Testing the accuracy and convergence of scattering calculations using Lorentz reciprocity

We present a simple and versatile approach to test the accuracy of scattering calculations. Based on the Lorentz reciprocity relation, this criterion can be used for any scattering object, especially where a reference solution (e.g. from Mie theory) does not exist. Application examples with arbitrary shape scatterers in plasmonic metals and high-index dielectrics numerically demonstrate the suitability of the technique, which can be utilized with any numerical method to increase the accuracy of the produced results.

Authors

Publication Details

Journal
Optics Continuum
Published
2025-02-28
DOI
https://doi.org/10.1364/optcon.559261
Primary Topic
Numerical methods in inverse problems
Type
article
Field-Weighted Citation Impact
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article

Testing the accuracy and convergence of scattering calculations using Lorentz reciprocity

Andrei Kiselev, Olivier J. F. Martin
Optics Continuum
Numerical methods in inverse problems
article

Testing the accuracy and convergence of scattering calculations using Lorentz reciprocity

Andrei Kiselev, Olivier J. F. Martin
article en

Abstract

We present a simple and versatile approach to test the accuracy of scattering calculations. Based on the Lorentz reciprocity relation, this criterion can be used for any scattering object, especially where a reference solution (e.g. from Mie theory) does not exist. Application examples with arbitrary shape scatterers in plasmonic metals and high-index dielectrics numerically demonstrate the suitability of the technique, which can be utilized with any numerical method to increase the accuracy of the produced results.

Optics ContinuumVol. 4(3)
Openalex Percentile: Top 92%
Numerical methods in inverse problems
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