首页> 外文期刊>Journal of Physics. Condensed Matter >From nodeless clouds and vortices to gray ring solitons and symmetry-broken states in two-dimensional polariton condensates
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From nodeless clouds and vortices to gray ring solitons and symmetry-broken states in two-dimensional polariton condensates

机译:从无节点云和涡旋到二维极化子凝聚物中的灰环孤子和对称破碎态

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摘要

We consider the existence, stability and dynamics of the nodeless state and fundamental nonlinear excitations, such as vortices, for a quasi-two-dimensional polariton condensate in the presence of pumping and nonlinear damping. We find a series of interesting features that can be directly contrasted to the case of the typically energy-conserving ultracold alkali-atom Bose–Einstein condensates (BECs). For sizeable parameter ranges, in line with earlier findings, the nodeless state becomes unstable towards the formation of stable nonlinear single or multi-vortex excitations. The potential instability of the single vortex is also examined and is found to possess similar characteristics to those of the nodeless cloud. We also report that, contrary to what is known, e.g., for the atomic BEC case, stable stationary gray ring solitons (that can be thought of as radial forms of Nozaki–Bekki holes) can be found for polariton condensates in suitable parametric regimes. In other regimes, however, these may also suffer symmetry-breaking instabilities. The dynamical, pattern-forming implications of the above instabilities are explored through direct numerical simulations and, in turn, give rise to waveforms with triangular or quadrupolar symmetry.
机译:我们考虑了在存在抽运和非线性阻尼的情况下准二维极化子凝聚体的无结点状态和基本非线性激励(如涡旋)的存在,稳定性和动力学。我们发现了一系列有趣的功能,这些功能可以与典型的节能超冷碱原子玻色-爱因斯坦凝聚物(BEC)进行对比。对于较大的参数范围,与早期发现一致,无结点状态对于形成稳定的非线性单涡旋或多涡旋激励变得不稳定。还检查了单个涡旋的潜在不稳定性,发现其具有与无节点云相似的特征。我们还报告说,与已知的情况相反,例如对于原子BEC情况,可以在合适的参数范围内为极化子冷凝物找到稳定的静止灰环孤子(可以认为是Nozaki-Bekki孔的径向形式)。但是,在其他情况下,这些也可能遭受破坏对称性的不稳定性。通过直接数值模拟探索了上述不稳定性的动力学,图案形成的含义,进而产生了具有三角形或四极对称性的波形。

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