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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 437
Growth and characterization of some ternary chalcopyrite from the
group AlBlllC2Vl semiconductor compound
Jazi Abdullah Mohammed Abdulwahed
Physics Department, Umm Al-Qura University College in Qunfudah-Female-KSA
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - AgGaS2 single crystals were grown by
modified Bridgman method. The present work is devoted
to investigate the electrical and thermoelectric transport
properties of AgGaS2. Measurements of electrical
conductivity and Hall effect were performed in the
temperature range (380-660 K) and (344-690 K) for
thermoelectric power. Our investigation showed that our
samples are P-type conducting . The forbidden energy gap
was calculated and found to be 2.57 eV. The analysis of the
temperature dependent of electrical conductivity and
carrier concentration reveal that acceptor level is located
at 0.5 eV above the valance band of AgGaS2.The
combination of the electrical and the thermal
measurements in the present investigation makes it
possible to find various physical parameters, such as
mobilities, effective mass, relaxation time, diffusion
coefficient and diffusion lengh, both for majority and for
minority carriers. In addition to these pronounced
parameters, the efficiency of the thermoelectric elements
(figure of merit) was evaluated which leads to better
application in the field of energy conversation technique,
semiconductor devices and electronic engineering.
Key words : AgGaS2 , Dc conductivity, Hall effect,
thermoelectric power.
1- Introduction
The chalcopyrite semiconductors have received
considerable attention for their different promising
practical applications, namely, non-linear optical,
light-emitting diodes, photovoltaic optical detectors
and solar cell(1) . the ternary compounds type
AlBlllC2
Vl which belong to the family of chalcopyrite
semiconductors have received considerable
attention in recent years due to their potential
applications(2). Among the ternary semiconducting
compounds of chalcopyrite structure belonging to
the AlBlllC2
Vl formily, silver gallium disulphide has
been shown to be of interest for nonlinear optical
applications(3). The semiconductor compound
AgGaS2 has been extensively studied because of its
potential use not only for nonlinear frequency
converts but also for photonic devices (4).
The ternary semiconductors of the AlBlllC2
Vl family.
(where A=Cu, Ag ; B=In, Ga, Al and C=Se,S,Te ) adopt
the tetragonal chalcopyrite structure. They are
isoelectronic analogous to the II-III semiconductors
having Zinc-blende structure(5). Silver gallium
sulfide (AgGaS2) belong to the category of AlBlllC2
Vl
ternary compound semiconductor that crystallizes
in the chalcopyrite structure which belong to the
2d space group and the m point group
symmetry(6).
Chalcopyrite AgGaS2 (AGS) crystal transmits light
between 0.5 and 12µm and demonstrates a high
nonlinear optical coefficient combined with good
mechanical properties (7) . The optical properties of
silver gallium disulphide AgGaS2 and the optical
parametric oscillator was published (4, 7- 11). Raman
scattering was studied (12,13).The effect of laser light
was also investigated (14). Electron paramagnetic
resonance measurements were carried out(3,15).
Anew method of synthesis on high-quality AgGaS2
polycrystalline was discussed(16,17). The structural
characterization of AgGaS2 was printed (18).
Theoretical studied of hyperfine structure constants
for AgGaS2 and AgGaSe2 crystals was discussed(19). In
spite of all the above reported studied, literature still
lacks of the information about Hall properties, the
carrier effective masses ,the position of the
forbidden gap and the impurity level, mobility of
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 438
charge carriers as well as relaxation time, diffusion
coefficient, diffusion length and the dominate
scattering mechanisms, in AgGaS2 crystal. Thus;
The aim of this work is to report these properties
through the electrical conductivity, Hall effect and
thermoelectric power measurements. The proposed
treatment of the experimental data sheds new light
on the main physical parameters of this compound,
which lead to better application in many modern
physics.
2- Experimental procedures
2-1 Growth technique
For the preparation of AgGaS2 materials,6N Ag, Ga
and 5N S elements were used as starting materials.
Stoichiometric ratio of the initial materials was used
to obtain high quality AgGaS2 single crystals. The
materials were supplied from Aldrich and placed in
an evacuated (10-5 Torr) and sealed quartz capsule
which was internally coated with aspecular layer of
pyrocarbon to prevent the produced ingots from
adhesion with silica tube. The capsule with its
charge was introduced in a three zone tube furnace.
This furnace is quite suitable for the crystallization
process for its unique mechanical system which is
used to draw the charge capsule from one zone to
another with the required rate. In the first zone of
the furnace ( T=1100º c) the capsule was held to
about 24 h for melt homogenization. During this
stage the ampoule was agitated very gently .Then
the melt was driven to the middle zone with a
constant rate (2mm/h). The temperature of the
middle zone of the furnace was 995ºc corresponding
to published value(19) of crystallization temperate of
AgGaS2. When the ampoule and its contents entered
the third zone gradual solidification occurred since
the temperature was less than the melting point.
