Continuous loading of $^{1}$S$_{0}$ calcium atoms into an optical dipole trap

TL;DR

This paper presents a continuous loading method for $^{1}$S$_{0}$ calcium atoms into an optical dipole trap using spatially selective optical pumping, achieving high atom numbers and low temperatures suitable for quantum experiments.

Contribution

The authors introduce a novel continuous loading scheme for calcium atoms into an optical dipole trap via spatially selective optical pumping, applicable to various atomic species.

Findings

Loaded $5 imes 10^5$ atoms in 200 ms

Achieved temperatures close to 40 μK after evaporation

Demonstrated a continuous atom loading rate of $10^7$ s$^{-1}$

Abstract

We demonstrate an efficient scheme for continuous trap loading based upon spatially selective optical pumping. We discuss the case of $^{1}$S$_{0}$ calcium atoms in an optical dipole trap (ODT), however, similar strategies should be applicable to a wide range of atomic species. Our starting point is a reservoir of moderately cold ($\approx 300 \mu$K) metastable $^{3}$P$_{2}$-atoms prepared by means of a magneto-optic trap (triplet-MOT). A focused 532 nm laser beam produces a strongly elongated optical potential for $^{1}$S$_{0}$-atoms with up to 350 $\mu$K well depth. A weak focused laser beam at 430 nm, carefully superimposed upon the ODT beam, selectively pumps the $^{3}$P$_{2}$-atoms inside the capture volume to the singlet state, where they are confined by the ODT. The triplet-MOT perpetually refills the capture volume with $^{3}$P$_{2}$-atoms thus providing a continuous stream of cold atoms into the ODT at a rate of $10^7 $s$^{-1}$. Limited by evaporation loss, in 200 ms we typically load $5 \times 10^5$ atoms with an initial radial temperature of 85 $\mu$K. After terminating the loading we observe evaporation during 50 ms leaving us with $10^5$ atoms at radial temperatures close to 40 $\mu$K and a peak phase space density of $6.8 \times 10^{-5}$. We point out that a comparable scheme could be employed to load a dipole trap with $^{3}$P$_{0}$-atoms.