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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 738
GROWTH AND CHARACTERIZATION OF CdS DOPED KDP SINGLE
CRYSTALS
O V Mary Sheeja1
, C K Mahadevan2
1, 2
Physics Research Centre, S.T.Hindu College, Nagercoil-629002, Tamilnadu, India.
ovsheeja@yahoo.in, mahadevan58@yahoo.co.in
Abstract
Pure and CdS added potassium dihydrogen phosphate (KDP) single crystals (a total of six) have been grown by the slow evaporation
method at room temperature. Powder X-ray diffraction, atomic absorption spectroscopic and Fourier transform infrared spectral
measurements were done to characterize the grown crystals structurally and chemically. Thermal and mechanical stabilities were
understood by making respectively the thermogravimetric and microhardness measurements. The optical transmittance and second
harmonic generation efficiency were understood by making respectively the UV-Vis-NIR spectral and nonlinear optical
measurements. The AC and DC electrical measurements made on all the six grown single crystals indicate a normal dielectric
behaviour. The electrical parameters, viz. dielectric constant, dielectric loss factor and AC and DC electrical conductivities are found
to increase with the increase in temperature in the range (40 – 150o
C ) considered in the present study. The estimated AC and DC
activation energies are found to vary nonlinearly with the impurity concentration.
Keywords: Crystal growth, Doped crystals, KDP crystals, Physical properties, X-ray diffraction.
-----------------------------------------------------------------------***----------------------------------------------------------------------
1. INTRODUCTION
Potassium dihydrogen phosphate (KH2PO4, KDP) crystal is
widely used and well studied nonlinear optical (NLO)
material. The unique combination of properties like wide
range of transparency, relatively high magnitude of the
quadratic nonlinear susceptibility, electrooptical and
piezooptical effect, as well as the possibility of growing wide
aperture crystals make KDP single crystals to have a special
attention of the researchers. Currently, KDP single crystals are
used in industrial laser facilities as a frequency multiplier,
parametric amplifier and electrooptical shutters. Many
attempts have been made to modify its properties either by
changing the growth condition or by adding different
impurities [1-7].
The structure of KDP type ferroelectrics is defined by their
hydrogen bonds and, consequently, such matrixes readily
accept both organic and inorganic impurities, e.g. KCl, oxalic
acid, Al2O3, amaranth, rhodamine B, methyl orange, L-
glutamic acid, L-histidine, L-valine [8-11]. Recently, the
effect of TiO2 (prepared as nanoparticles) on the functional
properties of KDP single crystals have been studied [12-16]. It
has been reported that the composite system KDP:TiO2 has
giant nonlinear optical response. The influence of incorporated
Al2O3.nH2O nanoparticles on the growth kinetics of KDP
crystal faces and crystal perfection were investigated [17].
The synthesis and properties of highly luminescent II-VI
compound semiconductor nanoparticles have been extensively
investigated from the basic research point of view to the
application field. With the miniaturization of the particles the
band gap expands and the energy level of the core band shift
towards higher binding energy and, subsequently, some
physical properties change. Electron and phonon confinement
is possible in II-VI compound semiconductors when size of
particles becomes less than the Bohr radius of the bulk crystal
exciton. This leads to new physical properties and,
consequently, new applications arise in telecommunications
and transmission [18].
A strong interest has been devoted to nanocrystals (NCs) of
semiconductors embedded in wide gap matrix, such as glass
[19-21]. ZnO nanocrystals have been successfully embedded
in melt-grown KBr crystals [22]. Boudine etal. [23-25] have
analysed alkali halide crystals, viz. NaCl, KCl, KBr doped
with II-VI compound semiconductors, viz. CdTe and CdS.
Recently, a study [26] has been performed to prove the
possibility of embedding CdTe nanoparticle in KDP
crystalline matrix. Such crystals were able to capture 2nm-
250µm particles. Balasubramanian et al [27] have reported
that the density and mechanical properties of triglycine
sulphate (TGS) crystals were improved by doping with water-
soluble CdS nanoparticle dispersed in water.
The cadmium sulphide (CdS) is one of the interesting
materials used in optoelectronics, electroluminescence and in
laser devices [28-30]. The band gap energy (Eg) of CdS at
room temperature is about 2.5ev [31] and the exciton Bohr
radius is 3nm [32]. It is expected to be worth and interesting to
dope KDP crystal with CdS. KDP single crystals are grown
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 739
normally by using the solution methods at near ambient
temperatures. Generally II-VI compounds including CdS do
not dissolve in water. Now, the question is how to dissolve
CdS in the aqueous solution of KDP used for the growth of
single crystals. So, finding a way to do the above is one of the
challenges of recent research activities.
