May 27, 2004 Photovoltaics Laboratory Chalcogenide Solar Cells: Choosing the Window Colorado State University Funding: US National Renewable Energy Laboratory.

Slides:



Advertisements
Similar presentations
Solar cells Yogesh Wakchaure.
Advertisements

PRESENTED BY: PROF. S. Y. MENSAH F.A.A.S; F.G.A.A.S UNIVERSITY OF CAPE COAST, GHANA.
LECTURE- 5 CONTENTS  PHOTOCONDUCTING MATERIALS  CONSTRUCTION OF PHOTOCONDUCTING MATERIALS  APPLICATIONS OF PHOTOCONDUCTING MATERIALS.
A New Design Tool for Nanoplasmonic Solar Cells using 3D Full Wave Optical Simulation with 1D Device Transport Models Liming Ji* and Vasundara V. Varadan.
Solar Electricity Light energy, one photon at a time.
Structural Properties of Electron Beam Deposited CIGS Thin Films Author 1, Author 2, Author 3, Author 4 a Department of Electronics, Erode Arts College,
Charge carriers must move to accommodate the bias-dependent depletion layer edge in a diode. Meanwhile, the capacitance depends on the position of the.
100 µm Defect-related recombination and free-carrier diffusion near an isolated defect in GaAs Mac Read and Tim Gfroerer, Davidson College, Davidson, NC.
Utilizing Carbon Nanotubes to Improve Efficiency of Organic Solar Cells ENMA 490 Spring 2006.
Cell and module construction. Photovoltaic effect and basic solar cell parameters To obtain a potential difference that may be used as a source of electrical.
Coupled optoelectronic simulation of organic bulk-heterojunction solar cells: Parameter extraction and sensitivity analysis R. Häusermann,1,a E. Knapp,1.
Solar Cell Operation Key aim is to generate power by:
EE580 – Solar Cells Todd J. Kaiser
A-Si:H application to Solar Cells Jonathon Mitchell Semiconductors and Solar Cells.
Solar Cells Outline. Single-Junction Solar Cells. Multi-Junction Solar Cells.
Lesson 24: Photocell Electrical Characteristic and Circuit Model ET 332a Dc Motors, Generators and Energy Conversion Devices 1Lesson a.pptx.
Stretched exponential transport transients in GaP alloys for high efficiency solar cells Dan Hampton and Tim Gfroerer, Davidson College, Davidson, NC Mark.
Fig 2a: Illustration of macroscopic defects Diffusion lengths are calculated by the equation where μ is the mobility of electron with literature value.
Solar Cells, Sluggish Capacitance, and a Puzzling Observation Tim Gfroerer Davidson College, Davidson, NC with Mark Wanlass National Renewable Energy Lab,
Higher Physics Semiconductor Diodes. Light Emitting Diode 1  An LED is a forward biased diode  When a current flows, electron-hole pairs combine at.
Venugopala Rao Dept of CSE SSE, Mukka Electronic Circuits 10CS32.
ECE 4339 L. Trombetta ECE 4339: Physical Principles of Solid State Devices Len Trombetta Summer 2007 Chapter 9: Optoelectronic Devices.
The educational-oriented pack of computer programs to simulate solar cell behavior Aleksy Patryn 1 Stanisław M. Pietruszko 2  Faculty of Electronics,
References Hans Kuzmany : Solid State Spectroscopy (Springer) Chap 5 S.M. Sze: Physics of semiconductor devices (Wiley) Chap 13 PHOTODETECTORS Detection.
胡淑芬個人小檔案 1 /60. The Nanoscale ■ m = 1 Ångstrom ■ m = 1 Nanometer ■ m = 1 Micrometer ■ m = 1 Millimeter 2 /60.
Design & Fabrication of a High- Voltage Photovoltaic Device Jennifer Felder North Carolina State University Project Advisor: Chris Kenney.
When defects are present in a semiconductor, intermediate energy levels are formed allowing carriers to “step” down to lower energy levels and recombine.
Figure 6 Voltage transient curve In fig.6, it is obvious that there is a significant voltage drop and transient at 1400s even though the load is not changed.
Charge Carrier Related Nonlinearities
TIM GFROERER, Davidson College Davidson, NC USA
Interplay of polarization fields and Auger recombination in the efficiency droop of nitride light-emitting diodes APPLIED PHYSICS LETTERS 101, (2012)
Modeling defect level occupation for recombination statistics Adam Topaz and Tim Gfroerer Davidson College Mark Wanlass National Renewable Energy Lab Supported.
Richard R. King, Chris M. Fetzer, Peter C. Colter, Ken M. Edmondson, James H. Ermer, Hector L. Cotal, Hojun Yoon, Alex P. Stavrides, Geoff Kinsey, Dimitri.
