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Investigation of the strain induced optical transition energy shift of the GaN nanorod light emitting diode arrays

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Abstract

Strain in the semiconductor light emitting layers has profound effect on the energy band structure and the optical properties of the light emitting diodes (LEDs). Here, we report the fabrication and characterization of GaN nanorod LED arrays. We found that the choice of nanorod passivation materials results in the variation of strain in the InGaN/GaN quantum wells, and thus the corresponding change of light emission properties. The results were further investigated by performing Raman measurement to understand the strain of nanorods with different passivation materials and by calculating the optical transition energy of the devices under the influence of strain-induced deformation potential and the piezoelectric polarization field.

©2011 Optical Society of America

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Figures (6)

Fig. 1
Fig. 1 Schematic diagram of the nanorod LED array. The passivation layer is either spin-coated SOG or PECVD-grown SiO2.
Fig. 2
Fig. 2 EL spectra of the planar LED (a) “Nanorod LED with SiO2“ (b) “Nanorod LED with SOG” (c) at the injection current between 2mA and 20mA. The peak energy position (d) and the peak energy shift (e) of the devices are also plotted.
Fig. 3
Fig. 3 Close-up views of the InGaN E2 H phonon mode of the planar structure, nanorod-SiO2 and nanorod-SOG.
Fig. 4
Fig. 4 Illustration of the vertical force exerted on the sidewall of the nanorods by the passivation material.
Fig. 5
Fig. 5 Calculated band gap profiles and the optical transition energy between first states in the QW of (a) the planar structure, (b) Nanorod with SiO2 (c) Nanorod with SOG. Note only strain relaxation induced band shrinkage is considered here.
Fig. 6
Fig. 6 Calculated band gap profiles and the optical transition energy between first energy states within the quantum well of (a) Planar structure (b) Nanorod with SiO2 (c) Nanorod with SOG. The results are obtained by considering both the strain relaxation induced band shrinkage and QCSE.

Tables (1)

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Table 1 Parameters employed in the simulation

Equations (3)

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Δ ω = ω ω 0 = ( 2 a λ 2 c 13 c 33 b λ ) ε | |
E g , G a N ( 1 X ) + E g , I n N X
E p z = 2 ε r ε 0 ( c 13 c 33 e 33 e 31 ) ε x x
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