High-order perturbation of surfaces algorithms for the simulation of localized surface plasmon resonances in two dimensions

DOI10.1007/s10915-018-0665-2OpenAlexW2788991357MaRDI QIDQ1785493

David P. Nicholls, Xin Tong

Publication date: 28 September 2018

Published in: Journal of Scientific Computing (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10915-018-0665-2

zbMATH Keywords

high-order spectral methodshigh-order perturbation of surfaces methodslinear wave scatteringbounded obstacles

Mathematics Subject Classification ID

Numerical analysis (65-XX)

Related Items

Shape reconstructions by using plasmon resonances ⋮ High-order perturbation of surfaces algorithms for the simulation of localized surface plasmon resonances in graphene nanotubes ⋮ Simulation of Localized Surface Plasmon Resonances in Two Dimensions via Impedance-Impedance Operators

Cites Work

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• Finite element analysis of acoustic scattering
• Inverse acoustic and electromagnetic scattering theory.
• Analytic continuation of Dirichlet-Neumann operators
• Exact non-reflecting boundary conditions on general domains.
• Review of code and solution verification procedures for computational simulation
• On analyticity of linear waves scattered by a layered medium
• A high-order perturbation of surfaces (HOPS) approach to Fokas integral equations: vector electromagnetic scattering by periodic crossed gratings
• A new approach to analyticity of Dirichlet-Neumann operators
• High-Order Methods for Incompressible Fluid Flow
• An improved operator expansion algorithm for direct and inverse scattering computations
• A Stable High‐Order Method for Two‐Dimensional Bounded‐Obstacle Scattering
• Three-dimensional acoustic scattering by layered media: a novel surface formulation with operator expansions implementation
• Analyticity of Dirichlet--Neumann Operators on Hölder and Lipschitz Domains
• Reflection of electromagnetic waves from slightly rough surfaces
• A fast algorithm for particle simulations
• Stability of high-order perturbative methods for the computation of Dirichlet-Neumann operators