Effective spin-chain model for strongly interacting one-dimensional atomic gases with an arbitrary spin

Effective spin-chain model for strongly interacting one-dimensional atomic gases with an arbitrary spin
复制标题

具有任意自旋的强相互作用一维原子气体的有效自旋链模型

DOI:
10.1103/physreva.93.013617
复制
发表时间:
2015-10
期刊:
影响因子:
2.9
通讯作者:
Cui Xiaoling
Cui Xiaoling
中科院分区:
物理与天体物理2区
文献类型:
--
作者:
Yang Lijun;Cui Xiaoling

文献摘要

参考文献

被引文献

相似文献

我们提出了有效自旋链模型的一般形式,用于在一维(1D)陷阱中具有任意自旋的强相互作用原子气体。特别是,对于高自旋系统,原子可以在多个散射通道中碰撞,我们发现自旋链模型的结果形式通常遵循与相互作用势相同的结构。这是适用于任何自旋、统计(玻色或费米)和限制势的统一形式。我们采用自旋链模型来揭示一维陷阱中强相互作用的自旋 1 玻色子的铁磁 (FM) 和反铁磁 (AFM) 磁序。我们进一步表明,通过添加自旋轨道耦合,FM/AFM 级数可以逐渐被破坏,最终基态表现出通用的自旋结构和与自旋轨道耦合强度无关的接触。
We present a general form of the effective spin-chain model for strongly interacting atomic gases with an arbitrary spin in the one-dimensional(1D) traps. In particular, for high-spin systems the atoms can collide in multiple scattering channels, and we find that the resulted form of spin-chain model generically follows the same structure as that of the interaction potentials. This is a unified form working for any spin, statistics (Bose or Fermi) and confinement potentials. We adopt the spin-chain model to reveal both the ferromagnetic(FM) and anti-ferromagnetic(AFM) magnetic orders for strongly interacting spin-1 bosons in 1D traps. We further show that by adding the spin-orbit coupling, the FM/AFM orders can be gradually destroyed and eventually the ground state exhibits universal spin structure and contacts that are independent of the strength of spin-orbit coupling.
DOI: 10.1103/physrevlett.100.160405
发表时间: 2007-08
影响因子: 8.6
作者:
F. Deuretzbacher;Klaus Fredenhagen;Daniel Becker;K. Bongs;K. Sengstock;D. Pfannkuche
通讯作者: F. Deuretzbacher;Klaus Fredenhagen;Daniel Becker;K. Bongs;K. Sengstock;D. Pfannkuche
DOI: 10.1143/jpsj.70.1182
发表时间: 2001-01
影响因子: 1.7
作者:
Shunji Tuchiya;S. Kurihara
通讯作者: Shunji Tuchiya;S. Kurihara
DOI: 10.1103/physrevlett.108.075303
发表时间: 2011-05
影响因子: 8.6
作者:
G. Zürn;F. Serwane;T. Lompe;A. Wenz;M. Ries;J. Bohn;S. Jochim
通讯作者: G. Zürn;F. Serwane;T. Lompe;A. Wenz;M. Ries;J. Bohn;S. Jochim
DOI: 10.1126/sciadv.1500197
发表时间: 2015-07
期刊: Science advances
影响因子: 13.6
作者:
Levinsen J;Massignan P;Bruun GM;Parish MM
通讯作者: Parish MM
DOI: 10.1103/physreva.91.043634
发表时间: 2015-02
期刊: Physical Review A
影响因子: 2.9
作者:
Li Yang;Liming Guan;H. Pu
通讯作者: Li Yang;Liming Guan;H. Pu