论文标题

非线性态度及以后的准平衡极化凝结物

Quasi-equilibrium polariton condensates in the non-linear regime and beyond

论文作者

Goodman, Ned, Mulkerin, Brendan C., Levinsen, Jesper, Parish, Meera M.

论文摘要

我们研究了由电子孔对形成的极化行为在二维半导体微腔中强烈耦合到光子。我们使用微观平均场BCS理论,该理论描述了整个激发密度范围内准平衡中的偏振子凝结。在消失的密度的极限下,我们表明我们的理论恢复了极化子的确切单粒子特性,而在低密度下,它捕获了天生近似值内的非线性极性 - 帕利顿相互作用。对于电荷载体之间高度筛选的接触相互作用的情况,我们获得了多体系统状态方程的分析表达式。这使我们能够证明,在高于光子空腔能的化学电位上存在光子共振,在该化学电位上,偏振子冷凝物中的电子孔对相关性变得通用,并且独立于载体相互作用的细节。比较荷兰载体之间不同远程相互作用的影响,我们发现rytova-keldysh电位(与过渡金属二进制基因材料有关)提供了达到BCS政权的最佳前景,在该方案下,对在有限动量下,对构成了强烈的重叠和最小配对差距。最后,超越热平衡,我们认为在驱动的系统中,通常有两个极性分支,我们讨论了模型中密度驱动的特殊点的可能性。

We investigate the many-body behavior of polaritons formed from electron-hole pairs strongly coupled to photons in a two-dimensional semiconductor microcavity. We use a microscopic mean-field BCS theory that describes polariton condensation in quasi-equilibrium across the full range of excitation densities. In the limit of vanishing density, we show that our theory recovers the exact single-particle properties of polaritons, while at low densities it captures non-linear polariton-polariton interactions within the Born approximation. For the case of highly screened contact interactions between charge carriers, we obtain analytic expressions for the equation of state of the many-body system. This allows us to show that there is a photon resonance at a chemical potential higher than the photon cavity energy, where the electron-hole pair correlations in the polariton condensate become universal and independent of the details of the carrier interactions. Comparing the effect of different ranged interactions between charge carriers, we find that the Rytova-Keldysh potential (relevant to transition metal dichalcogenides) offers the best prospect of reaching the BCS regime, where pairs strongly overlap and the minimum pairing gap occurs at finite momentum. Finally, going beyond thermal equilibrium, we argue that there are generically two polariton branches in the driven-dissipative system and we discuss the possibility of a density-driven exceptional point within our model.

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