During the wet chemical synthesis of nanoparticles, organic
stabilizers are usually used to prevent them from aggregating
by capping their surface. Moreover, the introduction of
stabilizers influences on the chemical and physical properties
of II-VI compound semiconductor materials, from stability to
solubility and to light emission. However, only few reports
describe the preparation of water-soluble CdS nanoparticles
with complex molecules [33-34]. Tang et al [35] found that
ethylene diamine capping enhances the solubility of CdS
nanoparticles in water.
In an attempt to introduce CdS as dopant into the KDP crystal
matrix, in the present work, we have prepared ethylene
diamine capped CdS nanoparticles by a simple solvothermal
method using a domestic microwave oven (Mahadevan’s
method [36-38]). Pure and CdS doped KDP single crystals (a
total of six) were grown and characterized chemically,
structurally, thermally, mechanically, optically and electrically
by using the available standard methods. The results obtained
are reported herein and discussed.
2. EXPERIMENTAL DETAILS
2.1 Preparation of CdS Nanoparticles
Mahadevan’s method [36-38] was adopted to obtain the
ethylene diamine capped CdS nanoparticles from cadmium
acetate dihydrate and thiourea (both AR grade) dissolved in
double distilled water in the presence of ethylene diamine.
The solubility was found to be 0.33g/100ml of H2O. Details
on the preparation and characterization of CdS nanoparticles
appear elsewhere.
2.2 Growth of KDP Single Crystals
Pure and CdS doped KDP single crystals were grown by the
free (slow) evaporation method from saturated aqueous
solutions of KDP. CdS nanoparticles (0.1g) were dissolved in
double distilled water (100ml) and used as the dopant. Five
different dopant concentrations were considered by adding
2,3,4,5 and 6 ml of the above solution to the KDP solution.
The above doped solutions were stirred well and then allowed
to equilibrate in the dust free zone at room temperature. Small
crystals appeared in the beginning stage due to slow
evaporation and grew larger in a considerable time. The grown
crystals are represented in the same order as Pure KDP,
CKDP-1, CKDP-2, CKDP-3, CKDP-4 and CKDP-5.
2.3 Characterizations Made
X-ray powder diffraction (PXRD) data were collected for the
powdered crystal samples (all the six) using an automated X-
ray powder diffractometer (X-PERT PRO PANalytical) with
monochromated CuKα radiation ( =1.54056Å) in the 2θ range
10-700
. The reflections were indexed by following the
procedures of Lipson and Steeple [39]. Lattice parameters
along with estimated standard deviation (e.s.d.s) were also
determined from the indexed data. Fourier transform infrared
(FTIR) spectra were recorded for the Pure KDP and CKDP-5
crystals by the KBr pellet technique using a Perkin Elmer
FTIR spectrometer in the wavenumber range 400 - 4000 cm-1
.
Atomic absorption spectroscopic (AAS) measurements were
carried out for the doped crystals using an AAS spectrometer
(model AA-6300).
Thermogravimetric analysis (TGA) and differential thermal
analysis (DTA) were carried out for the Pure KDP and CKDP-
5 crystals using a thermal analyser ( model SDT-Q600) in the
nitrogen atmosphere in the temperature range of room
temperature to 900o
C at a heating rate of 10o
C/min. UV-Vis-
NIR transmission spectra for all the six crystals were recorded
in the wavelength range 190-1100nm using a Perkin Elmer
Lambda35 spectrophotometer. The second harmonic
generation (SHG) property was tested for all the six grown
crystals by carrying out the Kurtz and Perry [40] powder SHG
test using a Q-switched Nd:YAG laser (1064nm) ( supplied by
Spectra Physics, USA). Vicker’s microhardness measurements
were carried out on the (100) face of all the six crystals grown
using a SHIMADZU HMV-2T microhardness tester with a
diamond indentor.
