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International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS)
Volume VI, Issue IV, April 2017 | ISSN 2278-2540
www.ijltemas.in Page 99
Impact of Defects and Ambient Temperature on the
Performance of HIT Solar Cell
Ambar Khanda1
, Malay Saha2
and Tapas Chakrabarti3
ECE Department, Heritage Institute of Technology, Kolkata, India
Abstract: Heterojunction with intrinsic thin layer or “HIT” solar
cells are considered favorable for large-scale manufacturing of
solar modules, as they combine the high efficiency of crystalline
silicon c-Si solar cells, with the low cost of amorphous silicon
technology. This article is based on the ambient temperature
and the defects density in the Hetero-junction with Intrinsic Thin
layers solar cells (HIT) strongly influences their performances.
In this paper the structure: ITO/a-Si:H(p)/a-Si:H(i)/c-Si(n)/a-
Si:H(n)/ITO is presented where we study the effect of the
ambient temperature and the defects density in the gap of the
crystalline Silicon layer and amorphous Silicon intrinsic layer on
the performance of the heterojunction solar cell with intrinsic
layer (HIT). The structure is simulated in AFORS-HET
simulation software environment.
Keywords: Defect, Temperature, HIT, AFORS-HET
I. INTRODUCTION
n today's fast growing world, solar energy has become one
of the most focused sources of obtaining „green‟ energy in
last few decades.
The hetero-junction solar cells (HJ) are obtained by joining
two materials with different energy gaps (Eg). Hetero-junction
was first studied in 1974 by Fuhs [1] and in 1983 the first
heterojunction solar cell was fabricated [2-3]. Heterojunction
with intrinsic thin layer or “HIT” solar cells is combined of
the high stable efficiency of crystalline silicon (c-Si) cells
with the low temperature deposition technology of
hydrogenated amorphous silicon (a-Si:H).The resulting cells
can achieve high conversion efficiencies, while using the thin
film silicon reduces the cost of the HIT cell compared to the
c-Si solar cells [4]. In the year 1994, the first HIT solar cell
was developed by „SANYO‟ Ltd [5]. In November 2014, the
Panasonic Corporation (Sanyo) announced a record efficiency
of 25.6% at research level using HIT solar cell.
In this paper the structure: ITO/a-Si:H(p)/a-Si:H(i)/c-Si(n)/a-
Si:H(n)/ITO is presented and a study on the effects of the
ambient temperature and the defects densities in the gap of the
crystalline Silicon layer on the performance of the HIT solar
cell is performed in AFORS-HET simulation software
environment.
AFORS-HET (Automat FOR Simulation of Hetero-
structures) software has been developed by a group from the
Hahn-Meitner Institute of Berlin and is used for Simulating
the hetero-junction solar cells [6],[7]. The software provides a
convenient way to evaluate the role of the various parameters
(thickness, doping concentration, band gap etc.) present in the
fabrication process of HIT solar cells.
II. STRUCTURE OF THE HIT SOLAR CELL
The HIT solar cell structure is ITO/a-Si:H(p)/a-Si:H(i)/c-
Si(n)/a-Si:H(n)/ITO and the structure is shown in Fig1. In this
HIT solar cell structure, a-Si(p), a-Si(i), c-Si(n), a-Si(n) layers
are used as emitter, buffer, absorber and BSF layers
respectively[5,8]. A study of the performance evolution,
basedon the defects density parameters and ambient
temperature is performed for this structure.
ITO(contact)
a-Si:H(p)(10nm)
a-Si:H(i)(7nm)
c-Si(n)(300um)
a-Si(n)(10nm)
ITO(contact)
Fig1: Schematic Structure of the HIT solar cell
In this structure the thickness of the a-Si(p), a-Si(i), c-Si(n)
and a-Si(n) layers are taken as 10nm, 7nm, 300um and 10 nm
respectively.
Many other standard parameters are taken into consideration
in the present simulation and their values are reported in table
1.
