2021
DOI: 10.1002/solr.202100787
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Understanding Printed Hexagonal Contacts for Large Area Solar Cells through Simulation and Experiments

Abstract: Since their conception, organic electronic semiconductors have promised large area optoelectronic devices that can be mass produced at a fraction of the cost and embodied energy of devices made from traditional semiconductors. However, upscaling from small area lab‐scale fabrication techniques to large area roll‐to‐roll (R2R) production has proved a substantial challenge. At the heart of this upscaling problem is the need for low cost, reliable contacts which can be readily printed. Device performance is often… Show more

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Cited by 3 publications
(2 citation statements)
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“…These serve as the input for the dataset, while simultaneously computing the corresponding J – V characteristics to act as dataset labels. Finite element analysis (FEA) techniques, specifically tailored for the numerical simulation of large‐area SCs, [ 24 ] are used to calculate these J–V characteristics. Parameters, such as power conversion efficiency (PCE), fill factor (FF), open‐circuit voltage ( V OC ), max power current density ( J pmax ), and short‐circuit current density ( J SC ), can be directly derived or converted from the J – V curve.…”
Section: Resultsmentioning
confidence: 99%
“…These serve as the input for the dataset, while simultaneously computing the corresponding J – V characteristics to act as dataset labels. Finite element analysis (FEA) techniques, specifically tailored for the numerical simulation of large‐area SCs, [ 24 ] are used to calculate these J–V characteristics. Parameters, such as power conversion efficiency (PCE), fill factor (FF), open‐circuit voltage ( V OC ), max power current density ( J pmax ), and short‐circuit current density ( J SC ), can be directly derived or converted from the J – V curve.…”
Section: Resultsmentioning
confidence: 99%
“…[41] To further understand the relationship between the sourcedrain current and the thickness of the active layer, we applied 2D device-scale drift-diffusion simulations to understand the electrical behavior of the device. For this work, we adapted the open-source model gpvdm [52,53] which solves the carrier continuity, transport, and Poisson's equations to model current flow and electrostatic effects in the device. Charge carrier trapping was accounted for using a dynamic Shockley-Read-Hall trapping/recombination model.…”
Section: Thickness θ [Nm]mentioning
confidence: 99%