Crystals with large surface defects-free (i.e. without any pit or
crack or scratch on the surface, tested with a travelling
microscope) size (>3mm) were selected and used for the AC
and DC electrical measurements. The extended portions of the
crystals were removed completely and the opposite faces were
polished and coated with good quantity graphite to obtain a
good conductive surface layer. The dimension of the crystal
were measured using a traveling microscope (Least
count=0.001cm). The DC electrical conductivity
measurements were carried out to an accuracy of ±2% for all
the six grown crystals along both a- and c- directions at
various temperatures ranging from 40-1500
C by the
conventional two-probe method using a million megohm
meter in a way similar to that followed by Mahadevan and his
co-workers [41-43]. The DC conductivity (σdc) of the crystal
was calculated using the relation:
σdc =dcrys/(RAcrys)
Where R is the measured resistance, dcrys is the thickness of
the sample crystal and Acrys is the area of the face of the
crystal in contact with the electrode. The capacitance (Ccrys)
and dielectric loss factor (tan ) measurements were carried
IJRET: International Journal of Research in Engineering and Technology
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Volume: 02 Issue: 12 | Dec-2013, Available @
out for all the six grown crystals to an accuracy
parallel plate capacitor method using an LCR meter
(Systronics make) with a frequency of 1kHz at
temperatures ranging from 40-1500
C along both a
directions in a way similar to that followed by Mahadevan and
his co-workers [44-46]. In both the DC and AC electrical
measurements, the observations were made while cooling the
sample crystal and the temperature was controlled to an
accuracy of ±1%. The air capacitance (C
measured but only at 400
C since the temperature variation of
Cair was found to be negligible. As the crystal surface area
touching the electrode was smaller than the plate (electrode)
area of the cell, the dielectric constant of the crystal (
calculated using Mahadevans’s formula [47,48]
where Ccrys is the capacitance with crystal (including air), C
is the capacitance of air and Aair is the area of the electrode.
The AC electrical conductivity (σac) was calculated using the
relation:
σac= ε0 εr ω tan ,
where ε0 is the permittivity of free space and ω
frequency of the applied field.
3. RESULTS AND DISCUSSION
3.1 Crystals Grown
Figure 1 shows a photograph of the sample crystals grown in
the present study. All the six crystals grown are
stable in atmospheric air, colourless and transparent.
Fig-2: PXRD patterns observed for pure and CdS doped KDP crystal
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319
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2013, Available @ http://www.ijret.org
out for all the six grown crystals to an accuracy of ±2% by the
tor method using an LCR meter
) with a frequency of 1kHz at various
C along both a- and c-
directions in a way similar to that followed by Mahadevan and
both the DC and AC electrical
measurements, the observations were made while cooling the
sample crystal and the temperature was controlled to an
±1%. The air capacitance (Cair) was also
C since the temperature variation of
was found to be negligible. As the crystal surface area
touching the electrode was smaller than the plate (electrode)
the dielectric constant of the crystal (εr) was
calculated using Mahadevans’s formula [47,48]
is the capacitance with crystal (including air), Cair
is the area of the electrode.
alculated using the
is the permittivity of free space and ω is the angular
Figure 1 shows a photograph of the sample crystals grown in
the present study. All the six crystals grown are found to be
colourless and transparent.
Fig-1: Photograph of the crystals grown
3.2 Lattice Variation and
The indexed PXRD patterns observed in the present study are
shown in Figure 2. Appearance of strong and sharp peaks
confirms the crystalline nature of the grown crystals. The
average lattice parameters obtained from PXRD
with the Cd atom contents of doped crystals obtained through
the AAS measurements are provided in Table 1.
PXRD patterns observed for pure and CdS doped KDP crystal
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740
Photograph of the crystals grown
and Chemical Composition
The indexed PXRD patterns observed in the present study are
shown in Figure 2. Appearance of strong and sharp peaks
confirms the crystalline nature of the grown crystals. The
average lattice parameters obtained from PXRD data along
with the Cd atom contents of doped crystals obtained through
measurements are provided in Table 1.
PXRD patterns observed for pure and CdS doped KDP crystals
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 741
4000.0 3000 2000 1500 1000 402.0
0.0
10
20
30
40
50
60
70
80
90
100.0
cm-1
%T
3928.38
3813.51
3423.66
2465.41
2276.74
1643.12
1298.13
1097.20
906.05
544.35
452.81
3932.19
3789.81
3403.52
2772.40 2472.07
2282.59
1726.05
1300.20
1101.75
909.91
546.63
471.73
Table-1: The observed lattice average parameters and Cd
atom contents. The e.s.d.s are in parentheses
The average lattice parameters observed in the present study
(see Table 1) for the pure KDP crystal agree well with that
reported in the literature [49]: a=7.3930 Å and c=7.0484 Å.
