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Hermite-distributed approximating functional-based formulation of multiconfiguration time-dependent Hartree method: A case study of quantum tunnelling in a coupled double-well system

机译:基于Hermite分布的近似基于函数的多组态时变Hartree方法的表示:以耦合双阱系统中的量子隧穿为例

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We propose a variant of the multiconfiguration time-dependent Hartree (MCTDH) method within the framework of Hermite-distributed approximating functional (HDAF) method. The discretized Hamiltonian is a highly banded Toeplitz matrix which significantly reduces computational cost in terms of both storage and number of operations. The method proposed is employed to carry out the study of tunnelling dynamics of two coupled double well oscillators. We have calculated the orthogonality time au , which is a measure of the time interval for an initial state to evolve into its orthogonal state. It is observed that the coupling has a significant effect on au .
机译:我们在Hermite分布式近似函数(HDAF)方法的框架内提出了多配置时变哈特里(MCTDH)方法的一种变体。离散的哈密顿量是高度带状的Toeplitz矩阵,从存储和操作次数两方面都大大降低了计算成本。提出的方法被用于进行两个耦合双阱振荡器的隧道动力学研究。我们已经计算了正交时间au,它是初始状态演变为其正交状态的时间间隔的量度。可以看出,该耦合对au具有显着影响。

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