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Exploring a new time-dependent method for molecular quantum dynamics.

机译:探索一种新的依赖时间的分子量子动力学方法。

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The electron-nuclear dynamics in chemical processes is described by a method founded on the Time-Dependent Variational Principle (TDVP). In addition, to avoid redundancies in the parametrization of the elecuonic wave function, coherent states (CS) are used. The equations resulting from this treatment enable us to describe the dynamics in general molecular system, since it does not presume a priori knowledge of the potential energy surface of the molecular system. The theory is called Electron Nuclear Dynamics (END).; In order to make this time-dependent method based upon TDVP and CS practical and still realistic, we treat the nuclei in the limit of narrow Gaussian wavepackets (which corresponds to classical nuclei) and use a single determinant to describe the electrons. We name this approach END-SD-FGWP.; We use the END-SD-FGWP approach to study the dynamics of charge transfer in the systems Li{dollar}sp+{dollar}-H--Li {dollar}rightleftharpoons{dollar} Li--H-Li{dollar}sp+{dollar} and Li{dollar}sp+{dollar}-CN-Li {dollar}rightleftharpoons{dollar} Li-CN-Li{dollar}sp+{dollar}. The collision of a proton with H, He, and H{dollar}sb2{dollar} is also investigated by the END-SD-FGWP approach. Several properties of these collisions are compared directly with the experimental results.; Since we are interested in the application of the END formalism to large systems we propose one more approximation, namely, the neglect of the differential diatomic over-lap (NDDO), and introduce the END-SD(NDDO)-FGWP approach. The MNDO/AM1 parametrization is used for the NDDO approach. The computational savings are twofold: (a) the number of integrals computed are reduced by several orders of magnitude compared to the ab initio approach, (b) the equations of motion are simplified, and (c) the high frequency motions of the core electrons is removed by an effective core.
机译:化学过程中的电子核动力学是通过基于时变变分原理(TDVP)的方法描述的。另外,为了避免电子波函数的参数化中的冗余,使用了相干态(CS)。这种处理产生的方程式使我们能够描述一般分子系统中的动力学,因为它不假定分子系统的势能面的先验知识。该理论称为电子核动力学(END)。为了使这种基于TDVP和CS的时变方法既实用又现实,我们在窄高斯波包(对应于经典原子核)的极限内处理原子核,并使用单个行列式描述电子。我们将此方法命名为END-SD-FGWP。我们使用END-SD-FGWP方法来研究系统Li {dollar} sp + {dollar} -H--Li {dollar} rightleftharpoons {dollar} Li--H-Li {dollar} sp + {美元}和Li {dollar} sp + {dollar} -CN-Li {dollar} rightleftharpoons {dollar} Li-CN-Li {dollar} sp + {dollar}。 END-SD-FGWP方法也研究了质子与H,He和H {dollar} sb2 {dollar}的碰撞。将这些碰撞的几种特性直接与实验结果进行比较。由于我们对将END形式主义应用于大型系统感兴趣,因此我们提出了另一种近似方法,即忽略微分双原子重叠(NDDO),并介绍了END-SD(NDDO)-FGWP方法。 MNDO / AM1参数化用于NDDO方法。计算节省是双重的:(a)与从头算方法相比,计算出的积分数量减少了几个数量级;(b)简化了运动方程;(c)核心电子的高频运动被有效的核心移除。

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