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首页> 外文期刊>Polymers for advanced technologies >Model of the influence of energetic disorder on inter-chain charge carrier mobility in poly[2-methoxy-5-(2'-ethylhexyloxy)-p-phenylene vinylene]
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Model of the influence of energetic disorder on inter-chain charge carrier mobility in poly[2-methoxy-5-(2'-ethylhexyloxy)-p-phenylene vinylene]

机译:高能紊乱对聚[2-甲氧基-5-(2'-乙基己氧基)-对亚苯基亚乙烯基]中链间载流子迁移率的影响模型

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摘要

The theoretical model of the inter-chain charge carrier mobility in poly[2-methoxy-5-(2'-ethylhexyloxy)-p-phenylene vinylene] (MEH-PPV) doped with polar additive is put forward. The polymer chain states of a charge carrier were calculated by means of diagonalization of a tight-binding Hamiltonian, which includes disorder in both the local energies and transfer integrals. Consequently, the inter-chain charge carrier transport is taking place on a spatially and energetically disordered medium. Because it is believed that the additive does not significantly influence the polymer supramolecular structure, the polymer conformations were simplified as much as possible. On the other hand, the energetic disorder is rigorously described. The transfer rates between the polymer chains were determined using the quasi-classical Marcus theory. The model considered the following steps of the charge carrier transport: the charge carrier hops to a given polymer chain. Then, the charge carrier thermalizes to the Boltzmann distribution over all its possible states on this chain. After that, the charge carrier hops to any possible state on one of the four nearest neighboring chains. The results showed that the inter-chain charge carrier mobility is very strongly dependent on the degree of the energetic disorder. If the energetic disorder is doubled from 0.09 to 0.18 eV, the mobility decreases by two or three orders of magnitude.
机译:提出了掺杂极性添加剂的聚[2-甲氧基-5-(2'-乙基己氧基)-对亚苯基亚乙烯基](MEH-PPV)中链间载流子迁移率的理论模型。电荷载体的聚合物链状态是通过紧密结合的哈密顿量的对角化来计算的,该哈密顿量包括局部能量和转移积分的无序性。因此,链间载流子传输发生在空间和能量无序的介质上。因为据信添加剂不会显着影响聚合物的超分子结构,所以尽可能简化了聚合物的构象。另一方面,严格地描述了精神错乱。聚合物链之间的转移速率是使用准经典的Marcus理论确定的。该模型考虑了载流子传输的以下步骤:载流子跳至给定的聚合物链。然后,电荷载流子在该链上所有可能的状态上均热化为玻尔兹曼分布。此后,电荷载流子跳到四个最近的相邻链之一上的任何可能状态。结果表明,链间电荷载流子迁移非常强烈地依赖于能量紊乱的程度。如果高能障碍从0.09倍增至0.18 eV,迁移率将降低两个或三个数量级。

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