Eleven days were required to obtain AgGaS2 single
crystal. The observation showed that the AgGaS2
ingot appears as dark yellow material. The ingot was
crack-free and free of voids with 6 cm length and 1.5
cm in diameter has been obtained. More details
about the apparatus, the electrical system, and the
mechanical system were previously published (20). X-
ray diffraction analysis of grown crystals was
performed with adiffractometer, using
monochnomatic Cu Kα radiation. The results of X-ray
analysis confirmed that AgGaS2 is a single crystal of
a high-purity single phase of AgGaS2.
2-2 Measuring arrangements
A sample of rectangular cross-section was prepared
from the virgin ingot. For the electrical conductivity
and Hall effect measurements.
The mean dimensions 7.9 x 2.9 x 2.5 mm3 after the
polishing processes. A mirror-like surface crystal
was placed in a Pyrex cryostat designed for the
measurements in the meant temperature range. To
prevent the oxidation or the water vapour
condensation, the cryostat was evacuated to 10-3
Torr. Electrical conductivity and Hall effect
measurements were performed using the
conventional DC potentiometer method. The silver
paste was employed for making contacts. The ohmic
nature of these contacts was checked by recording
the volt-ampere characteristics. Hall measurements
were made in a magnetic field of 0.5 Tesla. Details of
the experimental arrangements and cryostat were
described previously(21). For measuring the
thermoelectric power (TEP), the sample was
prepared in a cylindrical shape. The length of the
sample should be as short as possible, but the cross
sectional area should be as a large as possible. A two
parts holder was used for making the temperature
difference along the crystal, in a direction
perpendicular to the natural cleavage plane for
investigation the thermoelectric power. The
temperature gradient of about 5-10 K was
maintained by two electric heaters. One of them
stands at one end of the sample and the other one
surrounding the whole sample body. The
measurements were carried out by the
compensation method with a high sensitivity
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 439
potentiometer (UJ33E type). Simultaneous
measurements of temperature and the potential
difference were carried out to increase the accuracy
of the measurements. Also these measurements
were done under vacuum for preventing oxidation of
the sample on water vapour effect. The temperature
was measured with the aid of a calibrated
thermocouple. Details of the apparatus, working
chamber and method of measurements have been
published(22,23).
3- Results and discussion
3-1 Temperature dependence of electrical
conductivity and Hall effect for AgGaS2
Electrical properties of AgGaS2 in a crystalline form
and their temperature dependence were
investigated over the wide temperature range
extend from 380-660 K. The results were depicted in
the fig 1. The curve consists of three regions these
curves are quite similar to the semiconductor
behavior. The first region lie between 380-535 K
,and represents the extrinsic region. In this region,
the conductivity was observed to increase with
temperature, indicating that impurity atoms are
ionized under the influence of temperature at this
stage. From the slope of the curve in this region, the
ionization energy was evaluated to be ΔEa=0.5 eV.
The second region lies over the temperature range
535-575 K, and indicates the transition region, in
which the σ-T curve passes through an intermediate
region. This is the transition from impurity to
intrinsic conductivity which depends on the carrier
concentration and their mobilities. At temperature
above 575 K, the conductivity increases rapidly
because both of the carriers being excited from the
extended state of the valance band into the
conduction band. The third region lies at 575-660 K,
is the intrinsic part. From the slope of the curve in
this region the width of the forbidden gap can be
calculated according to the following relation.
Where σº is the pre-exponential factors, ΔEg is the
energy gap width, T the absolute temperature and k
is the Boltzaman constant.
Fig (1) Effect of temperature on the electrical
conductivity of AgGaS2
From the above relation the energy gap width can be
calculated from the slope of this curve. It is found to
be ΔEg equal to 2.56 eV This value nearly in close to
the published value(16). As for the importance of the
Hall effect measurement, the present investigation is
extended to cove this phenomenon.
Fig 2 shows the behavior of the Hall coefficient RH
against temperature. The Hall coefficient is positive
all over the temperature interval of investigation.
This means that the major carriers are holes and
hence AgGaS2 is a P-type semiconductor in
agreement with that reported previously (18). Fig 3
shows the relation between Rh T 3/2 and 103/ T. The
value of ΔEg as deduced from this figure is 2.57 eV.
This value approximately in good agreement with
the conductivity and published value (16). From the
figure, we have also showed three regions of the
curve. This agrees with that we observed in fig 1.
Also we can observe that the Hall coefficient in the
low temperature range is less temperature
dependent compared with the high temperature
range. Simultaneous measurements of the Hall effect
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 440
and the electrical conductivity permit us to study the
influence of temperature on the mobility.
