2012
DOI: 10.1016/j.optcom.2012.02.098
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Model and simulation on the efficiencies of microcavity OLEDs

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Cited by 11 publications
(5 citation statements)
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“…The EQE of LP-LEDs (𝜂 ext ) was calculated by using the equation as follows: [25] where N p and N e are the total number of emitted photos and injected electrons, respectively, L is the measured luminance, 𝜆 is the wavelength, I(𝜆) is the relative EL intensity at wavelength 𝜆 according to the EL spectrum, V(𝜆) is the photopic spectral response function, h is the Plank constant, c is the velocity of the light, I e is the measured current, and e is the electronic charge.…”
Section: Methodsmentioning
confidence: 99%
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“…The EQE of LP-LEDs (𝜂 ext ) was calculated by using the equation as follows: [25] where N p and N e are the total number of emitted photos and injected electrons, respectively, L is the measured luminance, 𝜆 is the wavelength, I(𝜆) is the relative EL intensity at wavelength 𝜆 according to the EL spectrum, V(𝜆) is the photopic spectral response function, h is the Plank constant, c is the velocity of the light, I e is the measured current, and e is the electronic charge.…”
Section: Methodsmentioning
confidence: 99%
“…The EQE of LP‐LEDs ( η ext ) was calculated by using the equation as follows: [ 25 ] EQE=NnormalpNnormalenewline=Ï€Ă—L∫380780I()λ×V()λnormaldÎ»Ă—âˆ«380780[]I()λ×λ/()683×hcnormaldλInormale/e×100%$$\begin{eqnarray} {\rm{EQE}} &=& {{{N}_{\rm{p}}} \over {{N}_{\rm{e}}}}\nonumber\\ &=& {{{\rm{\pi }} \times {L \over {\int_{380}^{780} {I\left( \lambda \right) \times V\left( \lambda \right){\rm{d}}\lambda } }} \times \int_{380}^{780} {\left[ {I\left( \lambda \right) \times \lambda } \right]/\left( {683 \times hc} \right){\rm{d}}\lambda } } \over {{I}_{\rm{e}}/e}} \times 100\% \end{eqnarray}$$where N p and N e are the total number of emitted photos and injected electrons, respectively, L is the measured luminance, λ is the wavelength, I ( λ ) is the relative EL intensity at wavelength λ according to the EL spectrum, V ( λ ) is the photopic spectral response function, h is the Plank constant, c is the velocity of the light, I e is the measured current, and e is the electronic charge.…”
Section: Methodsmentioning
confidence: 99%
“…External Quantum Efficiency Calculation : The EQE value of crystal‐based OLEDs was calculated by using Equation as followsEQE =πeKnormalmhcJ ∫0π2LnormalvΞsin2Ξ∫λPΞ,λdλ∫PΞ,λVλdλdΞwhere e corresponds to the quantity of the electron charge, K m is a conversion constant based on the maximum sensitivity of the eye (683 lm W −1 ), h is the Planck constant, c is the velocity of the light, J is the measured current density, P ( Ξ,λ ) is the relative spectral power distribution of the device at viewing angle Ξ, V (λ) is the normalized photopic spectral response function, and L v (Ξ) is the spectral luminance at Ξ .…”
Section: Methodsmentioning
confidence: 99%
“…External Quantum Efficiency Calculation: The EQE of crystal-based OLEDs ( η ext ) is calculated by using equation (2) as follow 53 : where e corresponds to the quantity of the electron charge, K m is a conversion constant based on the maximum sensitivity of the eye (683 lm W −1 ), h is the Planck constant, c is the velocity of the light, J is the measured current density, P(Ξ, λ) is the relative spectral power distribution of the device at viewing angle Ξ corresponding to the EL spectral intensity distribution measured from EL spectra, the EL spectra at current of 778 mA/cm 2 is shown in the inset of Supplementary Figure S2b , V(λ) is the normalized photopic spectral response function, and L v (Ξ) is the spectral luminance at Ξ.…”
Section: Methodsmentioning
confidence: 99%