2001
DOI: 10.1063/1.1352027
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Transient and steady-state behavior of space charges in multilayer organic light-emitting diodes

Abstract: A numerical study of space charge effects in multilayer organic light-emitting diodes ͑OLEDs͒ is presented. The method of solving the coupled Poisson and continuity equations, previously established for single-layer polymer LEDs, has been extended to treat internal organic interfaces. In addition, we consider the transient current and electroluminescence response. We discuss the accumulation of charges at internal interfaces and their signature in the transient response as well as the electric field distributi… Show more

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Cited by 260 publications
(169 citation statements)
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“…Bipolar transport and light emission in OLEDs can be described using space charge limited current models [21,22]. These models have proved to be very reliable in simulating transient electroluminescence experiments [22].…”
Section: Simulations and Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Bipolar transport and light emission in OLEDs can be described using space charge limited current models [21,22]. These models have proved to be very reliable in simulating transient electroluminescence experiments [22].…”
Section: Simulations and Discussionmentioning
confidence: 99%
“…These models have proved to be very reliable in simulating transient electroluminescence experiments [22]. In this paper a similar approach is used to highlight how the light emission deviates if the mobility of one of the two carriers suddenly changes.…”
Section: Simulations and Discussionmentioning
confidence: 99%
“…For charge transfer at internal interfaces between donor and acceptor domains, a transfer rate that depends exponentially on the energy difference between the donor and acceptor HOMO levels (for hole transport) or LUMO levels (for electron transport) is often assumed (Ruhstaller et al, 2001). Device characteristics are generally calculated under steady-state conditions, in which the time derivatives on the left-hand sides of Equations 4, 5, and 9 are set to zero.…”
Section: Continuum Drift-diffusion Modelsmentioning
confidence: 99%
“…Generally, the drift-diffusion problem is solved time-dependently in a decoupled manner. [10][11][12][13] Pflumm 14 and deMello 15 adapted or replaced Poisson's equation with a time-dependent version and solved the system in a coupled and time-dependent manner. Additionally, deMello applied an adaptive mesh as opposed to the widely known Scharfetter-Gummel discretization at the cost of having additional criteria to be evaluated.…”
Section: Introductionmentioning
confidence: 99%