Table1: Parameter values of different layers[9] [10] [11]
[12]
I
International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS)
Volume VI, Issue IV, April 2017 | ISSN 2278-2540
www.ijltemas.in Page 100
Properties a-Si (p) a-Si (n) a-Si(i) c-Si (n)
Dielectric constant 11.9 11.9 11.9 11.9
Electron affinity 3.9 3.9 3.9 4.05
Band gap 1.74 1.74 1.72 1.12
Effective
conduction band
density
1E20 1E20 1E20 2.8E19
Effective valance
band density
1E20 1E20 1E20 1.04E19
Electron mobility 20 20 20 1040
Hole mobility 5 5 5 412
Doping
concentration of
acceptors
1E20 0 0 0
Doping
concentration of
donors
0 1E20 0 1E16
III. RESULTS AND DISCUSSION
The structure has been developed in the AFORS-HET
simulation software environment. The open circuit voltage
(Voc), short circuit current (Isc), fill factor (FF) and efficiency
(Eff) has been achieved 726.4mV, 40.14mA/cm2
, 83.26% and
24.28% respectively for this structure. The output J-V curve is
shown in figure 2.
Fig 2: J-V curve of the proposed structure
A. Effect of temperature on the I-V characteristics
The definition of the temperature coefficient for a parameter
relates to the change in that parameter when only temperature
is varied, other factors that might influence the parameter
being held constant. Temperature coefficients for Isc, Ipp,
Voc, Vpp, Pmax, FF, and η can all be determined for given
photovoltaic modules. Regression analysis is used to
determine temperature coefficient parameters for Isc, Ipp,
Voc, Vpp, Pmax and FF[13]. The energy conversion
efficiency η of modules is defined by:
η = Pout/Pin = Ipp*Vpp/Pin = FF*Voc*Isc/Pin
Here Pin is the total radiative input power of all light incident
on the cell/module, and Pout is the electrical power output of
the cell/module. The fill factor, FF is defined by:
FF = (Ipp*Vpp/Isc*Voc)*100%
The fill factor measures how square the I-V curve. The higher
the FF the more power the cell produces. The relation between
short-circuit current and open- circuit voltage is given by.
Isc = I0 (eq*Voc/AkT-1) and,
Voc= (AkT/q) ln (Isc/I0 + 1)
Where Isc= short circuit current (the current at V = 0. Ideally
this is equal to the light generated current (IL). Voc= open
circuit voltage (the voltage at I = 0, Voc depends strongly on
the properties of the semiconductor by virtue of its
dependence on dark current I0. K = Boltzmann constant, T =
temperature of cell, q = electronic charge, A = diode quality
factor of p-n junction.
Fig 3: I-V characteristics of solar cell under different temperature
B. Sensitivity of the solar cell output to the defect densities of
each layer :
Figure 4 shows the distributions of the gap state densities of c-
Si layer in our solar cell. The crystalline silicon n-type is
selected with a doping of 1016
cm-3 and a thickness of 300
μm. We define the defect density in crystalline silicon is
chosen as single defect at 0.56eV with a concentration of
1x10^10 cm-3.
Fig 4: The gap state distribution in c-Si layer
International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS)
Volume VI, Issue IV, April 2017 | ISSN 2278-2540
www.ijltemas.in Page 101
Now define the parameters for amorphous silicon
hydrogenated thin film. The gap of this material may vary
between 1.55eV and 2.10eV, but the standard value is 1.74eV
at 300K. Electron mobility was taken 20cm 2
V-1
s-1
and that for
holes 5cm 2
V-1
s-1
. For amorphous layers, the density of states
has been assumed to be both acceptor like states (in the upper
half of the gap) and donor like states (in the lower half of the
gap). Both of these acceptor and donor like states consist of
exponential band tail and Gaussian mid-gap states.
Fig5: The gap state distribution in a-Si (p) layer
Fig6: The gap state distribution in a-Si (n) layer
Fig7: The gap state distribution in a-Si (i) layer
From this work, it is observed that the solar cell performance
is degraded after adding these defects to the layers of the
cell. The I-V curve is shown in figure 8 and the Voc, FF and
Eff is acheived724.6mV, 80.08%, 23.05% respectively.
