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Landau-Zener tunnelling dynamics in hexagonal photonic lattices

机译:Landau-Zener隧道动态六角光子晶格

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Electrons in crystalline solids or semiconductor superlattices, cold atoms in optical lattices, light beams in photonic crystals or waveguide arrays have the energies confined to Bloch bands separated by band gaps. The system response to a weak linear potential (i.e., a weak constant tilt) manifests itself in the form of Bloch oscillations as well as interband transitions known as Landau-Zener tunnelling. While the majority of previous studies considered only one dimensional systems, in a recent experiment the interband transitions have been observed for the first time in a two-dimensional periodic structure of square symmetry [1]. Multi-dimensional optical lattices are also routinely used for trapping of ultracold atoms and condensates of degenerate quantum gases, where more sophisticated trapping geometries have been shown experimentally. Simple theories are especially important for understanding the wave dynamics in the periodic structures and the theory of Zener tunnelling in hexagonal photonic lattices has recently been developed [2, 3].
机译:结晶固体或半导体超晶格中的电子,光学晶格中的冷原子,光子晶体中的光束或波导阵列具有限制在由带间隙分离的波段的能量。系统响应于弱线性电位(即,弱恒定倾斜)以BLOCH振荡的形式表现出本身,也称为Landau-ZENER隧道的间带转换。虽然以前的大多数研究仅被认为只有一维系统,但在最近的实验中,在方形对称的二维周期结构中首次观察到间带贯立地[1]。多维光学格子也经常用于捕获超级载量的缩短量子气体的冷凝器,其中已经通过实验示出了更复杂的捕获几何形状。简单的理论对于了解定期结构中的波动动态尤为重要,并且最近已经开发了六边形光子格子中的齐纳隧道理论[2,3]。

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