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Efficient partitioning technique for computing the dynamics of intramolecular processes: Radiationless transitions in pyrazine

机译:用于计算分子内过程动力学的有效分区技术:吡嗪中的无辐射跃迁

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摘要

An efficient QP partitioning algorithm to compute the eigenvalues, eigenvectors, and the dynamics of large molecular systems of a particular type is presented. Compared to straightforward diagonalization, the algorithm displays favorable scaling (proportional to N-T(2)) as a function of N-T, the size of the Hamiltonian matrix. In addition, the algorithm is trivially parallelizable, necessitating no "cross-talk" between nodes, thus enjoying the full linear speedup of parallelization. Moreover, the method requires very modest storage space, even for extremely large matrices. The method has also been enhanced through the development of a coarse-grained approximation, enabling an increase of the basis set size to unprecedented levels (10(8)-10(10) in the current application). The QP algorithm is applied to the dynamics of electronic internal conversion in a 24 vibrational-mode model of pyrazine. A performance comparison with other dynamical methods is presented, along with results for the decay dynamics of pyrazine and a discussion of resonance line shapes. (c) 2006 American Institute of Physics.
机译:提出了一种有效的QP分区算法,用于计算特定类型的大分子系统的特征值,特征向量和动力学。与简单的对角化相比,该算法显示出有利的缩放比例(与N-T(2)成比例)作为N-T(哈密顿矩阵的大小)的函数。另外,该算法是微不足道的可并行化的,无需在节点之间进行“串扰”,从而可以实现并行化的完全线性加速。此外,该方法需要非常适中的存储空间,即使对于非常大的矩阵也是如此。通过开发粗粒度近似方法,该方法也得到了增强,可以将基本集的大小增加到前所未有的水平(在当前应用中为10(8)-10(10))。将QP算法应用于吡嗪的24振动模式模型中的电子内部转换动力学。提出了与其他动力学方法的性能比较,以及吡嗪的衰减动力学结果和共振线形状的讨论。 (c)2006年美国物理研究所。

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