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Entangled trajectory molecular dynamics in multidimensional systems: Two-dimensional quantum tunneling through the Eckart barrier

机译:多维系统中的纠缠轨迹分子动力学:穿过Eckart势垒的二维量子隧穿

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摘要

In this paper, we extend the entangled trajectory molecular dynamics (ETMD) method to multidimensional systems. The integrodifferential form of the evolution equation for the Wigner function is employed, allowing general potentials not represented as a polynomial to be treated. As the example, the method is applied to a two-dimensional model of scattering from an Eckart barrier. The results of ETMD are in good agreement with quantum hydrodynamics and exact quantum simulations. By comparing the quantum and classical trajectory in phase space, the quantum tunneling phenomenon is interpreted vividly.
机译:在本文中,我们将纠缠轨迹分子动力学(ETMD)方法扩展到多维系统。使用维格纳函数的演化方程的积分微分形式,可以处理未表示为多项式的一般势。作为示例,该方法应用于从Eckart势垒散射的二维模型。 ETMD的结果与量子流体动力学和精确的量子模拟非常吻合。通过比较相空间中的量子轨迹和经典轨迹,可以生动地解释量子隧穿现象。

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