This confirms the identity of the substance. The observed
increase of lattice volume caused by the impurity addition
indicates that the impurity molecules have entered into the
KDP crystal matrix. Moreover, it can be seen that the lattice
volume varies further with the increase in impurity
concentration. The Cd atom contents observed (see Table 1)
endorse this result. So, the present study indicates that it is
possible that CdS can be doped to KDP crystal.
Figure 3 shows the FTIR spectra observed for the Pure KDP
and CKDP-5. The vibrational band assignments are provided
in Table 2. Significant difference could not be observed for the
doped crystals as the impurity concentrations considered are
small. The spectrum observed for the Pure KDP compares
well with that reported in the literature which again confirms
the material of the crystal. The vibrational band assignments
reported for Pure KDP in the literature [50] are also given in
Table 2 for comparison.
Pure KDP
CKDP-5
Fig-3: FTIR spectra observed for the Pure KDP and CKDP-5 crystals
Crystal
Lattice parameters
Cd atom
content
(ppm)
a (Å) c (Å)
Volume
(Å3
)
Pure KDP 7.413(8) 6.942(9) 381.5 -
CKDP-1 7.441(4) 6.964(4) 385.6 4.93
CKDP-2 7.476(8) 6.997(10) 391.1 6.54
CKDP-3 7.552(9) 6.884(11) 392.6 7.45
CKDP-4 7.511(8) 7.072(6) 398.9 7.95
CKDP-5 7.544(11) 7.052(8) 401.3 8.96
Transmittance(a.u)
Wavenumber (cm-1
)
IJRET: International Journal of Research in Engineering and Technology
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Volume: 02 Issue: 12 | Dec-2013, Available @
Table-2: The vibrational band assignments
3.3 Thermal Properties
Figure 4 shows the TGA and DTA curves observed for the
Pure KDP and CKDP-5 crystals. It can be understood that the
Pure KDP and CdS doped KDP crystals are thermally stable
up to 2120
C and 2110
C respectively. Beyond that, the pure or
doped KDP decomposes as expected.
Pure KDP
TGA
Wavenumbers (cm-1
) for
AssignmentPure
KDP
CKDP-5
Pure KDP
[50]
3928 3932 3941 O-H stretching
3813 3789 - Free O-H s
3423 3403 3428
Hydrogen bonded O
stretching
- 2772 2782
P-O-H
stretching
2465 2472 2464
O=P-OH
stretching
2276 2282 2354 P-O-H bending
- 1726 - O=P-O stretching
1643 - 1642
O=P-OH symmetric
stretching
1298 1300 1300 P=O stretching
1097 1101 1095 P=O stretching
906 909 904
P=O-H symmetric
stretching
544 546 542 HO-P-OH bending
452 471 458 PO4 stretching
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319
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2013, Available @ http://www.ijret.org
0 400
0
30
60
T(%)
Wavelength (nm)
The vibrational band assignments
curves observed for the
It can be understood that the
ure KDP and CdS doped KDP crystals are thermally stable
C respectively. Beyond that, the pure or
DTA
TGA
CKDP
Fig-4: TGA and DTA curves observed for the P
CKDP
3.4 Optical and Mechanical Properties
Figure 5 shows the UV-Vis
the six crystals grown in the present study. It is observed from
the spectra that both pure and CdS doped KDP crystals exhibit
low cut off wave lengths and good transmittance
visible and infrared region
percentages and cut off wavelengths observed are provided in
Table 3. The transparent nature of
desirable property for these crystals to have NLO applications.
Fig-5: UV-Vis-NIR spectra
doped KDP crystals
Assignment
tretching
H stretching
Hydrogen bonded O-H
asymmetric
OH asymmetric
H bending
O stretching
OH symmetric
P=O stretching
P=O stretching
H symmetric
OH bending
stretching
eISSN: 2319-1163 | pISSN: 2321-7308
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742
800 1200
Wavelength (nm)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
CKDP-5 DTA
TGA
nd DTA curves observed for the Pure KDP and
CKDP-5 crystals
Mechanical Properties
Vis-NIR transmittance spectra for all
the six crystals grown in the present study. It is observed from
both pure and CdS doped KDP crystals exhibit
low cut off wave lengths and good transmittances towards the
visible and infrared regions. The optical transmission
off wavelengths observed are provided in
The transparent nature of these crystals observed is a
desirable property for these crystals to have NLO applications.