Fig 8: After adding the defects the I-V curve
C. Sensitivity of the solar cell output to vary the defects on c-
Si layer :
Fig 9: I-V curve with varying the c-Si defect State
Fig.9 shows how the cell performance is strongly depends on
the density of defects inthe gap of the absorber. The defect
density is varied from 1010
to 1018
cm-3
[14].
Table 2: Parameters value with varying the c-Si defects
Defects[cm-3
] Eff[%]
Isc[mA/cm2
]
Voc[mV] FF[%]
10^10 22.99 39.2 725.7 80.81
10^11 22.97 39.1 725.5 80.8
10^12 22.46 38.58 721.3 80.71
10^13 19.74 35.77 702 78.6
10^14 16.01 30.43 669.4 78.57
10^15 11.51 24.47 627.3 74.98
10^16 7.512 20.12 559.9 66.68
10^17 3.983 16.02 451.9 55.01
10^18 0.8194 11.75 186.9 37.31
International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS)
Volume VI, Issue IV, April 2017 | ISSN 2278-2540
www.ijltemas.in Page 102
Fig10: Efficiency vs Defects
Fig11: Fill Factor vs Defects
Fig12: Current density vs Defects
Fig13: Voltage vs Defects
From the above graphs , it is observed that how the
Efficiency, Open circuit voltage , Short circuit current density
and Fill Factor is impacted with the increasing of defect state
densities. From these graphs, it is observed that the solar cell
performance is marginally affected when the defect density is
below 1013
cm-3
and the cell performance degraded drastically
when defect density is more than 1015
cm-3
.
IV. CONCLUSION
In this work, the effects of the ambient temperature and the
defects density in the Hetero-junction with Intrinsic Thin
layers solar cells (HIT) have been studied. It is shown that, the
performances of the solar cell were influenced with variation
in ambient temperature and also in defects density. A record
efficiency of 24.28% could be obtained. The other relevant
parameter values of Voc, Jsc and FF are 726.4mV,
40.14mA/cm2 and 83.26% respectively.
REFERENCES
[1]. Fuhs W, Niemann K, Stuke J, “Heterojunctions of amorphous
silicon and silicon single crystals” , Proceedings of AIP
Conference, New York: AIP Publishing, 1974, 20: 345–350.
[2]. K. Okuda, H. Okamoto, Y. hamakawa, “Amorphussi / poly
crystalline si stacked solar cell having more than 12% conversion
efficiency”, Japanese Journal of applied Physics Jpn.J.Appl.Phys.
22 (1983) 605-607
[3]. Y. Hamakawa, K. Fujimoto, K. Okuda, “New types of high
efficiency solar cells based on a-Si” Applied Physics Letters, 43
(1983) 644-646.
[4]. J. Coignus, M. Baudrit, J. Singer, R. Lachaume, D. Muñoz, P.
Thony, “Key issues for accurate simulation of a-Si:H / c-Si
heterojunction solar cells”, Energy Procedia8 (2011) 174–179.
[5]. Mikio Taguchi, Ayumu Yano, Satoshi Tohoda, Kenta Matsuyama,
Yuya Nakamura, Takeshi Nishiwaki, Kazunori Fujita, and Eiji
Maruyama,“24.7% Record Efficiency HIT Solar Cell on Thin
Silicon Wafer”, IEEE JOURNAL OF PHOTOVOLTAICS, VOL.
4, NO. 1, JANUARY 2014.
[6]. R. Stangl, M. Kriegel, M. Schmidt, "AFORS-HET, VerSion 2.2, a
Numerical Computer Program for Simulation of Heterojunction
Solar Cells and Measurements",Photovoltaic Energy ConverSion,
Conference Record of the 2006 IEEE 4th World Conference .
[7]. R.Stangl, A.Froitzheim ,M.Kriegel , T.Brammer , S.Kirste ,
L.Elstner , H.Stiebig , M.Schmidt, W.Fuhs ," AFORS-HET, A
NUMERICAL PC-PROGRAM FOR SIMULATION OF
HETEROJUNCTION SOLAR CELLS, VERSION 1.1 (OPEN-
SOURCE ON DEMAND), TO BE DISTRIBUTED FOR PUBLIC
USE ".
