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首页> 外文期刊>Organic Electronics >A study on excited-state properties of conjugated polymers using the Pariser- Parr-Pople-Peierls model combined with configuration-interaction-singles
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A study on excited-state properties of conjugated polymers using the Pariser- Parr-Pople-Peierls model combined with configuration-interaction-singles

机译:结合Paris-Parr-Pople-Peierls模型和构型-相互作用-单峰研究共轭聚合物的激发态性质

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摘要

Singlet and triplet excited-state properties of a single poly-p-phenylenevinylene (PPV) chain are studied using the Pariser-Parr-Pople-Peierls (P-P-P-P) model combined with the configuration interaction singles (CIS) formalism. The analytic CIS energy gradient is derived using the coupled perturbed Hartree-Fock (CPHF) equations in order to perform excited-state geometry optimizations. According to whether the diagonal elements of transition density matrices being zero or not, all excited states can be classified into two types: type I with nonzero diagonal elements, and type II with zero diagonal elements. In general, type I excited states can be directly generated upon photoexcitation, and there is high probability to find the electron and the hole very close to each other. While type II excited states cannot be directly generated upon photoexcitation, and there is high probability to find the electron and the hole far to each other. Using the parameters developed for this model, we examine the energy levels, oscillator strengths, optical absorption spectrum, and optimized excited-state geometries of the excited states at low energies, and they are consistent with other theoretical work very well. This work provides a new perspective on the excited-state properties of conjugated polymers.
机译:使用Pariser-Parr-Pople-Peierls(P-P-P-P)模型,结合构型相互作用单分子(CIS)形式,研究了单个聚对苯撑亚乙烯基(PPV)链的单重态和三重态激发态性质。为了执行激发态几何优化,使用耦合扰动的Hartree-Fock(CPHF)方程导出了CIS解析能量梯度。根据跃迁密度矩阵的对角元素是否为零,可以将所有激发态分为两种类型:对角元素为非零的I型和对角元素为零的II型。通常,在光激发时可以直接产生I型激发态,并且很有可能发现电子和空穴非常接近。尽管II型激发态不能在光激发下直接产生,并且很可能发现电子和空穴彼此相距很远。使用为此模型开发的参数,我们检查了低能级的能级,振荡器强度,光吸收谱和激发态的优化激发态几何形状,它们与其他理论工作非常一致。这项工作为共轭聚合物的激发态性质提供了新的视角。

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