TVE 11 019
Examensarbete 30 hp Juni 2011
Experimental study of Cu2ZnSn(Se,S)4 thin films for solar cell applications
Jessica Engman
Teknisk- naturvetenskaplig fakultet UTH-enheten
Besöksadress:
Ångströmlaboratoriet Lägerhyddsvägen 1 Hus 4, Plan 0
Postadress:
Box 536 751 21 Uppsala
Telefon:
018 – 471 30 03
Telefax:
018 – 471 30 00
Hemsida:
http://www.teknat.uu.se/student
Abstract
Experimental study of Cu2ZnSn(Se,S)4 thin films for solar cell applications
Jessica Engman
Cu2ZnSn(Se,S)4 (CZT(Se,S)) has recently been shown to be a promising material to use in thin film solar cells. It has a band gap of between 1eV (CZTSe) and 1.5eV (CZTS). CZT(Se,S) solar cells have reached 10% efficiency.
The aim of this project was to find an effective way to selenise metallic Cu, Zn, Sn films in order to produce Cu2ZnSnSe4 (CZTSe) films, without destroying the metallic molybdenum (Mo) back contact. Another aim was to make films containing both Se and S and to study the possibility to achieve a controlled S/Se ratio in the films.
Selenisation and sulfurisation reactions were carried out in quartz ampoules and samples were characterized using scanning electron microscopy, x-ray diffraction and energy dispersive microscopy.
Since Mo reacts rapidly with Se, experiments with selenisation and sulfurisation of plain Mo films were performed. The time and temperature dependence of the thickness of the reacted layer was studied, and it was found that Se reacts much faster with Mo than S does. Pre-sulfurisation of Mo appeared to hinder Se from reacting with the Mo.
The next step was to react precursor films to make CZTSe and CZT(Se,S) absorber layers. For mixed Se and S samples, the result is the same as for plain Mo samples;
pre-sulfurisation, or inclusion of S in the precursor layer, can prevent selenisation of the Mo. The S/Se ratio was controlled with reaction time.
The best efficiency of 3.2% was obtained for a CZTSe sample while the best CZT(Se,S) sample gave 2.3%.
UPTEC FRIST11019 Examinator: Nora Maszzi
Ämnesgranskare: Charlotte Platzer-Björkman
Handledare: Jonathan Scragg
Contents
1 Introduction 3
1.1 Aim . . . . 3
2 Theory 4 2.1 Solar cells in general . . . . 4
2.1.1 Solar cell efficiency . . . . 4
2.2 CZT(Se,S) solar cells . . . . 5
2.2.1 The role of molybdenum . . . . 5
2.2.2 MoSe 2 and MoS 2 . . . . 6
2.3 Analysis Techniques . . . . 7
2.3.1 SEM . . . . 7
2.3.2 EDS . . . . 8
2.3.3 XRD . . . . 8
2.3.4 IV measurements . . . . 8
2.3.5 QE measurements . . . . 9
2.3.6 Gibbs triangle . . . . 9
3 Experimental 11 3.1 Precursors for CZT(Se,S) films . . . 11
3.2 Selenisation and sulfurisation in ampoules . . . 11
3.2.1 Pressure in the ampoules . . . 12
3.3 Making solar cells . . . 14
4 Results 15 4.1 Selenisation and sulfurisation of Mo . . . 15
4.1.1 Mixed selenisation and sulfurisation of Mo . . . 19
4.2 Sulfurised Mo to prevent selenisation . . . 20
4.2.1 Sulfurising the Mo . . . 20
4.2.2 Selenising the MoS 2 . . . 21
4.2.3 Summary . . . 23
4.3 Selenisation and sulfurisation of precursors for CZT(Se,S) absorber layers . . . 24
4.3.1 Selenisation of Cu, Zn, Sn precursors . . . 24
4.3.2 Sulfurisation of Cu, Zn, Sn precursors . . . 29
4.3.3 Mixed selenisation and sulfurisation of precursors . . . 31
4.3.4 Summary . . . 37
4.4 Solar cell devices . . . 38 4.4.1 Selenised or sulfurised absorber layers in solar cells . . . 38 4.4.2 Mixed selenised and sulfurised absorber layers in solar cells . 44 4.4.3 Summary . . . 48 5 Conclusion and suggestions for future work 49
Bibliography 51
List of Figures 53
List of Tables 55
1 Introduction
One of the most promising solar cell types manufactured today is the Cu(In, Ga)Se 2 (CIGS) solar cell. Efficiencies up to 20.3% have been reached by Jackson et al.
