Limit of Spin Squeezing in Finite Temperature Bose-Einstein Condensates
Alice Sinatra (LKB - Lhomond), Emilia Witkowska, Jean-Christophe, Dornstetter (LKB - Lhomond), Yun Li (LKB - Lhomond), Yvan Castin (LKB -, Lhomond)

TL;DR
This paper demonstrates that in finite temperature Bose-Einstein condensates, the maximum achievable spin squeezing has a finite limit as atom number grows, determined by the initial non-condensed fraction.
Contribution
It establishes a fundamental limit on spin squeezing in finite temperature BECs, linking it to the initial non-condensed fraction.
Findings
Maximum spin squeezing is bounded at finite temperature.
The limit is determined by the initial non-condensed fraction.
The bound applies as atom number approaches infinity.
Abstract
We show that, at finite temperature, the maximum spin squeezing achievable using interactions in Bose-Einstein condensates has a finite limit when the atom number at fixed density and interaction strength. We calculate the limit of the squeezing parameter for a spatially homogeneous system and show that it is bounded from above by the initial non-condensed fraction.
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