Shape optimization for the strong routing of light in periodic diffraction gratings
type: Item
instance of: scholarly article
title: Shape optimization for the strong routing of light in periodic diffraction gratings
author: Juan C. Araújo C.
author: Christian Engström
author: Eddie Wadbro
published in: Journal of Computational Physics
publication date: 2022-11-18T00:00:00Z
Mathematics Subject Classification ID: 65Nxx
Mathematics Subject Classification ID: 78Axx
Mathematics Subject Classification ID: 78Mxx
zbMATH DE Number: 7620367
zbMATH Keywords: shape optimization
zbMATH Keywords: light routing
zbMATH Keywords: diffraction grating
zbMATH Keywords: scattering problem
zbMATH Keywords: Helmholtz problem
MaRDI profile type: Publication
full work available at URL: j.jcp.2022.111684
OpenAlex ID: W4307127723
cites work: Mathematical methods in image reconstruction
cites work: Robust integral formulations for electromagnetic scattering from three-dimensional cavities
cites work: A volume integral equation method for periodic scattering problems for anisotropic Maxwell's equations
cites work: On the evaluation of quasi-periodic Green functions and wave-scattering at and around Rayleigh-Wood anomalies
cites work: A fast direct solver for quasi-periodic scattering problems
cites work: A fast direct solver for two dimensional quasi-periodic multilayered media scattering problems
cites work: An Adaptive Finite Element Method with Perfectly Matched Absorbing Layers for the Wave Scattering by Periodic Structures
cites work: A tensor product finite element method for the diffraction grating problem with transparent boundary conditions
cites work: Three-dimensional quasi-periodic shifted Green function throughout the spectrum, including Wood anomalies
cites work: An adaptive finite element method for the diffraction grating problem with PML and few-mode DtN truncations
cites work: Guided waves by electromagnetic gratings and non‐uniqueness examples for the diffraction problem
cites work: Robin-to-Robin transparent boundary conditions for the computation of guided modes in photonic crystal wave-guides
cites work: Q4350165
cites work: Q4252682
cites work: Finite element analysis of acoustic scattering
cites work: Efficient resonance computations for Helmholtz problems based on a Dirichlet-to-Neumann map
cites work: Asymptotic convergence in finite and boundary element methods. I: Theoretical results
cites work: Q4220650
cites work: The \(h,p\) and \(h\)-\(p\) version of the finite element method; basis theory and applications
cites work: Construction of curvilinear co-ordinate systems and applications to mesh generation
cites work: Transfinite element methods: Blending-function interpolation over arbitrary curved element domains
cites work: Q4426013
cites work: Introduction to applied optimization
cites work: Q5491447
cites work: Wavenumber Explicit Convergence Analysis for Galerkin Discretizations of the Helmholtz Equation
cites work: Complex wavenumber Fourier analysis of the \(p\)-version finite element method
cites work: Discrete Dispersion Relation for hp-Version Finite Element Approximation at High Wave Number
cites work: Computation of scattering resonances in absorptive and dispersive media with applications to metal-dielectric nano-structures
cites work: The deal.II library, version 9.0
DOI: 10.1016/J.JCP.2022.111684
description: scientific article; zbMATH DE number 7620367