Fig 4 depicts the variation of RHσ as a function of
temperature. It is clear from the graph that the
mobility grows as the temperature rises according to
the low µ~T3.6 in all temperature range of
investigation. Since our material has a wide band
gap energy. Such dependence means that phonon
scattering mechanism is responsible of this mobility
behavior in this temperature range. Also, in this
defected semiconductor, the presence of
stoichiometric vacancies and creation of defects play
an important role in understanding this scattering
mechanism. From Hall coefficient data the charge
carries concentration was calculated. Fig 5
represents the dependence of charge carrier
concentration on temperature. From this figure we
notice that the concentration of carriers in the
extrinsic region increases slowly with increasing
temperature, while it increases rapidly with
temperature in the intrinsic region.
Fig (2) The relation between Hall coefficient and
temperature
Fig (3) Temperature dependence of RHT3/2 for AgGaS2
crystal
Fig (4) represent the variation of RHσ as a function of
temperature
Fig (5) depicts the dependence of charge carrier
concentration on temperature
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 441
Now; it is well established that, the following relation
can be applied to describe the temperature dependence
of the charge carrier concentration as follows
The energy gap calculated from the slope of this
curve in the high temperature range and the
activation energy calculated in low temperature
range are found in good accordance with data from
the electrical curve. Fig 5 is helpful for
understanding fig 1.
3-2 Temperature dependence of thermoelectric
power for AgGaS2.
In order to have a good idea of the thermal transport
properties of the AgGaS2 single crystals, the
thermoelectric power (TEP) α, was measured as a
function of the environmental temperature. The
thermoelectric power (TEP) measurements were
carried out as a complementary part to the
electrical conductivity and Hall effect. The
combination of the electrical and thermoelectric
power measurements in the present investigation
makes it possible to find various physical
parameters such as carrier mobilities, effective
masses of free charge carriers, diffusion coefficients
and diffusion lengths as well as the relaxation time.
The variation of the differential thermoelectric
power α of the AgGaS2 single crystal as a function of
temperature is illustrated in fig 6. Results and the
figure indicate the following points.
1- Our sample shows P- type conductivity.
2- The figure shows that the value of the
thermoelectric power decreases as the
temperature rises till reaching small value
66µV/K at 412K. This may be due to the
presence of some crystal defects or trapping
centres in the direction of the carrier flow.
3- Above 412K , with further rise of temperature α
increases rapidly till reaching its maximum
value 2300 µV/deg. Corresponding to 525K.
Such behavior led to the assumption that more
holes are generated and contributed to the
increment of α values as the temperature rises.
4- Third region in the same figure is observed
where α rapidly falls above 525 K. The decrease
of α magnitude is regarded as a result of the
compensation process which take place in this
temperature region .
5- With further rise of the temperature α increases
. Such behavior is expected in this intrinsic
range where generation of both carriers (
electrons and halls) contributes to the
increment of α value. In the intrinsic region, we
can apply the following formula (24).
Fig (6) variation of the differential thermoelectric power
as a function of temperature
Where k the Boltzman constant, µn and µp are
the electron and hole mobilities, and
are the effective masses of electrons and holes,
and ΔEg is the width of the forbidden energy
band. The above equation indicates that the
relation between α and 1/ T in the intrinsic
region should be a straight line. This is true as
seen in fig 7.The measured thermoelectric
power in conjuction with the obtained value of
ΔEg is used to calculate the carrier effective
masses and electron-to –hole mobility ratio.This
is done by using the slopes of thermoelectric
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 442
power versus 1/ T plot and the intercepts, so we
deduce that µn/µp =2.22 and µ*n /µ*p =8.92 x
10-6. Since µp=5541.4cm2/v.sec,then we can
evaluate µn= 12311.3 cm2/ V.sec. The diffusion
coefficient for both majority and minority
carriers could be evaluated and is found to be
Dp=143.5 cm2/sec and Dn=318.3cm2/sec
respectively. For more making use of the
phenomena another formula was suggested by
wilson(25) to be employed in the extrinsic
region that is
This formula leads us to represent the relation
between α and lnT as seen in fig 8.
This equation represents a straight line relation
in the impurity region. A sharp drop of
thermoelectric power is observed in the
impurity region
Fig (7) The relation between α and 1/T for AgGaS2
Fig (8) The relation between α and ln T for AgGaS2
crystal
as the temperature increases. In the extrinsic region the
effect mass of hole can be determined as =1.22 x 10 -
29 Kg. Combining this value with the above mentioned
result for the ratio / we obtain the value of the
effective mass of the minority carrier =1.09x10-34 Kg.
Since the effective mass values are available, now the
relaxation time for both types of carriers can be
determined.
The relaxation time for holes as calculated is 4.24 x 10-14
sec, whereas the relaxation time for electrons equals to
8.41 x 10 -19 sec.
It is noticed that the diffusion coefficient is inversely
proportional to the effective mass of carries, this is
logical because the hole effective mass is larger than that
of electrons. Also, the results indicate the electron
mobility is much higher than the hole mobility, this is
acceptable since the hole effective mass is much greater
than that of electrons. Combining the values of diffusion
coefficient and relaxation time one can obtain the
diffusion length of free charge carriers Lp = 6.08 x10-12
cm and Ln = 1.64 x 10-8 cm for holes and electrons
respectively.
