A Potential‐Based Boundary Element Implementation for Modeling Multiple Scattering from Local and Nonlocal Plasmonic Nanowires

Author:

Mystilidis Christos1ORCID,Zheng Xuezhi1ORCID,Xomalis Angelos2ORCID,Vandenbosch Guy A. E.1ORCID

Affiliation:

1. WaveCore Division Department of Electrical Engineering, KU Leuven Kasteelpark Arenberg 10, BUS 2444 Leuven B‐3001 Belgium

2. Empa Swiss Federal Laboratories for Material Science and Technology Laboratory for Mechanics of Materials and Nanostructures Feuerwerkerstrasse 39 Thun 3602 Switzerland

Abstract

AbstractA novel boundary element implementation that models multiple scattering of plasmonic nanowires is presented. The modeling is based on potentials and the materials constituting the wires can be local (described by the local response model) or nonlocal (described by the nonlocal hydrodynamic model). The nonlocal hydrodynamic model (HDM) provides an important approximation describing nonclassical effects associated with the collective motion of free electrons in metals. The modeling is challenging as different interface conditions are needed at a boundary which separates 1) a local medium from a local medium; 2) a local (nonlocal) medium from a nonlocal (local) medium; and 3) a nonlocal medium from a nonlocal medium. The algorithm can address constructs of arbitrary geometry and material composition within the HDM; thus, it becomes a complete numerical tool for exploration of nonlocal nanowires. Fictitious sources are imposed at the boundaries, linking the scattered fields to the imposed sources, and matching the interface conditions at the boundaries. This procedure yields a set of Boundary Integral Equations (BIEs). Then, the BIEs are numerically solved utilizing the Boundary Element Method (BEM). The results from the BEM solver are verified quantitatively and qualitatively showing good agreement in both the near‐ and the far‐field regimes.

Funder

Fonds Wetenschappelijk Onderzoek

Publisher

Wiley

Subject

Multidisciplinary,Modeling and Simulation,Numerical Analysis,Statistics and Probability

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