Abstract

We numerically demonstrate one-way zero reflection using the transfer matrix method. Using simulations, we adjusted the thickness of SiO2 layers in a simple SiO2-Au-SiO2 layer structure. We found two solutions, 47 nm-10 nm-32 nm and 71 nm-10 nm-60 nm, which are the thicknesses for one-way zero reflection at a wavelength of 560 nm. We confirmed it with reflection spectra, where reflectance is zero for forwardly incident light and 2.5% for backwardly incident light at the wavelength 560 nm, and thickness 47 nm-10 nm-32 nm.

Highlights

  • In order to confirm one-way zero reflection, we calculated the reflectance of the simulated structures: SiO2 (32 nm)-Au(10 nm)-SiO2 (47 nm) and SiO2 (60 nm)-Au(10 nm)SiO2 (71 nm)

  • The blue solid curve is for the reflectance of forwardly incident light, the black dashed curve is for the reflectance of backwardly incident light

  • The blue solid curve shows the transmittance of forwardly incident light; the black dashed curve shows the transmittance of backwardly incident light

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Summary

Introduction

In order to satisfy PT-symmetry in optics, one should consider optical gain and loss in the system which, in turn, means ε should be represented as a complex number This has been demonstrated many times in previous research [4,5,6,7]. One of the interesting phenomena in systems with PT-symmetry is the existence of an exceptional point. Exceptional point exists at the threshold where an eigenvalue changes from a real number to a complex number or vice versa. This behavior seems to be similar to that seen with degenerate states.

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