Triplet exciton diffusion in metalorganic phosphorescent host-guest systems from first principles

Xander de Vries (Corresponding author), Pascal Friederich, Wolfgang Wenzel, Reinder Coehoorn, Peter A. Bobbert

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Abstract

We present an ab initio computational study of triplet exciton diffusion in four phosphorescent emitters commonly used in organic light-emitting diodes (OLEDs). By kinetic Monte Carlo simulations, triplet diffusion lengths are obtained for these emitters in neat films and as a guest in two different hosts. The triplet transfer rates governing the diffusion contain a transfer integral factor that includes both Förster and Dexter contributions and a Franck-Condon weighted density of vibrational states that includes the coupling to all intramolecular vibrations in a fully quantum mechanical way. We find that at guest concentrations around 10 mol% the Förster transfer contribution is most important. At larger concentrations of about 30-40 mol% the Dexter contribution becomes dominant. We show that obtaining the triplet transfer rates by the semiclassical Marcus theory yields diffusion lengths that are too short and that using a simple cubic lattice in combination with the often used Miller-Abrahams rates instead of using a real morphology with the ab initio rates leads to an underestimation of the diffusion lengths due to transfers down in energy that are too slow.

Original languageEnglish
Article number205201
Number of pages12
JournalPhysical Review B
Volume99
Issue number20
DOIs
Publication statusPublished - 13 May 2019

Funding

This research is part of the Horizon-2020 EU projects EXTMOS (Project No. 646176) and MOSTOPHOS (Project No. 646259). This project has received funding from the European Union's Horizon 2020 research and innovation programme under the Marie Skłodowska-Curie Grant agreement MolDesign No. 795206. This work was partially performed on the computational resources ForHLR I and ForHLR II funded by the Ministry of Science, Research and the Arts Baden-Württemberg and DFG (“Deutsche Forschungsgemeinschaft”).

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