Abstract

When modelling the absorption in semiconductor nanowire (NW) arrays for solar cell and photodetector applications, the array is typically assumed to be infinitely periodic such that a single unit cell suffices for the simulations. However, any actual array is of a finite extent and might also show varying types of localized defects such as missing or electrically non-contacted individual NWs. Here, we study InP NWs of 2000 nm in length and 180 nm in diameter, placed in a square array of 400 nm in period, giving a rather optimized absorption of sunlight. We show that the absorption in the center NW of a finite N × N array converges already at N = 5 close to the value found for the corresponding infinite array. Furthermore, we show that a missing NW causes an enhanced absorption in neighboring nanowires, which compensates for 77% of the absorption loss due to the missing NW. In other words, an electrically non-contacted NW, which absorbs light but cannot contribute to the external short-circuit current, is a four times worse defect than a missing NW.

Highlights

  • III–V semiconductor nanowire (NW) arrays have shown promise for applications where light is absorbed such as solar cells and photodetectors [1,2,3,4,5]

  • The absorption in an NW array of a given material depends on the geometrical parameters including the length and diameter of the NWs and the array period [4,6,7,8,9]

  • More than two NWs away from the edge of a finite array or from the missing NW, the absorption recovers to values very close to those in the infinite array

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Summary

Introduction

III–V semiconductor nanowire (NW) arrays have shown promise for applications where light is absorbed such as solar cells and photodetectors [1,2,3,4,5]. The optical properties of NW arrays can be optimized through electromagnetic optics modelling where the scattering and absorption of incident light is described with the Maxwell equations [9]. In such modelling, the nanowire array is usually assumed to be perfectly periodic and of an infinite extent in the transverse x-y plane [9]. It is sufficient to model a single unit cell of the periodic system and repeat this unit cell periodically thanks to the discrete translational symmetry Such a highly symmetric problem gives typically a low numerical burden for the simulations, allowing the scanning of a large range of varying geometry configurations [9]. Domain in the x-y plane to give, for the normally incident light, a periodic repetition of the supercell [14]

FEM Simulation Settings
Absorption Cross-Section and Short-Circuit Current
Results
Discussion
Full Text
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