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Magnetism and quantum phase transitions in spin-1/2 attractive fermions with polarization

Identifieur interne : 001171 ( Main/Exploration ); précédent : 001170; suivant : 001172

Magnetism and quantum phase transitions in spin-1/2 attractive fermions with polarization

Auteurs : J-S He [République populaire de Chine] ; A. Foerster [Brésil] ; X W Guan [Australie] ; M T Batchelor [Australie]

Source :

RBID : ISTEX:5C5EEFD37A2F5F447DC446245559CCCBC9DC3853

English descriptors

Abstract

An extensive investigation is given for magnetic properties and phase transitions in one-dimensional (1D) Bethe ansatz integrable spin-1/2 attractive fermions with polarization by means of the dressed energy formalism. An iteration method is presented to derive higher order corrections for the ground-state energy, critical fields and magnetic properties. Numerical solutions of the dressed energy equations confirm that the analytic expressions for these physical quantities and resulting phase diagrams are highly accurate in the weak and strong coupling regimes, capturing the precise nature of magnetic effects and quantum phase transitions in 1D interacting fermions with population imbalance. Moreover, it is shown that the universality class of linear field-dependent behaviour of the magnetization holds throughout the whole attractive regime.

Url:
DOI: 10.1088/1367-2630/11/7/073009


Affiliations:


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Le document en format XML

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<term>Binding energy</term>
<term>Chemical potentials</term>
<term>Eld</term>
<term>Energy equations</term>
<term>Excellent agreement</term>
<term>Fermi</term>
<term>Fermi liquids</term>
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<term>Imbalance</term>
<term>Interaction strength</term>
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<term>Magnetic properties</term>
<term>Magnetization</term>
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<term>Numerical solution</term>
<term>Numerical solutions</term>
<term>Pairing</term>
<term>Pairing signature</term>
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<term>Phase transitions</term>
<term>Phys</term>
<term>Physical quantities</term>
<term>Population imbalance</term>
<term>Quantum phase transitions</term>
<term>Quantum phases</term>
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<term>Quasimomentum space</term>
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