Scattering Matrix and Applications

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Scattering Matrix and Applications

Author : André de LUSTRAC

Publication date: March 10, 2020, Review date: January 5, 2021 | Lire en français

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Overview

ABSTRACT

In electromagnetism many materials are complex, formed of layers of different materials. In this context it is interesting to have a tool to quickly calculate the electromagnetic properties of these structures. In this article the principle of the transfer method for quadrupoles, then that of the diffusion matrix for microwave devices, and finally the propagation matrix for classical and artificial materials are presented. In each case, application examples are presented. The proposed examples concern both conventional and artificial materials.

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AUTHOR

  • André de LUSTRAC : Professor Emeritus - University of Paris Nanterre, - Center de Nanosciences et de Nanotechnologies, Université Paris-Saclay, - Palaiseau, France

 INTRODUCTION

The study of electromagnetic and optical devices often involves estimating their reflection, transmission and absorption properties. These properties are linked to their internal structure, as well as to their geometry and the materials of which they are made. Sophisticated software has been developed over many years to calculate these properties, along with expensive measurement systems to characterize them experimentally.

However, these software and measurement systems are relatively complex to implement and, in the system design phase, it is often useful to have rapid methods for evaluating the performance of these devices. This is what is proposed here in the context of electrical quadrupoles and electromagnetic and optical materials.

In electromagnetics, engineers are often confronted with complex devices combining electronic components and dielectric or magnetic materials. In optics, we often find assemblies of several devices whose transmission and reflection properties need to be rapidly estimated. In both cases, methods based on scattering and transmission matrices enable these properties to be estimated relatively quickly and accurately, as illustrated by the various examples presented in this article.

At the end of the article, readers will find a glossary of the most important terms and expressions used in the article, as well as a table of the symbols used.

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KEYWORDS

transfer matrix   |   scattering matrix   |   propagation matrix   |   quadrupoles   |   artificial materials

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