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Efficient Uncertainty Assessment in EM Problems via Dimensionality Reduction of Polynomial-Chaos Expansions ?

机译:通过多项式混沌展开的降维,对EM问题进行有效的不确定性评估?

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The uncertainties in various Electromagnetic (EM) problems may present a significant effect on the properties of the involved field components, and thus, they must be taken into consideration. However, there are cases when a number of stochastic inputs may feature a low influence on the variability of the outputs of interest. Having this in mind, a dimensionality reduction of the Polynomial Chaos (PC) technique is performed, by firstly applying a sensitivity analysis method to the stochastic inputs of multi-dimensional random problems. Therefore, the computational cost of the PC method is reduced, making it more efficient, as only a trivial accuracy loss is observed. We demonstrate numerical results about EM wave propagation in two test cases and a patch antenna problem. Comparisons with the Monte Carlo and the standard PC techniques prove that satisfying outcomes can be extracted with the proposed dimensionality-reduction technique.
机译:各种电磁(EM)问题中的不确定性可能会对所涉及的场组件的性能产生重大影响,因此必须将其考虑在内。但是,在某些情况下,许多随机输入可能对目标输出的可变性影响很小。考虑到这一点,通过首先将灵敏度分析方法应用于多维随机问题的随机输入,来执行多项式混沌(PC)技术的降维。因此,由于仅观察到很小的精度损失,因此降低了PC方法的计算成本,使其效率更高。我们在两个测试案例和一个贴片天线问题中演示了有关EM波传播的数值结果。与蒙特卡洛和标准PC技术的比较证明,使用提出的降维技术可以提取令人满意的结果。

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