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A discretization framework for scalar integral equations using the generalized method of moments and locally smooth surface approximations

机译:标量积分方程的离散化框架,使用矩量和局部光滑面近似的广义方法

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This work applies the generalized method of moments (GMM) to the analysis of scalar integral equations using a locally smooth approximation to the surface. The GMM has been developed in the past on overlapping, piece-wise smooth tessellations. Here a new locally smooth surface mapping scheme is used to develop the GMM patches. The GMM is used to discretize the double layer potential formulation for acoustic scattering from hard targets. Sample results are presented that compare the RCS between the new GMM formulation and analytical data, as well as with the original GMM formulation on piecewise smooth tessellations. More results and application to the discretization of the Burton Miller formulation will be presented at the conference.
机译:这项工作将广义矩量法(GMM)用于使用表面的局部平滑近似来分析标量积分方程。 GMM过去是在重叠的,分段的平滑镶嵌上开发的。在这里,新的局部平滑表面贴图方案用于开发GMM补丁。 GMM用于离散双层势公式,用于从硬目标进行声散射。给出了示例结果,这些结果将新GMM公式和分析数据之间的RCS进行了比较,并与原始GMM公式在分段平滑镶嵌上进行了比较。会议上将介绍更多的结果,并将其应用于Burton Miller公式的离散化。

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