论文标题
模式形成和驱动性的玻色 - 哈伯系统中的异国顺序
Pattern formation and exotic order in driven-dissipative Bose-Hubbard systems
论文作者
论文摘要
现代实验平台(例如超级循环电路阵列)要求在非常规的情况下探索玻体紧密结合模型,而实际材料中没有对应物。在这里,我们研究了这种情况之一,其中激发被对驱动和抑制,从而导致模式形成和外来的骨状状态来自非平衡量子多体系统。专注于二维驱动的玻色式 - 哈伯德模型,我们发现其稳态的特征是在固体系统中Fermi表面的玻色表面上的Momenta周围的玻色子凝结。驾驶产生的不稳定性,非线性耗散模式耦合和底层晶格效应之间的相互作用,使系统能够平衡进入在动量空间中封闭环上凝结在封闭环而不是离散点的异国情调的超流体状态。这种具有空间均匀密度分布的非常规状态超出了传统的模式形成范围,因此在古典文献中没有对应物。此外,它是一个与现代凝结物理学中几个开放问题有关的状态,在这里,我们提供了稳定它的手段,为其实验研究开辟了道路。此外,我们还提供了当前可用的超导电路阵列中模型的具体实验实现。我们还研究了冷凝水周围的松弛光谱,该光谱谱显示出特征性的纯粹扩散行为。
Modern experimental platforms such as supercoducting-circuit arrays call for the exploration of bosonic tight-binding models in unconventional situations with no counterpart in real materials. Here we investigate one of such situations, in which excitations are driven and damped by pairs, leading to pattern formation and exotic bosonic states emerged from a non-equilibrium quantum many-body system. Focusing on a two-dimensional driven-dissipative Bose-Hubbard model, we find that its steady states are characterized by the condensation of bosons around momenta lying on a "Bose surface", a bosonic analogue of the Fermi surface in solid-state systems. The interplay between instabilities generated by the driving, the nonlinear dissipative mode-coupling, and the underlaying lattice effect, allows the system to equilibrate into an exotic superfluid state of bosons condensed on a closed ring in momentum space instead of discrete points. Such an unconventional state with a spatially uniform density distribution goes beyond the traditional scope of pattern formation, and thus has no counterpart in the classical literature. In addition, it is a state connected to several open problems in modern condensed-matter physics, and here we provide the means to stabilize it, opening the way to its experimental study. Moreover, we also provide a concrete experimental implementation of our model in currently-available superconducting-circuit arrays. We also investigate the relaxation spectrum around the condensate, which shows a characteristic purely diffusive behavior.