Dominant fifth-order correlations in doped quantum anti-ferromagnets
A. Bohrdt, Y. Wang, J. Koepsell, M. K\'anasz-Nagy, E. Demler, F., Grusdt

TL;DR
This paper uncovers dominant fifth-order correlations in doped quantum anti-ferromagnets, highlighting their importance in understanding many-body quantum systems and proposing experimental tests in ultracold atom setups.
Contribution
It demonstrates the presence of strong non-Gaussian fifth-order correlations in doped anti-ferromagnets and relates them to dopant mobility, contrasting with models predicting reduced higher-order correlations.
Findings
Fifth-order correlations dominate over lower-order terms.
Correlations are directly related to dopant mobility.
Predictions are testable in current quantum simulators.
Abstract
Traditionally one and two-point correlation functions are used to characterize many-body systems. In strongly correlated quantum materials, such as the doped 2D Fermi-Hubbard system, these may no longer be sufficient because higher-order correlations are crucial to understanding the character of the many-body system and can be numerically dominant. Experimentally, such higher-order correlations have recently become accessible in ultracold atom systems. Here we reveal strong non-Gaussian correlations in doped quantum anti-ferromagnets and show that higher order correlations dominate over lower-order terms. We study a single mobile hole in the model using DMRG, and reveal genuine fifth-order correlations which are directly related to the mobility of the dopant. We contrast our results to predictions using models based on doped quantum spin liquids which feature significantly reduced…
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