线性一维反向造型:背景中一个完美的反射平面的作用
概括
反射平面通过改进介电形状的重建来增强一维 (1D) 逆形状. 这种方法使可用的频段增加了一倍,从而为1D散射器提供更准确,更高分辨率的结果.
科学领域:
- 电磁学 电磁学 电磁学 电磁学
- 应用物理 应用物理
- 信号处理 信号处理
背景情况:
- 一维 (1D) 反向分析从分散的场数据中重建介电形状.
- 线性反向分析是不合适的,因为分散操作员过.
- 利用宿主介质的同质性可以提高重建的准确性.
研究的目的:
- 研究一个完美的反射平面对1D线性反向造型的效果.
- 使用单数值分解 (SVD) 分析散射运算符的数学特征.
- 确定配置参数对重建性能的影响.
主要方法:
- 使用多频数据进行反向分析.
- 执行散射运算符的奇数值分解 (SVD).
- 为单一系统和点差函数 (PSF) 推导分析估计.
- 采用了一个截断-SVD规范化的反转方案.
主要成果:
- 反射平面改变了散射操作员,减少了过效应.
- 对单数系统和PSF进行了分析估计.
- 反射平面使反向分析过程的有效带宽增加了一倍.
- 便于重建介电形状的连续元件 (平均值).
结论:
- 包括一个反射平面显著改善1D反向造型.
- 对于介电形状重建,可以实现更高的分辨率和精度.
- 可以稳定地重建更广泛的介电型号.
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