1. A Potential-Based Formalism for Modeling Local and Hydrodynamic Nonlocal Responses From Plasmonic Waveguides
- Author
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Xuezhi Zheng, Mario Kupresak, Guy A. E. Vandenbosch, Victor Moshchalkov, and Raj Mittra
- Subjects
Permittivity ,Technology ,vector and scalar potentials ,Wave propagation ,Mie scattering ,Physics::Optics ,02 engineering and technology ,LIMIT ,plasmonics ,Engineering ,DISPERSION ,0202 electrical engineering, electronic engineering, information engineering ,Computational electromagnetics (EMs) ,Electrical and Electronic Engineering ,Translational symmetry ,Plasmon ,Physics ,Science & Technology ,SURFACE-PLASMONS ,Scattering ,Engineering, Electrical & Electronic ,020206 networking & telecommunications ,waveguides ,nonlocal metals ,Magnetic field ,Classical mechanics ,Plasmonic waveguide ,Telecommunications - Abstract
© 1963-2012 IEEE. In this paper, we propose a general boundary integral equation (BIE) approach for solving both exterior (e.g., scattering) and interior (e.g., guided wave propagation) problems involving general plasmonic waveguiding structures with arbitrary cross-sectional geometries and with a continuous translational symmetry in the direction of wave propagation. Contrary to the field-based approach which deals with the electric and magnetic fields, we employ a potential-based formalism instead, involving vector and scalar potentials, and match them at the media interfaces. The proposed approach can handle not only conventional plasmonic waveguides on the order of a few hundred nanometers but also those whose critical sizes are a few nanometers and in which the nonlocal hydrodynamic effects need to be accounted for. The BIEs describing the interaction of light with the plasmonic waveguide are solved by the method of moments (MoM) algorithm. Two illustrative examples, the first one of which deals with the scattering problem, while the second computes the dispersion diagram of a plasmonic cylinder, are considered for both local and nonlocal cases. An excellent agreement is observed between the numerical and theoretical results, with the latter being derived from the generalized Mie theory. ispartof: IEEE TRANSACTIONS ON ANTENNAS AND PROPAGATION vol:67 issue:6 pages:3948-3960 status: published
- Published
- 2019
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