[8]. Kamlesh Patel, Pawan K. Tyagi, “Technological Advances in A-
Si: H/c-Si Heterojunction Solar Cells”, INTERNATIONAL
JOURNAL of RENEWABLE ENERGY RESEARCH Kamlesh
Patel et al., Vol.4, No.2, 2014.
[9]. Bouzaki Mohammed Moustafa, BenyoucefBoumediene,
“Simulation and Optimization of the Performance in Hit Solar
Cell”,International Journal of Computer Applications (0975 –
8887) Volume 80 – No 13, October 2013.
[10]. Liu Jian, Huang Shihua, and He Lü, “Simulation of a high-
efficiency Silicon-based heterojunction solar cell”, Journal of
Semiconductors, Vol. 36, No. 4, April 2015.
[11]. Manikandan A V M, Senthil Kumar, Shanthi Prince,
“Performance Analysis on Conversion Efficiency
ofHeterojunction with Intrinsic Thin layer (HIT) Solar Cell by
PC1D Simulation”,International Journal of ChemTech
Research,Vol.7, No.2, pp 600-606, ISSN: 0974-4290.
International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS)
Volume VI, Issue IV, April 2017 | ISSN 2278-2540
www.ijltemas.in Page 103
[12]. N Palit, U Dutta and P Chatterjee, “Detailed computer modeling of
semiconductor devices”, Indian J. Phys. 80 (1), 11-35 (2006).
[13]. Bouzaki Mohammed Moustafa, BenyoucefBoumediene,
BenouazTayeb,BenhamouAmina, SoufiAicha, ChadelMeriem,
MaamarHicham, “Effects of the ambient temperature and the
defect density on the performance the solar cell (HIT)”, Int. J.
Nanoelectronics and Materials 9 (2016) 85-92
[14]. M. Rahmouni,A. Datta,P. Chatterjee,J. Damon-Lacoste,C.
Ballif,and P. Roca Cabarrocas, “Carrier transport and sensitivity
issues in heterojunction with intrinsic thin layer solar cells on N-
type crystalline silicon: A computer simulation study”, JOURNAL
OF APPLIED PHYSICS 107,054521(2010).

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Impact of defects and ambient temperature on the performance of hit solar cell

  • 1. International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS) Volume VI, Issue IV, April 2017 | ISSN 2278-2540 www.ijltemas.in Page 99 Impact of Defects and Ambient Temperature on the Performance of HIT Solar Cell Ambar Khanda1 , Malay Saha2 and Tapas Chakrabarti3 ECE Department, Heritage Institute of Technology, Kolkata, India Abstract: Heterojunction with intrinsic thin layer or “HIT” solar cells are considered favorable for large-scale manufacturing of solar modules, as they combine the high efficiency of crystalline silicon c-Si solar cells, with the low cost of amorphous silicon technology. This article is based on the ambient temperature and the defects density in the Hetero-junction with Intrinsic Thin layers solar cells (HIT) strongly influences their performances. In this paper the structure: ITO/a-Si:H(p)/a-Si:H(i)/c-Si(n)/a- Si:H(n)/ITO is presented where we study the effect of the ambient temperature and the defects density in the gap of the crystalline Silicon layer and amorphous Silicon intrinsic layer on the performance of the heterojunction solar cell with intrinsic layer (HIT). The structure is simulated in AFORS-HET simulation software environment. Keywords: Defect, Temperature, HIT, AFORS-HET I. INTRODUCTION n today's fast growing world, solar energy has become one of the most focused sources of obtaining „green‟ energy in last few decades. The hetero-junction solar cells (HJ) are obtained by joining two materials with different energy gaps (Eg). Hetero-junction was first studied in 1974 by Fuhs [1] and in 1983 the first heterojunction solar cell was fabricated [2-3]. Heterojunction with intrinsic thin layer or “HIT” solar cells is combined of the high stable efficiency of crystalline silicon (c-Si) cells with the low temperature deposition technology of hydrogenated amorphous silicon (a-Si:H).The resulting cells can achieve high conversion efficiencies, while using the thin film silicon reduces the cost of the HIT cell compared to the c-Si solar cells [4]. In the year 1994, the first HIT solar cell was developed by „SANYO‟ Ltd [5]. In November 2014, the Panasonic Corporation (Sanyo) announced a record efficiency of 25.6% at research level using HIT solar cell. In this paper the structure: ITO/a-Si:H(p)/a-Si:H(i)/c-Si(n)/a- Si:H(n)/ITO is presented and a study on the effects of the ambient temperature and the defects densities in the gap of the crystalline Silicon layer on the performance of the HIT solar cell is performed in AFORS-HET simulation software environment. AFORS-HET (Automat FOR Simulation of Hetero- structures) software has been developed by a group from the Hahn-Meitner Institute of Berlin and is used for Simulating the hetero-junction solar cells [6],[7]. The software provides a convenient way to evaluate the role of the various parameters (thickness, doping concentration, band gap etc.) present in the fabrication process of HIT solar cells. II. STRUCTURE OF THE HIT SOLAR CELL The HIT solar cell structure is ITO/a-Si:H(p)/a-Si:H(i)/c- Si(n)/a-Si:H(n)/ITO and the structure is shown in Fig1. In this HIT solar cell structure, a-Si(p), a-Si(i), c-Si(n), a-Si(n) layers are used as emitter, buffer, absorber and BSF layers respectively[5,8]. A study of the performance evolution, basedon the defects density parameters and ambient temperature is performed for this structure. ITO(contact) a-Si:H(p)(10nm) a-Si:H(i)(7nm) c-Si(n)(300um) a-Si(n)(10nm) ITO(contact) Fig1: Schematic Structure of the HIT solar cell In this structure the thickness of the a-Si(p), a-Si(i), c-Si(n) and a-Si(n) layers are taken as 10nm, 7nm, 300um and 10 nm respectively. Many other standard parameters are taken into consideration in the present simulation and their values are reported in table 1. Table1: Parameter values of different layers[9] [10] [11] [12] I
  • 2. International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS) Volume VI, Issue IV, April 2017 | ISSN 2278-2540 www.ijltemas.in Page 100 Properties a-Si (p) a-Si (n) a-Si(i) c-Si (n) Dielectric constant 11.9 11.9 11.9 11.9 Electron affinity 3.9 3.9 3.9 4.05 Band gap 1.74 1.74 1.72 1.12 Effective conduction band density 1E20 1E20 1E20 2.8E19 Effective valance band density 1E20 1E20 1E20 1.04E19 Electron mobility 20 20 20 1040 Hole mobility 5 5 5 412 Doping concentration of acceptors 1E20 0 0 0 Doping concentration of donors 0 1E20 0 1E16 III. RESULTS AND DISCUSSION The structure has been developed in the AFORS-HET simulation software environment. The open circuit voltage (Voc), short circuit current (Isc), fill factor (FF) and efficiency (Eff) has been achieved 726.4mV, 40.14mA/cm2 , 83.26% and 24.28% respectively for this structure. The output J-V curve is shown in figure 2. Fig 2: J-V curve of the proposed structure A. Effect of temperature on the I-V characteristics The definition of the temperature coefficient for a parameter relates to the change in that parameter when only temperature is varied, other factors that might influence the parameter being held constant. Temperature coefficients for Isc, Ipp, Voc, Vpp, Pmax, FF, and η can all be determined for given photovoltaic modules. Regression analysis is used to determine temperature coefficient parameters for Isc, Ipp, Voc, Vpp, Pmax and FF[13]. The energy conversion efficiency η of modules is defined by: η = Pout/Pin = Ipp*Vpp/Pin = FF*Voc*Isc/Pin Here Pin is the total radiative input power of all light incident on the cell/module, and Pout is the electrical power output of the cell/module. The fill