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首页> 外文期刊>The journal of physical chemistry, B. Condensed matter, materials, surfaces, interfaces & biophysical >Charge-Transfer Excited States in a π-Stacked Adenine Dimer, As Predicted Using Long-Range-Corrected Time-Dependent Density Functional Theory
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Charge-Transfer Excited States in a π-Stacked Adenine Dimer, As Predicted Using Long-Range-Corrected Time-Dependent Density Functional Theory

机译:π堆叠腺嘌呤二聚体中的电荷转移激发态,如使用长时间校正的时变密度泛函理论预测的那样

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摘要

The lowest few electronic excitations of a π- stacked adenine dimer in its B-DNA geometry are investigated, in the gas phase and in a water cluster, using a long-range-corrected version of time-dependent density functional theory (TD-DFT) that asymptotically incorporates Hartree—Fock exchange. Long-range correction is shown to eliminate the catastrophic underestimation of charge-transfer (CT) excitation energies that plagues conventional TD-DFT, at the expense of introducing one adjustable parameter, μ, that determines the length scale on which Hartree—Fock exchange is turned on. This parameter allows us to interpolate smoothly between hybrid density functionals and time-dependent Hartree—Fock theory. Excitation energies for CT states (in which an electron is transferred from one adenine molecule to the other) are found to increase dramatically as a function of μ. Uncorrected hybrid functionals underestimate the CT excitation energies, placing them well below the valence excitations, while time-dependent Hartree—Fock calculations place these states well above the valence states. Values for μ determined from certain benchmark calculations place the CT states well above the valence ππ~* and nπ~* states at the Franck—Condon point.
机译:使用长时间校正的时变密度泛函理论(TD-DFT),研究了气相和水簇中π堆叠腺嘌呤二聚体在B-DNA几何结构中电子激发最少的现象),渐进地结合了Hartree-Fock交换。远程校正显示消除了困扰传统TD-DFT的电荷转移(CT)激发能的灾难性低估,但引入了一个可调参数μ,该参数确定了Hartree-Fock交换所依据的长度尺度打开。此参数使我们能够在混合密度泛函和与时间相关的Hartree-Fock理论之间进行平滑插值。发现CT状态的激发能(其中电子从一个腺嘌呤分子转移到另一个腺嘌呤分子)的激发能随μ的增加而急剧增加。未经校正的混合函数低估了CT激发能,使其远低于价态激发,而随时间变化的Hartree-Fock计算则将这些态置于价态之上。由某些基准计算确定的μ值将CT状态置于Franck-Condon点的价态ππ〜*和nπ〜*状态之上。

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