For a better understanding of the real factors governing
the thermoelectric power, the present work has been
extended to cover the correlation between α and both
(carrier density ) and ( electric conductivity ). Fig 9,
represents the dependence of thermoelectric power α on
the carrier density. We show that α decreases sharply
and linearly with the carrier concentration as suggested
from the following formula(26)
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 443
Fig 10. Show the dependence of the thermoelectric
power coefficient on the natural logarithm of the
electrical conductivity.
This behavior which govers the relation between the
electrical conductivity and TEP is similar to that of α
versus p . The similar behaviors of fig 9 and fig 10
predicts that the variation of α is mainly due to the
carriers concentration variation with temperature.
Fig (9) represent the relation between α and carrier
density
Fig (10) Show the dependence of thermoelectric power
on the electrical conductivity
The choice of materials for thermocouples
thermoelectric generators and refrigerators is based on
the efficiency parameter, Z defined by the relation
Where α,σ,K are TEP, electrical conductivity and thermal
conductivity of the compound under test. However, the
term figure of merit is a measure of both performance
and efficiency of a certain thermoelectric element.
Therefore the main technical problem to obtain a good
thermoelectric element is to answer the question how to
promote the figure of merit Z =1.35 X 10-7 K-1 permits the
practical application as thermoelectric element.
The proposed treatment of the experimental data sheds
new light on the main physical parameters of AgGaS2
single crystals. The pronounced parameters obtained
from electrical conductivity, Hall effect, and TEP data
gave evidence for practical application.
4- Conclusion
In the present work AgGaS2 crystals were grown by
a modified Bridgman technique. From the data
obtained we can conclude the following :
1- AgGaS2 is a semiconductor with P-type
conductivity
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 444
2- The forbidden energy gap was calculated and
found to be 2.57 eV and the position of the
acceptor level was determined
3- The electron and hole mobilities was evaluated
4- The effective mass of holes and electrons was
estimated
5- The relaxation time of majority and minority
carriers was evaluated
6- The diffusion coefficient as well as the diffusion
length of holes and electrons was determined
7- The efficiency of thermoelectric elements was
calculated
8- These studied yield an appreciable amount of
information about the actual behavior of this
compound and reveal the possibities of their
practical application especially in the field of
energy conversion, semiconductor devices and
electronic engineering.
References
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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072
© 2016, IRJET ISO 9001:2008 Certified Journal Page 445
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Growth and characterization of some ternary chalcopyrite from the group AlBlllC2Vl semiconductor compound

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 437 Growth and characterization of some ternary chalcopyrite from the group AlBlllC2Vl semiconductor compound Jazi Abdullah Mohammed Abdulwahed Physics Department, Umm Al-Qura University College in Qunfudah-Female-KSA ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - AgGaS2 single crystals were grown by modified Bridgman method. The present work is devoted to investigate the electrical and thermoelectric transport properties of AgGaS2. Measurements of electrical conductivity and Hall effect were performed in the temperature range (380-660 K) and (344-690 K) for thermoelectric power. Our investigation showed that our samples are P-type conducting . The forbidden energy gap was calculated and found to be 2.57 eV. The analysis of the temperature dependent of electrical conductivity and carrier concentration reveal that acceptor level is located at 0.5 eV above the valance band of AgGaS2.The combination of the electrical and the thermal measurements in the present investigation makes it possible to find various physical parameters, such as mobilities, effective mass, relaxation time, diffusion coefficient and diffusion lengh, both for majority and for minority carriers. In addition to these pronounced parameters, the efficiency of the thermoelectric elements (figure of merit) was evaluated which leads to better application in the field of energy conversation technique, semiconductor devices and electronic engineering. Key words : AgGaS2 , Dc conductivity, Hall effect, thermoelectric power. 