Time-Resolved Photoluminescence Spectroscopy of InGaAs/InP Heterostructures* Colleen Gillespie and Tim Gfroerer, Davidson College, Davidson, NC Mark Wanlass,
Photocapacitance measurements on GaP alloys for high efficiency solar cells Dan Hampton and Tim Gfroerer, Davidson College, Davidson, NC Mark Wanlass,
Mapping free carrier diffusion in GaAs with radiative and heat- generating recombination Tim Gfroerer and Ryan Crum Davidson College, Davidson, NC with.
How does diffusion affect radiative efficiency measurements? Caroline Vaughan and Tim Gfroerer, Davidson College, Davidson, NC Mark Wanlass, National Renewable.
Using the model and algorithm shown to the right, we obtain the theoretical images above. These images, with A=4.2*10 7 cm 3 /s (defect pixel) and A=8.2*10.
Module 2/7: Solar PV Module Technologies. Module 1 : Solar Technology Basics Module 2: Solar Photo Voltaic Module Technologies Module 3: Designing Solar.
Liping Yu , Alex Zunger PHYSICAL REVIEW LETTERS 108, (2012)
Zn(O,S):Al transparent conductive film for buffer-free Cu(In,Ga)Se 2 solar cells Nojihigashi Kusatsu Shiga , Japan phone/fax: ,
Title Light Detectors. Characteristics  Sensitivity  Accuracy  Spectral Relative Response(R( ))  Absolute Sensitivity(S( ))  Signal-to-noise ratio.
Photoluminescence and Photocurrent in a Blue LED Ben Stroup & Timothy Gfroerer, Davidson College, Davidson, NC Yong Zhang, University of North Carolina.
Optoelectronics.
Problems All problems up to p.28 Q 4 can be done.
Photovoltaic effect and cell principles. 1. Light absorption in materials and excess carrier generation Photon energy h = hc/ (h is the Planck constant)
Types of Semiconductor Detectors
Imaging and modeling diffusion to isolated defects in a GaAs/GaInP heterostructure Tim Gfroerer, Mac Read, and Caroline Vaughan, Davidson College, Davidson,
Defect-related trapping and recombination in metamorphic GaAs 0.72 P 0.28 grown on GaAs Tim Gfroerer, Peter Simov, and Brant West, Davidson College, Davidson,
How does diffusion affect radiative efficiency measurements? Caroline Vaughan and Tim Gfroerer, Davidson College, Davidson, NC Mark Wanlass, National Renewable.
Thermally activated radiative efficiency enhancement in a GaAs/GaInP heterostructure* Brant West and Tim Gfroerer, Davidson College Mark Wanlass, National.
A brief overview of Plasmonic Nanostructure Design for Efficient Light Coupling into Solar Cells V.E. Ferry, L.A. Sweatlock, D. Pacifici, and H.A. Atwater,
G. Kartopu*, A.K. Gürlek, A.J. Clayton, S.J.C. Irvine Centre for Solar Energy Research, OpTIC Glyndŵr, St. Asaph, UK B.L. Williams, V. Zardetto, W.M.M.
NANO SCIENCE IN SOLAR ENERGY
Date of download: 6/3/2016 Copyright © 2016 SPIE. All rights reserved. Photon recycling processes in a single junction solar cell on a substrate illustrated.
Hadi Maghsoudi 27 February 2015
1 Tandem and thin-film solar cells LECTURE 22 Si sliver cells tandem junction solar cells CIGS as a promising solar absorber CIGS solar cells heterojunction.
Bandgap (eV) Lattice Constant (Å) Wavelength ( ㎛ ) GaN AlN InN 6H-SiC ZnO AlP GaP AlAs.
CCMGCCMGCCMGCCMGCCMGCCMGCCMGCCMG Ji-Hui Yang, Shiyou Chen, Wan-Jian Yin, and X.G. Gong Department of Physics and MOE laboratory for computational physical.
Date of download: 6/29/2016 Copyright © 2016 SPIE. All rights reserved. Variation of activation energy with optical gap of the p-a-Si1−xCx:H films. Figure.
Date of download: 7/3/2016 Copyright © 2016 SPIE. All rights reserved. The lumped circuit model used to analyze the organic photovoltaics devices in this.
Date of download: 7/9/2016 Copyright © 2016 SPIE. All rights reserved. Band profile and local density of states of a 40-nm GaAs pin junction solar cell.
Application of photodiodes
Strong infrared electroluminescence from black silicon
Introduction of Master's thesis of Jih-Yuan Chang and Wen-Wei Lin
An optical technique for measuring surface recombination velocity
Solar cells Yogesh Wakchaure.
Solar cells Yogesh Wakchaure.
Mac Read and Tim Gfroerer, Davidson College, Davidson, NC
Presentation transcript:

May 27, 2004 Photovoltaics Laboratory Chalcogenide Solar Cells: Choosing the Window Colorado State University Funding: US National Renewable Energy Laboratory (NREL) Japanese New Energy Development Organization (NEDO) Special thanks to Markus Gloeckler for assistance with figures Jim Sites Markus Gloeckler, Alex Pudov, and Ana Kanevce (CSU) Falah Hasoon and Miguel Contreras (NREL) Hans Schock (IPE) and Tokio Nakada (AGU) Collaborators: European Materials Research Society – Spring 2004

Approach May 27, 2004 Photovoltaics Laboratory (1) Device-physics approach to the selection of window layers for fabricating high-performance solar cells with CdTe and CIGS absorbers. [Device physics no means the whole story, but may give useful direction even when material structure or other factors play a major role] (2) Large range of possible band gaps will be considered. (3) Attempt to be quantitative. (4) Focus on two areas: (a) Window absorption: how much of an effect? (b) Conduction-band offset: what happens when it changes?

Choosing the Window: Outline May 27, 2004 Photovoltaics Laboratory (1)Photon considerations: Window absorption. (2)Conduction-band offset problem I: Big spikes (and their “red-kink” precursor) that limit current. (3)Conduction-band offset problem II: The cliff problem that limits voltage. (4)How much slack does one get in choosing the window? (5)Conclusions.

Short-Wavelength Current: CdS Windows on CdTe May 27, 2004 Photovoltaics Laboratory Granata, Sites, Contreras- Puente and Compaan, IEEE PVSC-25, 853 (1996) Same current loss should apply for CI(G)S cells. Short-Wavelength Collection

Current Loss with Alternative Windows May 27, 2004 Photovoltaics Laboratory Absorption spectra based on that of CdS, but shifted in energy. Calculated Values

Fractional Current Loss May 27, 2004 Photovoltaics Laboratory For 100-nm window layer Larger fraction with smaller current from larger-gap absorber.

Efficiency Contours May 27, 2004 Photovoltaics Laboratory Record CIGS Cell Parameters for record CIGS cells  E C effects neglected 100 nm window V OC = E g – 550 meV Fill-factor = 80%

Choosing the Window: Outline May 27, 2004 Photovoltaics Laboratory (1)Photon considerations: Window absorption. (2)Conduction-band offset problem I: Big spikes (and their “red-kink” precursor) that limit current. (3)Conduction-band offset problem II: The cliff problem that limits voltage. (4)How much slack does one get in choosing the window? (5)Conclusions.

