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Indian Journal of Physics

Effect of atomic ensemble position on the dynamics of cold atoms in an optical cavity: normal-mode splitting

Neha Aggarwal, Sonam Mahajan, Neha Batra, Aranya B. Bhattacherjee

Published Sep 2, 2023• 1 citation
Publisher
DOI
10.1007/s12648-023-02914-6

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We investigate the transmission spectrum of an optical cavity coupled with four-level atoms. Multiple normal-mode splitting peaks of the strongly coupled atom-cavity system are obtained as single cavity mode couples three separated atomic transitions simultaneously. We employ a confocal optical cavity and an ensemble of cold Rb-85 atoms for cavity quantum electrodynamics. We observe four normal-mode splitting peaks of the cavity transmission in the strong coupling regime due to collective enhancement of the atom-cavity coupling strength by ensemble of cold atoms. The experimental observations are consistent with the theoretical analysis. The multiple normal-mode excitation in the strongly coupled multi-level atom-cavity system may lead to practical application for realizing multi-channel all-optical devices.
The electromagnetic mode density of the vacuum can be dramatically \nmodified by the presence of an optical resonator. In the strong coupling \nregime, spontaneous emission in a cavity becomes a reversible process and \nthe intracavity photon number undergoes Rabi oscillations. We load up \nto 200x10^3 ^133Cs atoms into a nearly confocal lossy cavity and reach the \ncollective strong coupling regime. Normal mode splitting, the hallmark of this regime, is observed and cooperativities up to C_coll = (186±5) are measured. In a second experiment we investigate for the first time \nthe multi-mode character of the coupled cavity-atom system. In a confocal \ncavity the higher-order transverse cavity modes are degenerate in frequency and accessible to the spontaneous emission of the atomic ensemble. \nWe observe an increase of the coupling constant measured via modal decomposed transmission analysis, which could be attributed to \nthe presence of the higher-order modes. Normal mode splitting proportional to the square root of the atom number was visible for all of the \ndifferent mode components. Furthermore, we observe a redistribution of the relative weights in the modal transmission composition, which scales with the atom number in the cavity mode. \nIn a second set of experiments, ^87Rb atoms were loaded into a dissipative \nlin ⊥ lin lattice. By driving the lattice with a biharmonic force, transport can be observed when the systems symmetries are broken: the so called ratchet effect. Research in this area is concerned with the appearance \nof current reversals. We were able to identify dissipation related symmetry breaking as the underlying cause of an observed current reversal, which occurs as a function of the driving frequency. Furthermore, in a \nsecond experiment, we use the ratchet effect as a probe of the optical potential depths. We show that an oscillating force with a frequency far above any other system-inherent timescale, can be used to renormalize \nthe optical potential. The ^87Rb atoms experience an average position dependent force, which becomes controllable over the amplitude of the \napplied driving.
The efficiency of an ensemble-based optical quantum memory depends critically on the strength of the atom-light coupling. An optical cavity is an effective method to enhance atom-light coupling strength, with the drawback that cavities can be difficult to integrate into a memory setup. In this work we show coherent enhancement of atom-light coupling via an interference effect. The light to be absorbed into the atomic ensemble is split and used to drive the atoms from opposite ends of the ensemble. We compare this method theoretically to a cavity-enhanced scheme and present experimental results for our coherent enhancement in cold 87Rb^{87}\mathrm{Rb}87Rb atoms that show an efficiency of $72\ifmmode\pm\else\textpm\fi{}5%$ and a storage lifetime of $110\ifmmode\pm\else\textpm\fi{}10\phantom{\rule{0.28em}{0ex}}\ensuremath{\mu}\text{s}$.