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Spectral Methods and Domain Decomposition for Nanophotonic Applications

机译:纳米光子应用的光谱方法和域分解

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摘要

Nanophotonic applications often involve large-scale problems with excessive demand on computational resources. We develop a domain decomposition method (DDM) to reduce computer memory and central processing unit (CPU) time requirements by combining the spectral element method (SEM) and the spectral integral method (SIM) for large-scale finite periodic structures. The interior scattering subdomains within each period are modeled by the SEM while the exterior scattering problem is modeled by the SIM. The interactions between neighboring subdomains are modeled by the frequency-domain version of the Riemann solver. Numerical convergence of the Riemann solver is fast and weakly dependent on the size of the system. Two sets of examples demonstrate the typical nanophotonic applications: The first periodic system is a vertical coupling waveguide based on a photonic crystal slab which opens a way to construct and simulate optical circuits. The second periodic system is a finite-sized metamaterial with an effective negative refractive index, whose edge effects are visualized and analyzed.
机译:纳米光子应用通常涉及大规模问题,对计算资源的需求过大。我们通过结合光谱元素方法(SEM)和光谱积分方法(SIM)来开发大规模有限周期结构的域分解方法(DDM),以减少计算机内存和中央处理器(CPU)的时间需求。每个周期内的内部散射子域由SEM建模,而外部散射问题由SIM建模。相邻子域之间的相互作用通过Riemann求解器的频域版本进行建模。黎曼求解器的数值收敛速度快且弱取决于系统的大小。两组示例演示了典型的纳米光子应用:第一个周期性系统是基于光子晶体平板的垂直耦合波导,这为构造和模拟光学电路提供了一种途径。第二周期系统是具有有效负折射率的有限尺寸的超材料,其边缘效应可以可视化和分析。

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