1- Introduction The chalcopyrite semiconductors have received considerable attention for their different promising practical applications, namely, non-linear optical, light-emitting diodes, photovoltaic optical detectors and solar cell(1) . the ternary compounds type AlBlllC2 Vl which belong to the family of chalcopyrite semiconductors have received considerable attention in recent years due to their potential applications(2). Among the ternary semiconducting compounds of chalcopyrite structure belonging to the AlBlllC2 Vl formily, silver gallium disulphide has been shown to be of interest for nonlinear optical applications(3). The semiconductor compound AgGaS2 has been extensively studied because of its potential use not only for nonlinear frequency converts but also for photonic devices (4). The ternary semiconductors of the AlBlllC2 Vl family. (where A=Cu, Ag ; B=In, Ga, Al and C=Se,S,Te ) adopt the tetragonal chalcopyrite structure. They are isoelectronic analogous to the II-III semiconductors having Zinc-blende structure(5). Silver gallium sulfide (AgGaS2) belong to the category of AlBlllC2 Vl ternary compound semiconductor that crystallizes in the chalcopyrite structure which belong to the 2d space group and the m point group symmetry(6). Chalcopyrite AgGaS2 (AGS) crystal transmits light between 0.5 and 12µm and demonstrates a high nonlinear optical coefficient combined with good mechanical properties (7) . The optical properties of silver gallium disulphide AgGaS2 and the optical parametric oscillator was published (4, 7- 11). Raman scattering was studied (12,13).The effect of laser light was also investigated (14). Electron paramagnetic resonance measurements were carried out(3,15). Anew method of synthesis on high-quality AgGaS2 polycrystalline was discussed(16,17). The structural characterization of AgGaS2 was printed (18). Theoretical studied of hyperfine structure constants for AgGaS2 and AgGaSe2 crystals was discussed(19). In spite of all the above reported studied, literature still lacks of the information about Hall properties, the carrier effective masses ,the position of the forbidden gap and the impurity level, mobility of
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 438 charge carriers as well as relaxation time, diffusion coefficient, diffusion length and the dominate scattering mechanisms, in AgGaS2 crystal. Thus; The aim of this work is to report these properties through the electrical conductivity, Hall effect and thermoelectric power measurements. The proposed treatment of the experimental data sheds new light on the main physical parameters of this compound, which lead to better application in many modern physics. 2- Experimental procedures 2-1 Growth technique For the preparation of AgGaS2 materials,6N Ag, Ga and 5N S elements were used as starting materials. Stoichiometric ratio of the initial materials was used to obtain high quality AgGaS2 single crystals. The materials were supplied from Aldrich and placed in an evacuated (10-5 Torr) and sealed quartz capsule which was internally coated with aspecular layer of pyrocarbon to prevent the produced ingots from adhesion with silica tube. The capsule with its charge was introduced in a three zone tube furnace. This furnace is quite suitable for the crystallization process for its unique mechanical system which is used to draw the charge capsule from one zone to another with the required rate. In the first zone of the furnace ( T=1100º c) the capsule was held to about 24 h for melt homogenization. During this stage the ampoule was agitated very gently .Then the melt was driven to the middle zone with a constant rate (2mm/h). The temperature of the middle zone of the furnace was 995ºc corresponding to published value(19) of crystallization temperate of AgGaS2. When the ampoule and its contents entered the third zone gradual solidification occurred since the temperature was less than the melting point. Eleven days were required to obtain AgGaS2 single crystal. The observation showed that the AgGaS2 ingot appears as dark yellow material. The ingot was crack-free and free of voids with 6 cm length and 1.5 cm in diameter has been obtained. More details about the apparatus, the electrical system, and the mechanical system were previously published (20). X- ray diffraction analysis of grown crystals was performed with adiffractometer, using monochnomatic Cu Kα radiation. The results of X-ray analysis confirmed that AgGaS2 is a single crystal of a high-purity single phase of AgGaS2. 2-2 Measuring arrangements A sample of rectangular cross-section was prepared from the virgin ingot. For the electrical conductivity and Hall effect measurements. The mean dimensions 7.9 x 2.9 x 2.5 mm3 after the polishing processes. A mirror-like surface crystal was placed in a Pyrex cryostat designed for the measurements in the meant temperature range. To prevent the oxidation or the water vapour condensation, the cryostat was evacuated to 10-3 Torr. Electrical conductivity and Hall effect measurements were performed using the conventional DC potentiometer method. The silver paste was employed for making contacts. The ohmic nature of these contacts was checked by recording the volt-ampere characteristics. Hall measurements were made in a magnetic field of 0.5 Tesla. Details of the experimental arrangements and cryostat were described previously(21). For measuring the thermoelectric power (TEP), the sample was prepared in a cylindrical shape. The length of the sample should be as short as possible, but the cross sectional area should be as a large as possible. A two parts holder was used for making the temperature difference along the crystal, in a direction perpendicular to the natural cleavage plane for investigation the thermoelectric power. The temperature gradient of about 5-10 K was maintained by two electric heaters. One of them stands at one end of the sample and the other one surrounding the whole sample body. The measurements were carried out by the compensation method with a high sensitivity
