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Derivation of impulse response and transfer function of an optical fiber under chromatic dispersion and application to a linear fiber-optic communication system

机译:色散下光纤的脉冲响应和传递函数的推导及其在线性光纤通信系统中的应用

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Treating the frequency-dependent time delay caused by the presence of chromatic dispersion in a fiber-optical channel of length L as a random variable, it is possible to obtain a simple expression for the impulse response of the channel. This idea is used to derive the impulse response in terms of parameters such as the zero-dispersion wavelength, the second derivative of the refractive index, and the linewidth of the source. The result indicates an asymmetrical impulse response, and the corresponding transfer function has a low-pass characteristic with a first-order pole which may be readily determined from the fiber parameters. The derived impulse response is applied to the case of a simple fiber-optic communication system configured as a phase diversity receiver, to illustrate how a linear systems approach, under certain approximations, may be used to predict and analyze the behavior of such a system. The analysis includes calculations involving the field amplitudes in (n*n) hybrid couplers, and how such couplers must be connected in order to obtain the desired optical components in the phase diversity scheme is described.
机译:将长度为L的光纤通道中由于色散的存在而导致的频率相关的时间延迟视为随机变量,可以获得该通道的脉冲响应的简单表达式。这个想法被用来根据参数来推导脉冲响应,例如零色散波长,折射率的二阶导数和光源的线宽。结果表明非对称脉冲响应,相应的传递函数具有一阶极点的低通特性,可以很容易地从光纤参数中确定该特性。推导的脉冲响应应用于配置为相位分集接收器的简单光纤通信系统的情况,以说明在某些近似下如何使用线性系统方法来预测和分析这种系统的行为。该分析包括涉及(n * n)混合耦合器中场振幅的计算,并描述了如何连接此类耦合器才能在相位分集方案中获得所需的光学组件。

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