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First-order derivative couplings between excited states from adiabatic TDDFT response theory

机译:绝热TDDFT响应理论的激发态之间的一阶导数耦合

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摘要

We present a complete derivation of derivative couplings between excited states in the framework of adiabatic time-dependent density functional response theory. Explicit working equations are given and the resulting derivative couplings are compared with derivative couplings from a pseudo-wavefunction ansatz. For degenerate excited states, i.e., close to a conical intersection (CI), the two approaches are identical apart from an antisymmetric overlap term. However, if the difference between two excitation energies equals another excitation energy, the couplings from response theory exhibit an unphysical divergence. This spurious behavior is a result of the adiabatic or static kernel approximation of time-dependent density functional theory leading to an incorrect analytical structure of the quadratic response function. Numerical examples for couplings close to a CI and for well-separated electronic states are given. (C) 2015 AIP Publishing LLC.
机译:我们提出了绝热时间相关的密度泛函理论的框架中激发态之间的导数耦合的完整推导。给出了明确的工作方程,并将所得的导数耦合与拟波函数ansatz的导数耦合进行了比较。对于简并的激发态,即接近圆锥形交点(CI),除了反对称重叠项外,这两种方法是相同的。但是,如果两个激发能之间的差等于另一个激发能,则响应理论的耦合将显示出非物理的发散。这种虚假的行为是时间相关的密度泛函理论的绝热或静态核逼近的结果,从而导致二次响应函数的分析结构不正确。给出了接近CI的耦合和良好分离的电子状态的数值示例。 (C)2015 AIP Publishing LLC。

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