论文标题
强烈相互作用的1D玻色气体中的广义流体动力学
Generalized hydrodynamics in strongly interacting 1D Bose gases
论文作者
论文摘要
众所周知,强烈相互作用的多体量子系统的动力学是复杂的,难以模拟。一种新的理论,广义的流体动力学(GHD)有望有效地完成几乎可综合系统的模拟。它预测了速度分布的演变,这是可集成系统中准粒子的矩。最近对GHD进行了实验测试,以实现弱相互作用的原子,但其适用于强烈相互作用的系统的适用性尚未实验。在这里,我们通过在强和中间耦合方案中进行大型陷阱淬灭,以一维(1D)玻色气体的束束进行GHD。我们测量了速度的不断发展的分布,发现理论和实验在数十个陷阱振荡中符合数十个诱因,而无量纲的偶联强度范围为0.3至9.3。通过测量动量分布,我们可以实验访问相互作用能量,从而获得了准颗粒本身的发展方式。此处证明的GHD的准确性证实了其对几乎可综合量子动力学系统的模拟的广泛适用性。需要未来的实验研究来探索旋转链中的GHD,以及在存在更强的整合性破坏扰动的情况下,GHD和常规流体动力学之间的交叉。
The dynamics of strongly interacting many-body quantum systems are notoriously complex and difficult to simulate. A new theory, generalized hydrodynamics (GHD), promises to efficiently accomplish such simulations for nearly-integrable systems. It predicts the evolution of the distribution of rapidities, which are the momenta of the quasiparticles in integrable systems. GHD was recently tested experimentally for weakly interacting atoms, but its applicability to strongly interacting systems has not been experimentally established. Here we test GHD with bundles of one-dimensional (1D) Bose gases by performing large trap quenches in both the strong and intermediate coupling regimes. We measure the evolving distribution of rapidities, and find that theory and experiment agree well over dozens of trap oscillations, for average dimensionless coupling strengths that range from 0.3 to 9.3. By also measuring momentum distributions, we gain experimental access to the interaction energy and thus to how the quasiparticles themselves evolve. The accuracy of GHD demonstrated here confirms its wide applicability to the simulation of nearly-integrable quantum dynamical systems. Future experimental studies are needed to explore GHD in spin chains, as well as the crossover between GHD and regular hydrodynamics in the presence of stronger integrability breaking perturbations.