Sign Convention for  E C May 27, 2004 Photovoltaics Laboratory Smaller Gap Absorber Larger Gap Absorber Some consensus on  E C magnitudes between theory, experiment, and numerical simulations of J-V curves Spike can impede photoelectrons (may be bad) Cliff slows forward electrons in interfacial-recombination region (also may be bad)

Earlier “Red-Kink” (Solarex Cells) May 27, 2004 Photovoltaics Laboratory Also seen In cells from NREL, Boeing, and Siemens/Shell Dark and Red-light J-V Curves

Producing a “Red” Spectrum May 27, 2004 Photovoltaics Laboratory 600-nm high-pass filter Series of high-pass filters with different-wavelength cut-offs Use a high-pass filter Red kink with CdS occurs when no photons are above 2.4 eV

The Red Kink in CdS/CIS May 27, 2004 Photovoltaics Laboratory NREL CdS/CIS J-V Conduction Band at V = 0 (light/dark difference exaggerated) CdS barrier impedes electron transport; blue photons may generate sufficient electron-hole pairs in CdS to alter trap occupation and mitigate the effect. Can be a serious problem if no blue photons present. Usually not a problem with white light, but small “kink” sometimes seen. Compensated CdS

Kink Depends on CdS Thickness (Simulation) May 27, 2004 Photovoltaics Laboratory Weaker kink with thinner CdS. (Also seen experimentally) More generally: strength of kink varies with the carrier densities of CdS and TCO, and with the CdS defect density. Conduction Band. Impact of barrier increases with CdS thickness.

Kink Disappears at Higher E g (NREL Cells) May 27, 2004 Photovoltaics Laboratory E g = 1.11 eV E g = 1.40 eV E g = 1.22 eV Conduction-band offset decreases; changes from spike to cliff

Choosing the Window: Outline May 27, 2004 Photovoltaics Laboratory (1)Photon considerations: Window absorption. (2)Conduction-band offset problem I: Big spikes (and their “red-kink” precursor) that limit current. (3)Conduction-band offset problem II: The cliff problem that limits voltage. (4)How much slack does one get in choosing the window? (5)Conclusions.

Effect of Interfacial Recombination on V OC May 27, 2004 Photovoltaics Laboratory CdS Window Vary  E C by expanding E g (simulated) See Poster P3.9 (Gloeckler) Lack of spike allows significant interfacial recombination Effect of  E C at constant E g discussed by several groups

CdS or Alternative Windows? May 27, 2004 Photovoltaics Laboratory Vary the window and hence the offset

But, kink can return! May 27, 2004 Photovoltaics Laboratory CdS Window (IPE) InS(O,OH) Window (IPE) CIGS Absorber (E g = 1.15 eV) “Red” Cut-off 2.4 eV “Red” Cut-off 2.8 eV See Poster P3.8 (Pudov) Note: ZnS(O,OH) from AGU yields similar curves Good Superposition

Choosing the Window: Outline May 27, 2004 Photovoltaics Laboratory (1)Photon considerations: Window absorption. (2)Conduction-band offset problem I: Big spikes (and their “red-kink” precursor) that limit current. (3)Conduction-band offset problem II: The cliff problem that limits voltage. (4)How much slack does one get in choosing the window? (5)Conclusions.

Efficiency Picture May 27, 2004 Photovoltaics Laboratory Vary the offset independently of E g

Choosing the Window Material May 27, 2004 Photovoltaics Laboratory Big Spike Small Spike or Cliff Offset Values from Zhang,Wei, and Zunger, JAP 83, 3192 (1998) Match absorber and window materials so  E C is in optimal range

Conclusions May 27, 2004 Photovoltaics Laboratory (1)From a device-physics perspective, the optimal choice of window material for chalcogenide solar cells varies with the band gap of the absorber. (2)A general problem for CdS windows is low blue response. (3)A problem for CdS on low-gap absorbers (CIS) is a big spike that impedes current. Mitigated by thin, high-carrier-density, or photoconductive CdS. (4)A problem for CdS on high-gap absorbers (CdTe or CGS) is the lack of a barrier to inhibit interfacial recombination. (5)At room temperature, a single window material is optimal over an approximate 300-meV range of absorber band gap.