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Bulletin of the American Physical Society

Coherent Transfer of Photoassociated Molecules into the Rovibrational Ground State

S. Inouye

Published Jun 16, 2011• 0 citations
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We report on the direct conversion of laser-cooled 41K and 87Rb atoms into ultracold 41K87Rb molecules in the rovibrational ground state via photoassociation followed by stimulated Raman adiabatic passage. High-resolution spectroscopy based on the coherent transfer revealed the hyperfine structure of weakly bound molecules in an unexplored region. Our results show that a rovibrationally pure sample of ultracold ground-state molecules is achieved via the all-optical association of laser-cooled atoms, opening possibilities to coherently manipulate a wide variety of molecules.
We investigate theoretically the rovibrational cooling of the 85Rb2^{85}\mathrm{Rb}_{2}85Rb2​ molecule resulting from the photoassociation of 85Rb2^{85}\mathrm{Rb}_{2}85Rb2​ atoms at millikelvin temperature. At several millikelvin temperature, the populations of the initial state and the photoassociated 85Rb2^{85}\mathrm{Rb}_{2}85Rb2​ molecule are distributed on hundreds of rovibrational levels. In the laser rovibrational cooling process, the population of the photoassociated molecule is first transferred to the deep vibrational state $|{\ensuremath{\psi}}_{{v}^{\ensuremath{''}}=39}\ensuremath{\rangle}$ and then further to the rovibrational ground state $|{\ensuremath{\psi}}_{{v}^{\ensuremath{''}}=0,l=0}\ensuremath{\rangle}$ via the intermediate state $|{\ensuremath{\psi}}_{{v}^{\ensuremath{'}}=42,{l}_{e}=1}\ensuremath{\rangle}$. After the cooling process is over, the population transferred from the intermediate state $|{\ensuremath{\psi}}_{{v}^{\ensuremath{'}}=42,{l}_{e}=1}\ensuremath{\rangle}$ is fully distributed in the vibrational ground state $|{v}^{\ensuremath{''}}=0\ensuremath{\rangle}$. Of the population in the vibrational ground state, 51.5951.59%51.59 is concentrated in the rotational ground state $|l=0\ensuremath{\rangle}$, and the rest of population is distributed in the low rotational states $|l=1\ensuremath{-}3\ensuremath{\rangle}$.