factor, FF is defined by: FF = (Ipp*Vpp/Isc*Voc)*100% The fill factor measures how square the I-V curve. The higher the FF the more power the cell produces. The relation between short-circuit current and open- circuit voltage is given by. Isc = I0 (eq*Voc/AkT-1) and, Voc= (AkT/q) ln (Isc/I0 + 1) Where Isc= short circuit current (the current at V = 0. Ideally this is equal to the light generated current (IL). Voc= open circuit voltage (the voltage at I = 0, Voc depends strongly on the properties of the semiconductor by virtue of its dependence on dark current I0. K = Boltzmann constant, T = temperature of cell, q = electronic charge, A = diode quality factor of p-n junction. Fig 3: I-V characteristics of solar cell under different temperature B. Sensitivity of the solar cell output to the defect densities of each layer : Figure 4 shows the distributions of the gap state densities of c- Si layer in our solar cell. The crystalline silicon n-type is selected with a doping of 1016 cm-3 and a thickness of 300 μm. We define the defect density in crystalline silicon is chosen as single defect at 0.56eV with a concentration of 1x10^10 cm-3. Fig 4: The gap state distribution in c-Si layer
  • 3. International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS) Volume VI, Issue IV, April 2017 | ISSN 2278-2540 www.ijltemas.in Page 101 Now define the parameters for amorphous silicon hydrogenated thin film. The gap of this material may vary between 1.55eV and 2.10eV, but the standard value is 1.74eV at 300K. Electron mobility was taken 20cm 2 V-1 s-1 and that for holes 5cm 2 V-1 s-1 . For amorphous layers, the density of states has been assumed to be both acceptor like states (in the upper half of the gap) and donor like states (in the lower half of the gap). Both of these acceptor and donor like states consist of exponential band tail and Gaussian mid-gap states. Fig5: The gap state distribution in a-Si (p) layer Fig6: The gap state distribution in a-Si (n) layer Fig7: The gap state distribution in a-Si (i) layer From this work, it is observed that the solar cell performance is degraded after adding these defects to the layers of the cell. The I-V curve is shown in figure 8 and the Voc, FF and Eff is acheived724.6mV, 80.08%, 23.05% respectively. Fig 8: After adding the defects the I-V curve C. Sensitivity of the solar cell output to vary the defects on c- Si layer : Fig 9: I-V curve with varying the c-Si defect State Fig.9 shows how the cell performance is strongly depends on the density of defects inthe gap of the absorber. The defect density is varied from 1010 to 1018 cm-3 [14]. Table 2: Parameters value with varying the c-Si defects Defects[cm-3 ] Eff[%] Isc[mA/cm2 ] Voc[mV] FF[%] 10^10 22.99 39.2 725.7 80.81 10^11 22.97 39.1 725.5 80.8 10^12 22.46 38.58 721.3 80.71 10^13 19.74 35.77 702 78.6 10^14 16.01 30.43 669.4 78.57 10^15 11.51 24.47 627.3 74.98 10^16 7.512 20.12 559.9 66.68 10^17 3.983 16.02 451.9 55.01 10^18 0.8194 11.75 186.9 37.31
  • 4. International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS) Volume VI, Issue IV, April 2017 | ISSN 2278-2540 www.ijltemas.in Page 102 Fig10: Efficiency vs Defects Fig11: Fill Factor vs Defects Fig12: Current density vs Defects Fig13: Voltage vs Defects From the above graphs , it is observed that how the Efficiency, Open circuit voltage , Short circuit current density and Fill Factor is impacted with the increasing of defect state densities. From these graphs, it is observed that the solar cell performance is marginally affected when the defect density is below 1013 cm-3 and the cell performance degraded drastically when defect density is more than 1015 cm-3 . IV. CONCLUSION