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A Stochastic Differential Equation for Wireless Channels Based on Jakes' Model with Time-Varying Phases

机译:基于时变相位的Jakes模型的无线信道随机微分方程

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A stochastic differential equation for describing the dynamics of a scattered electric field at a moving receiver for a wireless channel is derived. The derivation is based on an extension of Jakes' model where the Doppler shifts are described as usual but where the phases are time-varying and described by Wiener processes. An approximation to this stochastic differential equation that is easier to work with is also given. The approximation, whose parameters can be interpreted physically, facilitates simulations since only one complex valued signal needs to be generated. A numerical example for illustrating its degree of validity is presented.
机译:推导了一个随机微分方程,用于描述无线信道在移动接收器处的散射电场的动力学。该推导基于Jakes模型的扩展,在该模型中,多普勒频移通常被描述,但是相位随时间变化并由维纳过程描述。还给出了此随机微分方程的一个易于使用的近似值。由于仅需要生成一个复数值信号,因此其近似值(其参数可以物理解释)有助于进行仿真。给出了说明其有效性程度的数值示例。

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