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 439 potentiometer (UJ33E type). Simultaneous measurements of temperature and the potential difference were carried out to increase the accuracy of the measurements. Also these measurements were done under vacuum for preventing oxidation of the sample on water vapour effect. The temperature was measured with the aid of a calibrated thermocouple. Details of the apparatus, working chamber and method of measurements have been published(22,23). 3- Results and discussion 3-1 Temperature dependence of electrical conductivity and Hall effect for AgGaS2 Electrical properties of AgGaS2 in a crystalline form and their temperature dependence were investigated over the wide temperature range extend from 380-660 K. The results were depicted in the fig 1. The curve consists of three regions these curves are quite similar to the semiconductor behavior. The first region lie between 380-535 K ,and represents the extrinsic region. In this region, the conductivity was observed to increase with temperature, indicating that impurity atoms are ionized under the influence of temperature at this stage. From the slope of the curve in this region, the ionization energy was evaluated to be ΔEa=0.5 eV. The second region lies over the temperature range 535-575 K, and indicates the transition region, in which the σ-T curve passes through an intermediate region. This is the transition from impurity to intrinsic conductivity which depends on the carrier concentration and their mobilities. At temperature above 575 K, the conductivity increases rapidly because both of the carriers being excited from the extended state of the valance band into the conduction band. The third region lies at 575-660 K, is the intrinsic part. From the slope of the curve in this region the width of the forbidden gap can be calculated according to the following relation. Where σº is the pre-exponential factors, ΔEg is the energy gap width, T the absolute temperature and k is the Boltzaman constant. Fig (1) Effect of temperature on the electrical conductivity of AgGaS2 From the above relation the energy gap width can be calculated from the slope of this curve. It is found to be ΔEg equal to 2.56 eV This value nearly in close to the published value(16). As for the importance of the Hall effect measurement, the present investigation is extended to cove this phenomenon. Fig 2 shows the behavior of the Hall coefficient RH against temperature. The Hall coefficient is positive all over the temperature interval of investigation. This means that the major carriers are holes and hence AgGaS2 is a P-type semiconductor in agreement with that reported previously (18). Fig 3 shows the relation between Rh T 3/2 and 103/ T. The value of ΔEg as deduced from this figure is 2.57 eV. This value approximately in good agreement with the conductivity and published value (16). From the figure, we have also showed three regions of the curve. This agrees with that we observed in fig 1. Also we can observe that the Hall coefficient in the low temperature range is less temperature dependent compared with the high temperature range. Simultaneous measurements of the Hall effect
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 440 and the electrical conductivity permit us to study the influence of temperature on the mobility. Fig 4 depicts the variation of RHσ as a function of temperature. It is clear from the graph that the mobility grows as the temperature rises according to the low µ~T3.6 in all temperature range of investigation. Since our material has a wide band gap energy. Such dependence means that phonon scattering mechanism is responsible of this mobility behavior in this temperature range. Also, in this defected semiconductor, the presence of stoichiometric vacancies and creation of defects play an important role in understanding this scattering mechanism. From Hall coefficient data the charge carries concentration was calculated. Fig 5 represents the dependence of charge carrier concentration on temperature. From this figure we notice that the concentration of carriers in the extrinsic region increases slowly with increasing temperature, while it increases rapidly with temperature in the intrinsic region. Fig (2) The relation between Hall coefficient and temperature Fig (3) Temperature dependence of RHT3/2 for AgGaS2 crystal Fig (4) represent the variation of RHσ as a function of temperature Fig (5) depicts the dependence of charge carrier concentration on temperature
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 441 Now; it is well established that, the following relation can be applied to describe the temperature dependence of the charge carrier concentration as follows The energy gap calculated from the slope of this curve in the high temperature range and the activation energy calculated in low temperature range are found in good accordance with data from the electrical curve. Fig 5 is helpful for understanding fig 1. 3-2 Temperature dependence of thermoelectric power for AgGaS2. In order to have a good idea of the thermal transport properties of the AgGaS2 single crystals, the thermoelectric power (TEP) α, was measured as a function of the environmental temperature. The thermoelectric power (TEP) measurements were carried out as a complementary part to the electrical conductivity and Hall effect. The combination of the electrical and thermoelectric power measurements in the present investigation makes it possible to find various physical parameters such as carrier mobilities, effective masses of free charge carriers, diffusion coefficients and diffusion lengths as well as the relaxation time. The variation of the differential thermoelectric power α of the AgGaS2 single crystal as a function of temperature is illustrated in fig 6. Results and the figure indicate the following points. 