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Decomposed Representation of S-Parameters for Silicon Photonic Variation Analysis

机译:用于硅光子变化分析的S参数的分解表示

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Silicon photonics offers great potential for monolithic integrated photonic and electronic components using existing integrated circuit fabrication infrastructure. However, methods to analyze the impact of IC process variations on performance of photonic components remain limited. Statistical models based on either simulations or experiments that quantify the effect of these variations are necessary to achieve high-yield manufacturing. In order to cope with the non-linearity in the S-parameters of photonic device components and circuits, non-linear parameter fitting is often used prior to statistical modeling, e.g., rational polynomial fitting of ring resonator responses. The conventional approach treats the amplitude and phase of the S-parameters separately in the fitting process; however, this can be problematic when the behavior of the S-paramcters becomes complicated under the variations, since it neglects the strong correlation between amplitude and phase. We present a novel representation of S-parameters that decomposes the complex-numbered S-parameters into several components each having a simple response that does not require non-linear parameter fitting, and that supports subsequent statistical analysis. We apply the proposed S-parameter decomposition method to Y-splitters with imposed line edge roughness variations. In contrast to the difficulty of the conventional amplitude-phase representation, the decomposed representation shows improvement in statistical modeling of variation ensembles, e.g., using principle component analysis. The method can be extended to other photonic components and circuits with other process variations, to help quantify the effect of process variations for statistical analysis, and to help designers predict and optimize photonic component performance and yield.
机译:硅光子学提供了使用现有集成电路制造基础设施的单片集成光子和电子元件的巨大潜力。然而,分析IC工艺变化对光子分量性能的影响的方法保持有限。基于模拟或实验的统计模型,这些模拟或实验使得这些变化的效果是实现高产制造所必需的。为了应付在光子器件组件和电路的S参数的非线性,非线性参数拟合往往之前统计建模,例如,在环形谐振器响应有理多项式拟合使用。传统方法在配合过程中分别处理S参数的幅度和相位;然而,当S-P1Mcters的行为在变型下变得复杂时,这可能是有问题的,因为它忽略了幅度和相位之间的强相关性。我们提出的S参数的新的表示,其分解复杂的编号的S参数成几个部件各自具有不需要非线性参数拟合一个简单的响应,并且该支撑件随后的统计分析。我们将所提出的S参数分解方法应用于具有施加线边缘粗糙度变化的Y分离器。与传统幅度相位表示的难度相反,分解的表示显示了变异集合的统计建模的改进,例如,使用原理分量分析。该方法可以扩展到其他光子分量和电路与其他过程变化,以帮助量化过程变化对统计分析的影响,并帮助设计人员预测和优化光子分量性能和产量。

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