Abstract

Abstract Electric field module for any isotropic multilayer thin film structure, is presented as analytical deduction. Analytic expressions for the electric field distribution are developed initially for a monolayer isotropic system based on Airy's formulae and boundary conditions, with an incident monochromatic source of light. The transfer matrix method 2×2, is used to deduce the distribution of the forward and backward electric field amplitudes on the inner layers in a general multilayer thin film structure. Analytical results are simulated in Transverse-Magnetic (TM) and Transverse-Electric (TE) modes making evident (when takes place) an electric field enhancement due to surface plasmons resonance. A graphical user interface is created to make steady simulations and create new structures as desired, minimizing time and optimizing resources.

Highlights

  • Light propagation over multilayer thin film structures have been widely studied in optics [1] - [2], applied physics [3] - [4], bio-sensing [5] - [6] and applied electromagnetism [7] - [8]

  • Simulations from theoretical expressions deduced in the preceding section will exhibit behaviour of optical functions and electric field module

  • CONCLUDING REMARKS On this paper was carried out the analytical deductions for total electric field module for monolayer system, based on the Airy’s equations

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Summary

Introduction

Light propagation over multilayer thin film structures have been widely studied in optics [1] - [2] , applied physics [3] - [4] , bio-sensing [5] - [6] and applied electromagnetism [7] - [8]. This article presents an analytical deduction of electric field module in multilayer systems of isotropic layered thin film media, a graphical user interface (GUI) is designed to plot optical functions of reflectance, transmittance and absorptance depending on the incidence angle of a monochromatic source of light. Optical functions were found from a general problem of propagation of light on isotropic multilayer systems using Yeh’s matrix transfer method [13].

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