4.6 Article

Generation-recombination in disordered organic semiconductor: Application to the characterization of traps

期刊

ORGANIC ELECTRONICS
卷 99, 期 -, 页码 -

出版社

ELSEVIER
DOI: 10.1016/j.orgel.2021.106350

关键词

Organic semiconductors; Traps; DLTS; Gaussian density of states; Generation recombination

资金

  1. European Community through the FEDER project POLCA
  2. Ministere de l'Enseignement Superieur et de la Recherche
  3. Region Grand Est
  4. FEDER funds from the European Community
  5. Grand-Est region

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This study proposes an adaptation of the SRH model for disordered organic semiconductors to extract trap parameters, with validation through QDLTS spectra. The findings suggest that the relationship between trap activation energy and charge transients deviates from traditional patterns when considering Gaussian trap distributions.
The presence of traps in organic semiconductor based electronic devices affects considerably their performances and their stability. The Shockley-Read-Hall (SRH) model is generally used to extract the trap parameters from the experimental results. In this paper, we propose to adapt the SRH formalism to disordered organic semiconductors by considering a hopping transport process and Gaussian distributions for both mobile and trapped carriers. The model is used to extract multiple trap parameters from charge based Deep Level Transient Spectroscopy (QDLTS) spectrum. Calculation of the charge transients are given in detail. The model predicts that the activation energy of the trap should not follow an Arrhenius plot on large temperature ranges. Also, the charge transients are no longer exponential when considering Gaussian trap distributions, enlarging the Q-DLTS peaks. The model fits the Q-DLTS spectra measured on organic diodes with a limited number of trap contributions with a good agreement. It is found that an increase of the material rate of disorder reduces the extracted trap energy distances to the LUMO but has no influence on the extracted trap distribution widths. This work shows the importance of considering the specific properties of organic materials to study their properties and their trap distributions.

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