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The 3D Fractional Modeling of Electromagnetic Sub-Diffusion Based on FDTD

机译:基于FDTD的电磁子扩散的3D分数建模

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The anomalous diffusion has been discovered in many natural motions, it is defined as a phenomenon that does not conform to FICK's diffusion law. One of the anomalous diffusions is the electromagnetic sub-diffusion, which indicated the power law decay rate is slower than normal -2/5. In this paper, we modeled electromagnetic sub-diffusion based on 3D finite-different time-domain (FDTD) method. Through the introduction of roughness parameter in the definition of conductivity and the discretization of fractional integrations, the electromagnetic sub-diffusion can be efficiently modeled. The improved method is verified by homogeneous half-space models and anomalous models with 3D bodies, the results show that it can model 3D electromagnetic sub-diffusion with high precisions and has a good performance in the recognitions of anomalous bodies.
机译:异常扩散已经在许多自然运动中发现,它被定义为不符合FICK扩散规律的现象。异常扩散之一是电磁子扩散,这表明幂律衰减率比正常的-2/5慢。在本文中,我们基于3D有限差分时域(FDTD)方法对电磁子扩散进行建模。通过在电导率定义中引入粗糙度参数和分数积分离散化,可以有效地模拟电磁子扩散。该方法经过齐次半空间模型和带有3D物体的异常模型的验证,结果表明该方法可以对3D电磁子扩散进行高精度建模,在识别异常物体方面具有良好的性能。

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