[1]. However, the price of indium is high because the world demand is at the moment higher than the supply, resulting in higher costs for producing CIGS solar cells. For that reason, attempts are being made to produce solar cells with similar properties but without indium. In theory Cu 2 ZnSn(Se, S) 4 (CZT(Se,S)) is a very good candidate; its characteristics are very similar to those of CIGS and hopefully the same methods can be used to produce it. Cu, Zn, Sn, S and Se are also non toxic, abundant materials and environmentally friendly to use. In figure 1.1 the crystal structure of Cu 2 ZnSnSe 4 (CZTSe) can be seen.
Figure 1.1: CZTSe kesterite crystal structure. From [2].
IBM has set the efficiency record for CZT(Se,S) solar cell devices to 9.7% and they were produced with a “slurry based coating method”, which is a non-vacuum process [3].
1.1 Aim
The aim of this project is to find a good way to selenise metallic Cu, Zn, Sn films in
order to produce Cu 2 ZnSnSe 4 films without destroying the metallic back contact
of molybdenum. Another aim is to attempt to make films containing both Se and
S.
2 Theory
In this section basic solar cell theory is explained as well as specific theory of CZT(Se,S). The selenisation/sulfurisation process and the analysis techniques are also discussed.
2.1 Solar cells in general
The basic principle for a solar cell is that incident photons excite electrons which can deliver an output power when connected over a load. The cells work as p-n junctions but with an added current from the photoelectrons. A p-n junction is a p- and an n-type semiconductor put next to each other. Close to the intersection electrons from the n-type material fill the holes of the p-type material creating a depletion area where there is no free charge. This creates a built-in field over the junction. Photons excite electrons and the junction causes a current to flow. In a CIGS or CZT(Se,S) solar cell the absorber layer is the p-type material and the buffer layer and front contact are the n-type materials.
2.1.1 Solar cell efficiency
The sun emits photons with a spectrum of wavelengths between 100nm and 10 6 nm, which corresponds to energies between 12.4eV and 1.24meV. However, the intensity varies significantly between the different wavelengths, see figure 2.1. The red line is the irradiance of a black body at 5800K, which corresponds to the irradiance of the sun. After the photons enter the atmosphere some wavelengths are absorbed by, for example, ozone and water vapour. Then the spectral irradiance has the characteristics of the black line. AM1.5 means the irradiance at 1.5 atmospheric thicknesses and is an average irradiance over the United States of America over a period of one year [4].
In a single band gap solar cell there is a trade off between absorbing many photons and getting high energy electrons. Photons with energies below the band gap will not be absorbed and photons with energy above the band gap provide no increase in efficiency; they only heat the solar cell.
In 1961, Shockley and Queisser predicted the famous maximum efficiency of
solar cells to be about 30% [5]. It was calculated considering single band gap solar
cells. The maximum efficiency turned out to be with a band gap of between 1.1eV
and 1.4eV. The efficiency of produced solar cells depends more on the quality of
Figure 2.1: AM1.5 spectrum.
the materials than the exact band gap. The theoretical maximum efficiency has not been reached but solar cells based on Si or GaAs have both reached efficiencies around 25%.
2.2 CZT(Se,S) solar cells
CZT(Se,S) has a band gap of about 1eV to 1.5eV [6]. The band gap depends on the Se/S ratio which can be varied to control it. The calculated value for the band gap of pure CZTSe is 0.96eV and for pure CZTS it is 1.5eV for the kesterite structure [2]. Kesterite is the name of the type of crystal structure shown in figure 1.1.
