使用超球面坐标阶梯形网格进行量子波包法的积态分辨反应散射计算

IF 1.6 4区 化学 Q4 CHEMISTRY, PHYSICAL
Umair Umer, Syed Muhammad Usama, Hailin Zhao, Zhigang Sun
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引用次数: 0

摘要

量子积态分辨微分截面的高效计算在揭示化学反应动力学中起着至关重要的作用。利用超球面坐标,提出了一种基于阶梯形网格的时变量子波包方法,用于高效计算量子积态分辨反应散射信息。作为数值示例,计算了 O + O\(_{2}\) 和 Cl + H\(_{2}\)(\(v_0\)=1) 与 \(J=0\) 反应的量子积态分辨反应概率。计算结果正在与使用基于反应物坐标(RCB)方法和相互作用-渐近分解方法(IARD)获得的结果进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Product state-resolved reactive scattering calculations using stair shaped grids in hyperspherical coordinates for the quantum wave packet method

Product state-resolved reactive scattering calculations using stair shaped grids in hyperspherical coordinates for the quantum wave packet method

Efficient calculations of the quantum product state-resolved differential cross sections play a crucial role in unraveling the dynamics of a chemical reaction. Using hyperspherical coordinates, a stair-shaped grid-based time-dependent quantum wave packet method is proposed for efficiently calculating the product quantum state-resolved reactive scattering information. As numerical examples, quantum product state-resolved reaction probabilities for the reactions of O + O\(_{2}\) and Cl + H\(_{2}\)(\(v_0\)=1) with \(J=0\) are computed, which involve long-time resonance states extending over long-range grids and are difficult for obtaining accurate results using the time-dependent method. The results through calculations are being compared to those obtained using the reactant coordinate-based (RCB) method and the interaction-asymptotic decomposition method (IARD).

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来源期刊
Theoretical Chemistry Accounts
Theoretical Chemistry Accounts 化学-物理化学
CiteScore
3.40
自引率
0.00%
发文量
74
审稿时长
3.8 months
期刊介绍: TCA publishes papers in all fields of theoretical chemistry, computational chemistry, and modeling. Fundamental studies as well as applications are included in the scope. In many cases, theorists and computational chemists have special concerns which reach either across the vertical borders of the special disciplines in chemistry or else across the horizontal borders of structure, spectra, synthesis, and dynamics. TCA is especially interested in papers that impact upon multiple chemical disciplines.
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