Abstract

Light carrying orbital angular momentum (OAM) has a spatial distribution of intensity and phase, which attracts considerable interest regarding several potential applications in optical and quantum scenarios recently. Spiral phase plates are commonly used elements for generating and analyzing OAM states. In this study, we put forward a method of directly writing binary multi-sector phase plates using the femtosecond laser. These phase plates are engraved on fused silica, which could be applied in high-intensity regimes. Different binary multi-sector phase plates were generated with high quality, which were proved by the observation of their structures, accompanied by detecting the beam patterns with the Gaussian beams. The proposed method provides a crucial basis for the rapid manufacturing of phase plates using convenient equipment, which can generate the superposition OAM states and may lead to the capability of measuring the high-dimensional entanglement.

Highlights

  • Orbital angular momentum (OAM) represents a new and fundamental degree of freedom (DOF) of light

  • Employing the fabricated phase plates, we experimentally demonstrate that it functions well at generating OAM superposition states

  • Binary multi-sector phase plates play an important role in entanglement measurement as OAM state analyzers

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Summary

Introduction

Orbital angular momentum (OAM) represents a new and fundamental degree of freedom (DOF) of light. Since Allen et al.[1] found that a photon of a Laguerre–Gaussian laser mode has a well-defined OAM value in 1992, it has given rise to many developments in optical manipulation[2,3,4], highprecision optical measurement[5], remote sensing[6,7,8,9,10,11,12], and high-capacity communication[13, 14]. Among these applications, higher intensity OAM modes will be more helpful for signal detection, especially for remote sensing[7]. The OAM entanglement state enables practical applications in photonic dense coding[16, 17], security enhancement against eavesdropping[18, 19], and quantum logic simplification in quantum computation[20]

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