1- Our sample shows P- type conductivity. 2- The figure shows that the value of the thermoelectric power decreases as the temperature rises till reaching small value 66µV/K at 412K. This may be due to the presence of some crystal defects or trapping centres in the direction of the carrier flow. 3- Above 412K , with further rise of temperature α increases rapidly till reaching its maximum value 2300 µV/deg. Corresponding to 525K. Such behavior led to the assumption that more holes are generated and contributed to the increment of α values as the temperature rises. 4- Third region in the same figure is observed where α rapidly falls above 525 K. The decrease of α magnitude is regarded as a result of the compensation process which take place in this temperature region . 5- With further rise of the temperature α increases . Such behavior is expected in this intrinsic range where generation of both carriers ( electrons and halls) contributes to the increment of α value. In the intrinsic region, we can apply the following formula (24). Fig (6) variation of the differential thermoelectric power as a function of temperature Where k the Boltzman constant, µn and µp are the electron and hole mobilities, and are the effective masses of electrons and holes, and ΔEg is the width of the forbidden energy band. The above equation indicates that the relation between α and 1/ T in the intrinsic region should be a straight line. This is true as seen in fig 7.The measured thermoelectric power in conjuction with the obtained value of ΔEg is used to calculate the carrier effective masses and electron-to –hole mobility ratio.This is done by using the slopes of thermoelectric
  • 6. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 442 power versus 1/ T plot and the intercepts, so we deduce that µn/µp =2.22 and µ*n /µ*p =8.92 x 10-6. Since µp=5541.4cm2/v.sec,then we can evaluate µn= 12311.3 cm2/ V.sec. The diffusion coefficient for both majority and minority carriers could be evaluated and is found to be Dp=143.5 cm2/sec and Dn=318.3cm2/sec respectively. For more making use of the phenomena another formula was suggested by wilson(25) to be employed in the extrinsic region that is This formula leads us to represent the relation between α and lnT as seen in fig 8. This equation represents a straight line relation in the impurity region. A sharp drop of thermoelectric power is observed in the impurity region Fig (7) The relation between α and 1/T for AgGaS2 Fig (8) The relation between α and ln T for AgGaS2 crystal as the temperature increases. In the extrinsic region the effect mass of hole can be determined as =1.22 x 10 - 29 Kg. Combining this value with the above mentioned result for the ratio / we obtain the value of the effective mass of the minority carrier =1.09x10-34 Kg. Since the effective mass values are available, now the relaxation time for both types of carriers can be determined. The relaxation time for holes as calculated is 4.24 x 10-14 sec, whereas the relaxation time for electrons equals to 8.41 x 10 -19 sec. It is noticed that the diffusion coefficient is inversely proportional to the effective mass of carries, this is logical because the hole effective mass is larger than that of electrons. Also, the results indicate the electron mobility is much higher than the hole mobility, this is acceptable since the hole effective mass is much greater than that of electrons. Combining the values of diffusion coefficient and relaxation time one can obtain the diffusion length of free charge carriers Lp = 6.08 x10-12 cm and Ln = 1.64 x 10-8 cm for holes and electrons respectively. For a better understanding of the real factors governing the thermoelectric power, the present work has been extended to cover the correlation between α and both (carrier density ) and ( electric conductivity ). Fig 9, represents the dependence of thermoelectric power α on the carrier density. We show that α decreases sharply and linearly with the carrier concentration as suggested from the following formula(26)
  • 7. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 443 Fig 10. Show the dependence of the thermoelectric power coefficient on the natural logarithm of the electrical conductivity. This behavior which govers the relation between the electrical conductivity and TEP is similar to that of α versus p . The similar behaviors of fig 9 and fig 10 predicts that the variation of α is mainly due to the carriers concentration variation with temperature. Fig (9) represent the relation between α and carrier density Fig (10) Show the dependence of thermoelectric power on the electrical conductivity The choice of materials for thermocouples thermoelectric generators and refrigerators is based on the efficiency parameter, Z defined by the relation Where α,σ,K are TEP, electrical conductivity and thermal conductivity of the compound under test. However, the term figure of merit is a measure of both performance and efficiency of a certain thermoelectric element. Therefore the main technical problem to obtain a good thermoelectric element is to answer the question how to promote the figure of merit Z =1.35 X 10-7 K-1 permits the practical application as thermoelectric element. The proposed treatment of the experimental data sheds new light on the main physical parameters of AgGaS2 single crystals. The pronounced parameters obtained from electrical conductivity, Hall effect, and TEP data gave evidence for practical application. 4- Conclusion In the present work AgGaS2 crystals were grown by a modified Bridgman technique. From the data obtained we can conclude the following : 1- AgGaS2 is a semiconductor with P-type conductivity