CZT(Se,S) solar cells consist of several different layers, see figure 2.2, which can be deposited in many different ways. The layers are very thin, in the micrometer scale, so they are deposited on a substrate. Here it is soda lime glass(SLG) but it can also be made from different materials. The CZT(Se,S) is the p part in the p-n junction in the solar cell. A buffer layer of CdS and a front contact of ZnO act as the n part. The layers can be deposited as described in section 3.3. The best solar cells of this type are the ones containing both Se and S in the absorber layer. The previously mentioned record cell from IBM of 9.7% is made with both Se and S with a S+Se S ratio of about 0.4. The record for pure CZTSe is 3.2% [7]
and for pure CZTS it is 6.7% [8].
2.2.1 The role of molybdenum
The back contact is positioned between the absorbing layer and the substrate the solar cell is deposited on. The back contact is a metal with good conductivity and high optical reflectivity to reflect photons back to the absorber layer.
The back contact used in this study is made of molybdenum, or Mo. It is used
Figure 2.2: The layers of a CZT(S,Se) solar cell.
because it is known to work very well for CIGS solar cells. A big reason for that is that Se reacts relatively slow with Mo compared to other similar metals.
2.2.2 MoSe 2 and MoS 2
When a metallic Cu, Zn , Sn precursor is selenised or sulfurised by heating the sample in an atmosphere of Se or S vapour, the Se or S also react with the Mo layer underneath. If too much of the Mo is reacted the resistance of the Mo will be too high to conduct the current needed for a working solar cell. This is because MoSe 2 and MoS 2 are semiconductors. For CIGS solar cells it is known that a very thin layer of MoSe 2 between the Mo and the absorber layer increases the efficiency of the cell. Since there is a difference in band gap level between the absorber and the MoSe 2 the MoSe 2 behaves as a mirror for the electrons and reduces back-surface recombination [9], it also gives a better ohmic contact.
When Mo is reacted with Se or S the resulting layer of MoSe 2 or MoS 2 is about 400% or 340%, respectively, thicker than the Mo layer, calculated with the difference in densities between the materials and assuming isotropic expansion.
Because of this it is easy to see if Mo has been reacted or not from SEM cross sections. Figure 2.3 shows the crystal structure of MoS 2 .
Figure 2.3: MoS 2 crystal structure. From [10].
Possible ways to reduce the growth of MoSe 2 and MoS 2 are by adjusting temper-
ature and pressure since the reactivity depends on both of those and the stability
of the product which is different for MoSe 2 and MoS 2 . Time affects the extent of the reaction. It is also possible to use another material which is less reactive as a kind of barrier to decrease the reaction rate.
Se diffuses through MoSe 2 easily and reacts more of the Mo underneath [11].
There are two kinds of diffusion mechanisms, interstitial and substitutional diffu- sion. In interstitial diffusion atoms squeeze between the atoms in the lattice and take positions that are not lattice sites. In substitutional diffusion atoms from neighboring positions jump to vacant places in the lattice. Atoms always vibrate and each time they are closer to a vacancy or another position that they can jump to there is a possibility that they will change place. The vibrational energy of an atom is about 3kT , so, if a sample is heated up, the atoms have more en- ergy and the oscillation amplitude is increased, thus the possibility of jumping is greater and the diffusion rate increases. There are more lattice defects in grain boundaries resulting in more vacancies atoms can jump to; so the diffusion rate is much higher in grain boundaries than in the grains. The diffusion rate varies a lot between different elements and depends on the orientation of the material;
in interstitial diffusion it requires less energy to squeeze between atoms if there is more space between them. The interstitial diffusion rate depends on the size of the atoms since small atoms disturb the lattice less than big ones.[12]
For selenising and sulfurising molybdenum, different growth directions (c-axis either parallel or perpendicular to the Mo, see figure 2.3 for definitions) could have a big impact on reaction rate. If the c-axis of the MoS 2 or the MoSe 2 is parallel to the surface of the Mo the spacing between the atoms is bigger than if it is perpendicular, thus interstitial diffusion requires less energy and is more likely to occur.
