EX-NOR门和完整加法器电路的技术。最后,我们使用可逆弗雷德金门的适当组合来开发光学算术逻辑单元。本文采用了在SOA中存在泵浦光束的情况下探测光束的非线性偏振旋转理论。光学电路的模拟输入-输出光谱增强了所提出概念的可容许性。

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