In this work, the effects of the ambient temperature and the defects density in the Hetero-junction with Intrinsic Thin layers solar cells (HIT) have been studied. It is shown that, the performances of the solar cell were influenced with variation in ambient temperature and also in defects density. A record efficiency of 24.28% could be obtained. The other relevant parameter values of Voc, Jsc and FF are 726.4mV, 40.14mA/cm2 and 83.26% respectively. REFERENCES [1]. Fuhs W, Niemann K, Stuke J, “Heterojunctions of amorphous silicon and silicon single crystals” , Proceedings of AIP Conference, New York: AIP Publishing, 1974, 20: 345–350. [2]. K. Okuda, H. Okamoto, Y. hamakawa, “Amorphussi / poly crystalline si stacked solar cell having more than 12% conversion efficiency”, Japanese Journal of applied Physics Jpn.J.Appl.Phys. 22 (1983) 605-607 [3]. Y. Hamakawa, K. Fujimoto, K. Okuda, “New types of high efficiency solar cells based on a-Si” Applied Physics Letters, 43 (1983) 644-646. [4]. J. Coignus, M. Baudrit, J. Singer, R. Lachaume, D. Muñoz, P. Thony, “Key issues for accurate simulation of a-Si:H / c-Si heterojunction solar cells”, Energy Procedia8 (2011) 174–179. [5]. Mikio Taguchi, Ayumu Yano, Satoshi Tohoda, Kenta Matsuyama, Yuya Nakamura, Takeshi Nishiwaki, Kazunori Fujita, and Eiji Maruyama,“24.7% Record Efficiency HIT Solar Cell on Thin Silicon Wafer”, IEEE JOURNAL OF PHOTOVOLTAICS, VOL. 4, NO. 1, JANUARY 2014. [6]. R. Stangl, M. Kriegel, M. Schmidt, "AFORS-HET, VerSion 2.2, a Numerical Computer Program for Simulation of Heterojunction Solar Cells and Measurements",Photovoltaic Energy ConverSion, Conference Record of the 2006 IEEE 4th World Conference . [7]. R.Stangl, A.Froitzheim ,M.Kriegel , T.Brammer , S.Kirste , L.Elstner , H.Stiebig , M.Schmidt, W.Fuhs ," AFORS-HET, A NUMERICAL PC-PROGRAM FOR SIMULATION OF HETEROJUNCTION SOLAR CELLS, VERSION 1.1 (OPEN- SOURCE ON DEMAND), TO BE DISTRIBUTED FOR PUBLIC USE ". [8]. Kamlesh Patel, Pawan K. Tyagi, “Technological Advances in A- Si: H/c-Si Heterojunction Solar Cells”, INTERNATIONAL JOURNAL of RENEWABLE ENERGY RESEARCH Kamlesh Patel et al., Vol.4, No.2, 2014. [9]. Bouzaki Mohammed Moustafa, BenyoucefBoumediene, “Simulation and Optimization of the Performance in Hit Solar Cell”,International Journal of Computer Applications (0975 – 8887) Volume 80 – No 13, October 2013. [10]. Liu Jian, Huang Shihua, and He Lü, “Simulation of a high- efficiency Silicon-based heterojunction solar cell”, Journal of Semiconductors, Vol. 36, No. 4, April 2015. [11]. Manikandan A V M, Senthil Kumar, Shanthi Prince, “Performance Analysis on Conversion Efficiency ofHeterojunction with Intrinsic Thin layer (HIT) Solar Cell by PC1D Simulation”,International Journal of ChemTech Research,Vol.7, No.2, pp 600-606, ISSN: 0974-4290.
  • 5. International Journal of Latest Technology in Engineering, Management & Applied Science (IJLTEMAS) Volume VI, Issue IV, April 2017 | ISSN 2278-2540 www.ijltemas.in Page 103 [12]. N Palit, U Dutta and P Chatterjee, “Detailed computer modeling of semiconductor devices”, Indian J. Phys. 80 (1), 11-35 (2006). [13]. Bouzaki Mohammed Moustafa, BenyoucefBoumediene, BenouazTayeb,BenhamouAmina, SoufiAicha, ChadelMeriem, MaamarHicham, “Effects of the ambient temperature and the defect density on the performance the solar cell (HIT)”, Int. J. Nanoelectronics and Materials 9 (2016) 85-92 [14]. M. Rahmouni,A. Datta,P. Chatterjee,J. Damon-Lacoste,C. Ballif,and P. Roca Cabarrocas, “Carrier transport and sensitivity issues in heterojunction with intrinsic thin layer solar cells on N- type crystalline silicon: A computer simulation study”, JOURNAL OF APPLIED PHYSICS 107,054521(2010).