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Floquet versus non-Floquet solutions for a periodic Hamiltonian

机译:周期哈密顿量的浮球和非浮球解决方案

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The situation of a particle interacting with two electric fields, one static and the other periodic in time, may be of interest in the study of the conductance of nanostructures. The static field corresponds to a bias voltage applied between the two electrodes, while the oscillatory field is due to laser illumination. The problem can be described by a variety of Hamiltonians, some time periodic, others not. Following some recent investigations about the solution of the one-dimensional wave equation for the time-dependent linear potential, it is shown that there are solutions of the time-dependent Schrodinger equation with a periodic Hamiltonian that do not follow the usual Floquet pattern of being the product of an energy-dependent exponential by a time-periodic factor. We show how to relate the two types of solutions, those conforming with the Floquet ansatz and the non-Floquet ones. (C) 2006 Wiley Periodicals, Inc.
机译:在研究纳米结构的电导时,粒子与两个电场相互作用的情况可能是感兴趣的,一个电场是静态的,另一个电场是周期性的。静态场对应于施加在两个电极之间的偏置电压,而振荡场是由于激光照射而产生的。这个问题可以用各种哈密顿量来描述,有些是周期性的,有些则不是。在对有关一维波动方程随时间变化的线性势的解最近进行的一些研究之后,表明存在具有周期哈密顿量的随时间变化的薛定inger方程的解,它们不遵循通常的Floquet模式。随时间变化的能量依赖指数的乘积。我们展示了如何关联两种类型的解决方案,即符合Floquet ansatz和非Floquet解决方案的解决方案。 (C)2006年Wiley Periodicals,Inc.

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