Spin Localization of a Fermi Polaron in a Quasirandom Optical Lattice

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作者
C. W. Duncan
N. J. S. Loft
P. Öhberg
N. T. Zinner
M. Valiente
机构
[1] Heriot-Watt University,SUPA, Institute of Photonics and Quantum Sciences
[2] Aarhus University,Department of Physics and Astronomy
来源
Few-Body Systems | 2017年 / 58卷
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摘要
Recently, the topics of many-body localization (MBL) and one-dimensional strongly interacting few-body systems have received a lot of interest. These two topics have been largely developed separately. However, the generality of the latter as far as external potentials are concerned—including random and quasirandom potentials—and their shared spatial dimensionality, makes it an interesting way of dealing with MBL in the strongly interacting regime. Utilising tools developed for few-body systems we look to gain insight into the localization properties of the spin in a Fermi gas with strong interactions. We observe a delocalized–localized transition over a range of fillings of a quasirandom lattice. We find this transition to be of a different nature for low and high fillings, due to the diluteness of the system for low fillings.
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[1]  
Wall ML(2013)Strongly interacting fermions in an optical lattice Phys. Rev. A 87 033601-182
[2]  
Carr LD(2014)Strongly interacting confined quantum systems in one dimension Nat. Commun. 5 5300-38
[3]  
Volosniev AG(2014)Quantum magnetism without lattices in strongly interacting one-dimensional spinor gases Phys. Rev. A 90 013611-409
[4]  
Fedorov DV(2015)Engineering the dynamics of effective spin-chain models for strongly interacting atomic gases Phys. Rev. A 91 023620-1505
[5]  
Jensen AS(2016)Fermi polaron in a one-dimensional quasiperiodic optical lattice: the simplest many-body localization challenge Phys. Rev. A 93 053601-1340
[6]  
Valiente M(2016)CONAN—the cruncher of local exchange coefficients for strongly interacting confined systems in one dimension Comput. Phys. Commun. 209 171-204
[7]  
Zinner NT(2015)Many-body localization and thermalization in quantum statistical mechanics Annu. Rev. Condens. Matter Phys. 6 15-894
[8]  
Deuretzbacher F(2015)Universal dynamics and renormalization in many-body-localized systems Annu. Rev. Condens. Matter Phys. 6 383-30
[9]  
Becker D(1958)Absence of diffusion in certain random lattices Phys. Rev. 109 1492-964
[10]  
Bjerlin J(1969)Observation of Anderson localization in an electron gas Phys. Rev. 181 1336-1691