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首页> 外文期刊>Applied Computational Electromagnetics Society journal >Fast Calculation of 3D Conductive Target Backscatter in a Random Medium using Coherence Based Monte Carlo Integration (CBMI)Method
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Fast Calculation of 3D Conductive Target Backscatter in a Random Medium using Coherence Based Monte Carlo Integration (CBMI)Method

机译:使用基于相干性的蒙特卡洛积分(CBMI)方法在随机介质中快速计算3D导电目标反向散射

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摘要

In this paper, a fast m ethod t o perform backscattering calculations from perfect electrically conducting (PEC) objects embedded in continuous random media is presented. The current generator method (CGM) is revisited and is modified for speed, removing the need to perform matrix inverse operations. The presented formulations are adequate to solve two and three dimensional problems. A Monte Carlo technique will be employed to speed the high ordered integration by using the de-correlation in space found within the fourth moment of Green's function as an 'importance sampling' distribution. This incoherence is explicitly shown in the current generator formulation. The revisited formulation has improved functionality in its ability to consider three dimensional objects. Its algorithmic performance is analyzed and is found to be significantly faster than other candidate matrix based methods.
机译:在本文中,提出了一种从嵌入连续随机介质中的完美导电(PEC)对象中快速执行反向散射计算的方法。电流发生器方法(CGM)进行了重新讨论,并进行了速度修改,从而消除了执行矩阵求逆运算的需要。提出的公式足以解决二维和三维问题。蒙特卡罗技术将被用于通过将格林函数的第四矩内的空间去相关用作“重要采样”分布来加速高阶积分。这种不连贯性在电流发生器公式中已明确显示。重新审视的配方在考虑三维物体方面的功能得到了改进。对它的算法性能进行了分析,发现它比其他基于候选矩阵的方法快得多。

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