Sideband cooling of molecules in optical traps
File(s)PhysRevResearch.2.013251.pdf (1.32 MB)
Published version
Author(s)
Caldwell, Luke
Tarbutt, Michael
Type
Journal Article
Abstract
Sideband cooling is a popular method for cooling atoms to the ground state of an optical trap. Applying the same method to molecules requires a number of challenges to be overcome. Strong tensor Stark shifts in molecules cause the optical trapping potential, and corresponding trap frequency, to depend strongly on rotational, hyper fine and Zeeman state. Consequently, transition frequencies depend on the motional quantum number and there are additional heating mechanisms, either of which can be fatal for an eff ective sideband cooling scheme. We develop the theory of sideband cooling in state-dependent potentials, and derive an expression for the heating due to photon scattering. We calculate the ac Stark shifts of molecular states in the presence of a magnetic field, and for any polarization. We show that the complexity of sideband cooling can be greatly reduced by applying a large magnetic fi eld to eliminate electron- and nuclear-spin degrees of freedom from the problem. We consider how large the magnetic field needs to be, show that heating can be managed
suffi ciently well, and present a simple recipe for cooling to the ground state of motion.
suffi ciently well, and present a simple recipe for cooling to the ground state of motion.
Date Issued
2020-03-01
Date Acceptance
2020-01-30
Citation
Physical Review & Research, 2020, 2 (1)
ISSN
2643-1564
Publisher
American Physical Society
Journal / Book Title
Physical Review & Research
Volume
2
Issue
1
Copyright Statement
© 2020 The Author(s). Published by the American Physical Society under the terms of the Creative Commons Attribution 4.0 International license. Further distribution of this work must maintain attribution to the author(s) and the published article's title, journal citation, and DOI.
Sponsor
Engineering & Physical Science Research Council (E
Engineering and Physical Sciences Research Council
Grant Number
RF040529
EP/M027716/1
Publication Status
Published
Article Number
ARTN 013251
Date Publish Online
2020-03-03