  • 8. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 444 2- The forbidden energy gap was calculated and found to be 2.57 eV and the position of the acceptor level was determined 3- The electron and hole mobilities was evaluated 4- The effective mass of holes and electrons was estimated 5- The relaxation time of majority and minority carriers was evaluated 6- The diffusion coefficient as well as the diffusion length of holes and electrons was determined 7- The efficiency of thermoelectric elements was calculated 8- These studied yield an appreciable amount of information about the actual behavior of this compound and reveal the possibities of their practical application especially in the field of energy conversion, semiconductor devices and electronic engineering. References 1- Mobark M.,Shaban H.T and Elhady A.F.(2008) Electrical and thermoelectric properties of CnInS2 single crystals; Materials chemistry and physics 109:287 2- Bouloufa A., Messous A., Yakushev M.V.,Tomlinson R.D., and Zegadi A.(2003) Optical properties of CuInTe2 single crystals by photoacoustic spectroscopy, J. Electron Devices 2; 34 3- Bardeleben H.J.Von, Goltzene A., and Schwab. C. (1978) EPR characterization of optical-quality AgGaS2 grown from the melt, Appl. Phys. Lett. 32;741 4- Hau H-c., chen H-b., Kuo S-Yi , chang C-S and Hsieh W-F (2002) Effect of annealing on the structural and optical properties of AgGaS2 thin films prepared by pulsed laser deposition, thin solid films 419;237 5- Gonzalez J., Derollez P.,Fouret, R. and Hennion B. (2003) temperature dependence of soft modes in I-III-VI2 chalcopyrite semiconductors Rev. Mex. Fis. 49;172 6- Zhao D-J, Zhu,S-F,Yu F.L.,Li H-Y.,Gao D-Y, and Li Z-H (1998) poly crystalline Synthesis and single crystal growth of AgGaS2 cryst. Res. Technol.33,943 7- Vodopyanov K.L.,Maffetone, J.P.,Zwieback I.and Ruderman W.(1999) AgGaS2 optical parametric oscillator continvously tunable from 3.9 to 11.3 µm, Appl.phys.Lette.75;1204 8- Wang T.J., Zhang H.Z., Wn F.G., Feng, H.Y.,Zang Z.H., Jiang Y. and Gao J.Y.(2009) 3- 5 µm AgGaS2 optical parametric oscillator with Prism cavity, solid state and liquid lasers 19;377 9- Wang Tle-Jun, Kang Zhi-Hui, Hong Zhi.Z, Xiong-Yi He, Y:Qu, Feng Z.S., Jiong Yun and Gao J.Y.Andreev Y.M and Gregory V.L.(2006) wide-tunable,high-energy AgGaS2 optical parametric oscillator, optics Express 14;13001 10- Haider S.,I to H. (2002) periodically poled lithium niobate optical parametric oscillator pumped at 0.532 µm and use of its output to produce tunable 4.6-8.3 µm in AgGaS2 crystal, optics communications 202;227 11- Eom.S.H., Kim D.J,Yu Y.M., Choi Y.D.(2005) Temperature-dependence absorption edge in AgGaS2 compound semiconductor, Journal of alloys and compounds 388;190 12- Ockwood D.J.I. and Montgomery H.(1975) Raman spectrum of AgGaS2 , J.D.E.physique 36;183 13- Gonzalez J. Derollez P.Fouret.R. and Hennion B (2003) Temperature dependence of soft modes in I-III-VI2 chalcopyrite semiconductors Materia condensada 49;172 14- Bangmin Z. and Dinghua W.(1991) Second- Harmonic Generation of Tea Co2 10.6 micrometer laser light in AgGaS2 crystals FTD, 10;339 15- Zheng W.Ch., Dong H.N.,Tang S., and Zi J. (2004) Zero field splitting and local lattice distortion for Fe3+ ions in some Ib-IIb-VI2 semiconductors verlag der Zeitschrift fur Naturforschung 6,100 16- Zhang J., Zhu S., Zhao B., Chen B., He Z.(2010) Anew method of synthesis on high- quality AgGaS2 polycrystalline, current Applied physics 10;544 17- Zhao B.J.,Zhu S.F.,Yu F. L., Li, H.Y.,Gao De- Y.and Li Z.H.(1998) polycrystalline synthesis and single crystal growth of AgGaS2 cryst. Res.Technal 33;903
  • 9. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 03 Issue: 01 | Jan-2016 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 445 18- Choi S.H.,Jang J.S.,Shin N. and Lee J.S.(2007) Structural characterization of AgGaS2 – type photocatalysts for hydrogen production from water under visible light, International conf.proc.382;628 19- Chen Z.W.,Shae Wu.,Jun Z.B and Shi Z.Fu.(1999) Theortical studies of the g factors and hyperfine structure constants for Ni+ in AgGaS2 and AgGaSe2 crstals, physica B, Condensed Matter 269;319 20- Hussein S.A., and Nagat A.T (1989) On the preparation and electrical properties of thallium selenide monocrystals, cryst.Res. Technal.24;283 21- Gamal.G.A.,Nassary M.M.,Hussein S.A., and Nagat A.T.(1992) Single crystal growth and electrical properties of Gallium Monotelluride, Cryst.Res.Technal. 27;629 22- Hussein S.A.,Nagat, A.T,Gameel.Y.H. and Belal A.E (1988) Thermal Transport properties of gallium selenide crystals Egypt. J.Solids 10;45 23- Nagat A.T., Hussein S.A.,Gameel Y.H.and Belal A.E (1988) Thermal E.M.F of some phases of In-Se system, Egypt.J. solids 10;60 24- Johnson V.A. and Lark Horovity K.,(1953) Theory of thermoelectric power in semiconductor with application to Germanium, phys.Rev 92;226 25- Wilson A.H.W 1953 Theory of Metals 2nd Edition combridge university press, London 26- Shmid,P.H.E. and Mooser E. (1972) The maximal Kinematical invariance group of the free schrodinger equation, Helv. Phys, Acta,45;870
  • 10. International Research Journal of Engineering and Technology (IRJET) e- ISSN: 2395 -0056 Volume: 02 Issue: 08 | Nov-2015 www.irjet.net p-ISSN: 2395-0072 © 2016, IRJET ISO 9001:2008 Certified Journal Page 446