EventsThe 3rd International Electronic Conference on Applied Sciences
Published
This submission belongs to the session I. Optics and Lasers of the event The 3rd International Electronic Conference on Applied Sciences
Published date
12 Dec, 2022
Academic Editor
author-avatarNunzio Cennamo
Citation
Abu Mohamed Alhasan, Multilevel phase-switches generation in alkali vapors, in Proceedings of The 3rd International Electronic Conference on Applied Sciences, 1 December–15 December 2022, MDPI: Basel, Switzerland, doi: 10.3390/ASEC2022-13849
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Multilevel phase-switches generation in alkali vapors

1. Physics Department, Faculty of Science, Assiut University, Assiut 71516, Egypt. Current address: Bağlar Mahallesi, 31500 Ryhanlı, Hatay, Turkey. Retired., Saudi Arabia
Abstract

We attempt to demonstrate optical phase switches in a typical light storage experiment. We computed propagation dynamics of light pulses in sodium-23, rubidium-87, and potassium-39 vapours. These vapours have the same tensorial sets of the density matrix with a nuclear spin I=3/2. The energy scheme is known as the double- Λ system. We considered an excitation mechanism in which one of two Λ systems is excited by two-colour pulses, probe and drive, following the standard electromagnetically induced transparency configuration. The probe channel contains two more pulses at far times. Gain is generated through the drive channel and exposed during propagation. Generated train propagates with a nearly minimum uncertainty product. We further investigated the spatiotemporal phase variations of the pulses and found discrete phase distribution for different vapours. The spatiotemporal evolution of the irreducible tensorial sets defines structural differential equations. Additionally, it is particularly suitable for parallel processing. We hope our study finds an application in comparison to alkali vapour magnetometry.

Keywords
alkali vapour
hyperfine structure
Gaussian train propagation
phase sensitivity
discrete phase distributions
uncertainty product
Maxwell-Bloch equations.
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