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Microwave imaging by mixed-order discontinuous Galerkin contrast source inversion

机译:混合不连续伽勒金对比源反演的微波成像

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Recent developments in microwave imaging algorithms have led to contrast source inversion algorithms based on finite-element method forward solvers. The resulting algorithms are flexible in their ability to support a variety of microwave imaging environments, including metallic boundaries of practically arbitrary shape. One limitation of low-order finite-element based imaging algorithms is that, unless an explicit dual mesh scheme is imposed, the discretization of the contrast and contrast sources is implied by the mesh that describes the underlying field discretization. High-order expansions for the fields, contrasts and contrast sources overcoming this deficiency. In this work we present a high-order contrast source inversion method for dielectric targets that supports distinct expansion orders for the fields, contrasts and contrast sources. High-order expansions for the contrasts essentially decouples the image reconstruction from the underlying mesh discretization. The field solver is based on a high-order frequency-domain discontinuous Galerkin formulation of Maxwell's curl equations. Results presented for both numerical and experimentally collected transverse magnetic data-sets illustrate the potential of the proposed method.
机译:微波成像算法的最新发展已导致基于有限元方法正解器的对比源反演算法。生成的算法在支持各种微波成像环境(包括几乎任意形状的金属边界)的能力方面具有灵活性。基于低阶有限元成像算法的局限性在于,除非强加了明确的双重网格方案,否则描述基础场离散化的网格会隐含对比和对比源的离散化。场,对比度和对比度源的高阶扩展克服了这一缺陷。在这项工作中,我们提出了一种用于介电目标的高阶对比源反演方法,该方法支持场,对比和对比源的不同扩展顺序。对比度的高阶展开实质上将图像重建与底层网格离散化解耦。场求解器基于Maxwell卷曲方程的高阶频域不连续Galerkin公式。为数值和实验收集的横向磁数据集提供的结果说明了该方法的潜力。

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