2.3 Analysis Techniques
For analysing the samples several methods were used. They are described briefly in this section. To analyse the most promising samples they were made in to solar cells as described in section 3.3 and then analysed with IV and QE measurements as described below.
2.3.1 SEM
A Scanning Electron Microscope (SEM) is used to take high resolution images
with magnifications up to 500 000 times for the best microscopes. A very focused
electron beam scans across the surface and a detector detects secondary electrons
which have been scattered out of the material. The detector counts the electrons
emitted from a specific point and from that count an image of the scanned area
is produced. A bright area in a SEM image means that many electrons were
scattered from there. The reason SEM has such high resolution is that the incident
electrons have very short wavelengths, about 3000 times as short as light in optical
microscopes. Typical resolution for a SEM is 5nm [13]. The SEM used for this
study is a LEO 1550.
2.3.2 EDS
An Energy Dispersive X-ray Spectrometer (EDS) is used to see the elemental composition of a sample. A beam of charged particles (electrons in this case) is scanned over the surface of a sample and excites inner shell electrons. Electrons from outer shells recombine to the hole and the excess energy is released in the form of x-rays. The energy of the x-rays is element specific so by measuring it the elemental composition is known. For this study a LEO 440 with an EDAX detector is used for the EDS measurements. Quantitative compositional measurements for Cu, Zn and Sn were calibrated by Rutherford backscattering spectrometry (RBS) and x-ray fluorescence (XRF) measurements.
2.3.3 XRD
X-Ray Diffraction (XRD) is used to acquire structural information of a sample, such as which crystalline phases exist. X-rays are directed at the sample surface and a detector collects the diffracted x-rays. Because of the short wavelength of x- rays it is possible to see a diffraction pattern that arises from x-rays being diffracted at atom planes in the lattice. The spacing between the layers will determine the reflection angle 2θ of the beam. Intensity peaks will arise at different angles and with several peaks the compounds can be determined by comparing the peak positions with a database. The diffraction angle, the number of peaks and their intensity depend mostly on the crystal structure, symmetry and lattice constants.
It is often easy to determine the compounds that are present since one can match several peaks with a reference. It can be a problem if some materials have peaks that overlap with other material peaks. The program used to identify the peaks in this study is called EVA.
By varying the angle of the incident beam the x-rays penetrate to different depths. With a bigger angle it is possible to see the material composition deeper in to the sample. In this work gracing incidence (GI) is mostly used (with an angle of 1 ◦ ). All XRD graphs shown are measured with GI. Some samples have also been measured with θ − 2θ.
From XRD graphs it is possible to calculate the layer spacing d hkl , using Bragg’s law: λ = 2d hkl sinθ. The wavelength of the incident x-ray of the Siemens D5000, which is the XRD used for the measurements in this study, is λ = 1.540562Å. hkl is the direction of the normal of the lattice planes. 2θ is the angle of reflection resulting from the hkl plane.
When both d hkl and hkl are known the following formula can be used to calcu- late the lattice parameters a,b and c: ( d 1
hkl
) 2 = ( h a ) 2 + ( k b ) 2 + ( c l ) 2 . The definition of the lattice parameters can be seen in figure 1.1. For CZT(Se,S) it is known that a=b.
2.3.4 IV measurements
IV measurements are done to see how efficient a solar cell is. The cell is contacted
at the back contact and at the front contact on the surface and a voltage is applied.
The voltage over the cell is varied from -0.5V to 1V and the resulting current is measured. If the cell is covered so that the measurement is done in the dark it can be seen if the cell behaves as a diode or not, i.e. an effective p-n junction has been made and the current only flows in one direction. When the cell is illuminated with AM1.5 the efficiency of the cell is measured. In figure 2.4 an example of an IV curve is shown. The fill factor, FF, can be calculated with V V
mp∗I
mpoc