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Complexity, tunneling, and geometrical symmetry

机译:复杂性,隧道效应和几何对称性

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摘要

It is demonstrated in the context of the simple one-dimensional example of a barrier in an infinite well that highly complex behavior of the time evolution of a wave function is associated with the near degeneracy of levels in the process of tunneling. Degenerate conditions are obtained by shifting the position of the barrier. The complexity strength depends on the number of almost degenerate levels which depend on geometrical symmetry. The presence of complex behavior is studied to establish correlation with spectral degeneracy.
机译:在无限孔中的障碍的简单一维示例的上下文中证明,波函数的时间演化的高度复杂行为与隧穿过程中层的近乎简并性有关。通过移动障碍的位置可以获得退化的条件。复杂性强度取决于几乎退化的水平的数量,其几乎取决于几何对称性。研究复杂行为的存在以建立与光谱退化的相关性。

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