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引用次数: 0
摘要
在光晶格中的玻色-爱因斯坦凝聚态中可以观察到孤子片,它是由占据不同单粒子状态的凝聚态叠加形成的。这些结构由分布在 x 方向上的一维静止孤子组成,沿着光晶格的峰值在 y 方向上连续排列。值得注意的是,整个孤子片的相位差是周期性的,并在每个周期内随 y 值线性变化。因此,我们将这种配置称为 "孤子片"。在孤子片的两侧可以观察到 y 分量的速度差。沿着光晶格的峰值排列无数个各向同性的漩涡,也能获得类似的速度分布。孤子片的特点是不依赖于相位奇异性。这种独立性使得在没有相位奇点的情况下也能形成孤子片,突出了这种结构的独特性。
Soliton sheets of Bose-Einstein condensates in optical lattices
Soliton sheets are observed in Bose-Einstein condensates in optical lattice which are formed by superposition of condensates occupying different single-particle states. These structures consist of one-dimensional stationary solitons distributed in the x-direction arranged continuously along the peaks of the optical lattice in the y-direction. Notably, the phase difference across the soliton sheets is periodic and varies linearly with y within each period. So, we refer to this configuration as a 'soliton sheet'. A velocity difference in the y-component is observed between the two sides of the soliton sheets. Similar velocity distributions can be achieved by aligning an infinite number of isotropic vortices along the peaks of the optical lattice. And the soliton sheets are distinguished by their lack of dependence on phase singularities. This independence enables the formation of soliton sheets even in the absence of phase singularities, highlighting a unique aspect of this structure.