首页> 外文期刊>Physica status solidi, B. Basic research >Mixed exciton-plasmon collective elementary excitations of the Bose-Einstein condensed two-dimensional magnetoexcitons with motional dipole moments
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Mixed exciton-plasmon collective elementary excitations of the Bose-Einstein condensed two-dimensional magnetoexcitons with motional dipole moments

机译:具有运动偶极矩的Bose-Einstein凝聚二维磁激子的混合激子-等离子体激元集体基本激发

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摘要

The collective elementary excitations of the two-dimensional (2D) magnetoexcitons in the state of their Bose-Einstein condensation (BEC) with nonzero wave vector k and inplane parallel oriented motional dipole moments are investigated in the Hartree-Fock-Bogoliubov approximation (HFBA). The breaking of the gauge symmetry is achieved using the Bogoliubov theory of quasiaverages and the Keldysh-Kozlov-Kopaev (KKK) method. The starting Hamiltonian and the Green's functions are determined using the integral two-particle operators instead of the single-particle Fermi operators. The infinite chains of equations of motion for the multioperator four- and six-particle Green-s functions are truncated following the Zubarev method and introducing a small parameter of the perturbation theory related with the lowest Landau levels (LLLs) filling factor and with the phase-space filling factor. The energy spectrum of the collective elementary excitations consists of the mixed exciton-plasmon energy braches, mixed exciton-plasmon quasienergy branches as well as the optical and acoustical plasmon energy branches. The exciton branches of the spectrum have gaps related with the negative values of the chemical potential and attractive interaction between the 2D megnetoexcitons with inplane, parallel oriented motional dipole moments. The slopes of the mixed exciton-plasmon branches are determined by the group velocities of the moving condensed excitons in the laboratory reference frame. The acoustical and optical plasmon energy branches are gapless. Their dependence on the small wave vectors accounted from the condensate wave vector k is linear and quadratic, respectively, with saturation in the range of high values of the wave vectors.
机译:在Hartree-Fock-Bogoliubov近似(HFBA)中研究了二维(2D)磁激子在Bose-Einstein凝聚(BEC)状态下的非零波矢量k和面内平行定向运动偶极矩的集体基本激发。使用准平均的Bogoliubov理论和Keldysh-Kozlov-Kopaev(KKK)方法,可以实现轨距对称性的破坏。使用积分二粒子算子而不是单粒子费米算子来确定汉密尔顿函数和格林函数。多操作员四粒子和六粒子Green-s函数的运动方程的无限链按照Zubarev方法被截断,并引入了扰动理论的一个小参数,该参数与最低的Landau水平(LLLs)填充因子和相位有关-空间填充因子。集体基本激发的能谱由混合的激子-等离激元能量分支,混合的激子-等离激元准能分支以及光学和声学的等离激元能量分支组成。光谱的激子分支具有与化学势的负值和具有平面内,平行取向的运动偶极矩的二维磁激子之间的吸引相互作用有关的间隙。混合激子-等离激元分支的斜率由实验室参考系中移动的凝聚激子的群速度确定。声等离激元能量分支是无间隙的。它们对由凝结水波矢量k引起的小波矢量的依赖性分别是线性的和二次的,在波矢量的高值范围内饱和。

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