A theoretical study of the group refractive index ng in a four-level inverted Y-type system formed by 87Rb atom – laser radiation interaction. (August 2021)

• Record Type: Journal Article
• Authors: Hazra, R.; Hossain, M.M.
• Is Part Of: Quantum electronics. Volume 51:Number 8(2021)
• Page Start: 730
• Page End: 743
• Publication Date: 2021-08
• Subjects: electromagnetically induced transparency -- dispersion -- group refractive index ng -- density matrix -- Rb atoms -- slow and fast light.; Quantum electronics -- Periodicals; 537.5
• DOI: 10.1070/QEL17522
• Languages: English
• ISSNs: 1063-7818

Abstract

Abstract: We report a theoretical investigation of the dispersion resulting from electromagnetically induced transparency (EIT) and the associated group refractive index profiles n g of a four-level inverted Y-type system formed by the interaction of three optical fields (probe, pump and control) with 87 Rb atoms. The density matrix equations are derived from the semi-classical Liouville's equation and solved both numerically and analytically to study the coherent nonlinear optical properties of the medium. We first present the EIT, dispersion and corresponding group index profiles n g under the switch-on/off and on/off-resonance conditions of the pump and control lasers. In presence of both pump and control lasers, an enhancement of the EIT window, a sharp EIT spike and related steeper dispersion slopes are obtained at the line centre of the probe frequency detuning. The group index profiles with the variation of the strengths of individual applied optical fields are studied. The effect of the ground state decoherence rates on the group index profile is examined in detail. It is found that the manipulation of n g values and the corresponding group velocities ν g of the probe light can be easily controlled from subluminal to superluminal values or vice versa by changing the strengths of the applied fields and the ground state decoherence rates. Besides, the EIT-based 'optical switching' phenomenon in the medium is explained by studying the variation of the group index with the pump and control Rabi frequencies.