Theoretical perspectives on non-Born–Oppenheimer effects in chemistry

S. Hammes‐Schiffer
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引用次数: 7

Abstract

The Born–Oppenheimer approximation, which assumes that the electrons respond instantaneously to the motion of the nuclei, breaks down for a wide range of chemical and biological processes. The rate constants of such nonadiabatic processes can be calculated using analytical theories, and the real-time nonequilibrium dynamics can be described using numerical atomistic simulations. The selection of an approach depends on the desired balance between accuracy and efficiency. The computational expense of generating potential energy surfaces on-the-fly often favours the use of approximate, robust and efficient methods such as trajectory surface hopping for large, complex systems. The development of formally exact non-Born–Oppenheimer methods and the exploration of well-defined approximations to such methods are critical for providing benchmarks and preparing for the next generation of faster computers. Thus, the parallel development of rigorous but computationally expensive methods and more approximate but computationally efficient methods is optimal. This Perspective briefly summarizes the available theoretical and computational non-Born–Oppenheimer methods and presents examples illustrating how analytical theories and nonadiabatic dynamics simulations can elucidate the fundamental principles of chemical and biological processes. These examples also highlight how theoretical calculations are able to guide the interpretation of experimental data and provide experimentally testable predictions for nonadiabatic processes. This article is part of the theme issue ‘Chemistry without the Born–Oppenheimer approximation’.
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化学中非玻恩-奥本海默效应的理论展望
玻恩-奥本海默近似假设电子对原子核的运动作出即时反应,但在广泛的化学和生物过程中,这种近似被打破了。这种非绝热过程的速率常数可以用解析理论计算,非平衡动力学可以用数值原子模拟来描述。方法的选择取决于准确度和效率之间的理想平衡。动态生成势能曲面的计算费用往往倾向于使用近似、鲁棒和高效的方法,如大型复杂系统的轨迹表面跳变。正式精确的非born - oppenheimer方法的发展和对这些方法的定义良好的近似的探索对于提供基准和为下一代更快的计算机做准备至关重要。因此,并行开发严格但计算代价昂贵的方法和更近似但计算效率高的方法是最优的。本展望简要总结了现有的理论和计算非玻恩-奥本海默方法,并举例说明了分析理论和非绝热动力学模拟如何阐明化学和生物过程的基本原理。这些例子还强调了理论计算如何能够指导实验数据的解释,并为非绝热过程提供实验可测试的预测。这篇文章是主题问题“没有波恩-奥本海默近似的化学”的一部分。
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