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Applied Physics B

Numerical simulation of atomic diffraction in the Raman-Nath regime

S. M. Tan, Daniel F. Walls

Published May 1, 1992• 12 citations
Publisher
DOI
10.1007/bf00325390

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Proceedings of SPIE, the International Society for Optical Engineering/Proceedings of SPIE•Apr 11, 2012•0 citations
We propose and analyze an efficient scheme for the lopsided Raman-Nath diffraction of one-dimensional (1D1\mathrm{D}1D) and two-dimensional (2D2\mathrm{D}2D) atomic gratings with periodic parity-time (PT\mathcal{PT}PT)-symmetric refractive index. The atomic grating is constructed by the cold-atomic vapor with two isotopes of rubidium, which is driven by weak probe field and space-dependent control field. Using experimentally achievable parameters, we identify the conditions under which PT\mathcal{PT}PT-symmetric refractive index allows us to observe the lopsided Raman-Nath diffraction phenomenon and improve the diffraction efficiencies beyond what is achievable in a conventional atomic grating. The nontrivial atomic grating is a superposition of an amplitude grating and a phase grating. It is found that the lopsided Raman-Nath diffraction at the exceptional point (EP) of PT\mathcal{PT}PT-symmetric grating originates from constructive and destructive interferences between the amplitude and phase gratings. Furthermore, we show that the PT\mathcal{PT}PT-phase transition from unbroken to broken PT\mathcal{PT}PT-symmetric regimes can modify the asymmetric distribution of the diffraction spectrum and that the diffraction efficiencies in the non-negative diffraction orders can be significantly enhanced when the atomic grating is pushed into a broken PT\mathcal{PT}PT-symmetric phase. In addition, we also analyze the influence of the grating thickness on the diffraction spectrum. Our scheme may provide the possibility to design a gain-beam splitter with tunable splitting ratio and other optical components in integrated optics.
We present an analysis of atomic diffraction due to the interaction of an atomic beam with a pair of Gaussian light pulses. We derive a simple analytical expression for the populations in different diffraction orders. The validity of the obtained solution extends beyond the Raman-Nath regime, where the kinetic energy associated with different diffraction peaks is neglected, into the so-called channeling regime where accurate analytical expressions have not previously been available for the diffraction. Comparison with experimental results and exact numerical solutions demonstrate the validity of our analytical formula.