NIR spectra observed for the pure and CdS
doped KDP crystals
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 743
30 60 90
60
90
120
150
Hv
(kg/mm
2
)
Load P (g)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
1.2 1.4 1.6
1.5
1.8
2.1
logP
log d
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
Table-3: The cut off wavelengths, optical transmission percentages, SHG efficiencies and work hardening coefficients (n)
The SHG efficiencies observed are given in the Table 3. It can
be seen that the SHG efficiency increases significantly due to
CdS doping.
Figure 6(a) shows the variation of Vicker hardness number
(Hv) with applied load (P) for the pure and CdS doped KDP
crystals grown in the present study. The hardness of a material
is a measure of its resistance it offers to local deformations
[28]. The micro-indentation test is a useful method for
studying the nature of plastic flow and its influence on the
deformation of the materials. Higher hardness value of a
crystal indicates that greater stress is required to create
dislocation [51].
(a)
(b)
Fig-6: Results of microhardness measurements: (a) Hardness
number (Hv) verses load (P) plots and (b) log P verses log d
plots
The log P verses log d plots (d is the average diagonal length
of the indentation made) were also made and are shown in
Figure 6(b). The plots are found to be nearly straight line.
From the slope of the best fitted lines, the work hardening
coefficients or Meyer indices (n) were obtained and are given
in Table 3.
Results obtained in the present study indicate that the Hv value
increases with the increasing load for all the six crystals
grown. The Hv value increases upto a load of 100g, above
which cracks start developing which may be due to the release
of internal stress generation with indentation. The Vicker
hardness number (Hv) is defined as
Hv=1.8544 P/d2
kg/mm2
and the Meyer’s law [52] is expressed as
P=k1dn
where k1 is the material constant.
According to Onitsch and Hanneman ‘n’ should lie between
1.0 and 1.6 for hard material and above 1.6 for soft ones [52].
The ‘n’ values observed in the present study are more than 1.6.
This indicates that all the six crystals grown belong to soft
materials category.
3.5 Electrical Properties
The dielectric parameters, viz. DC electrical conductivity
(σdc), dielectric constant (εr), dielectric loss factor (tan ) and
AC conductivity (σac) values obtained in the present study are
shown in Figures 7-10. It can be seen that all the four
parameters increase with the increase in temperature.
However, no systematic variation is observed with the
impurity concentration (volume of CdS solution added to the
KDP solution used for the growth of single crystals) for all the
above electrical parameters (except for σdc along a-direction)
in the whole temperature range considered in the present
study. This is illustrated in Figures 11-14. σdc along a-direction
decreases with the increase in CdS concentration. Moreover,
Crystal Cut off
wavelength
(nm)
Optical
transmission
(%)
SHG
efficiency
Work
hardening
coefficient
Pure KDP 330 58 1.00 2.6
CKDP-1 260 67 2.00 2.7
CKDP-2 292 45 1.61 1.6
CKDP-3 300 65 0.94 3.3
CKDP-4 307 13 1.88 3.3
CKDP-5 340 30 2.38 2.9
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 744
40 80 120 160
0
500
1000
DCconductivity(x10
-7
mho/m)
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 80 120 160
0
70
140
DCconductivity(x10
-7
mho/m)
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 60 80 100 120 140 160
3
4
5
6
7
8
9
10
11
12
13
14
15
Dielectricconstant
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 60 80 100 120 140 160
6
8
10
12
14
16
18
20
22
24
26
28
Dielectricconstant
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 80 120 160
0
1
2
Dielectricloss
Temperature (
o
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 60 80 100 120 140 160
0.0
0.5
1.0
1.5
2.0
2.5
Dielectricloss
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
the εr values (along both a- and c- directions) observed for the
CdS doped crystal are less than that observed for the pure
KDP. The variation with CdS concentration is nonlinear. The
decrease of εr value due to CdS addition indicates the
improvement in NLO property. This is in agreement with the
SHG efficiencies observed.
Along a- direction Along c- direction
Fig-7: DC electrical conductivities (σdc) observed for the pure and CdS doped KDP crystals
Along a- direction Along c- direction
Fig-8: Dielectric constants (εr) observed for the pure and CdS doped KDP crystals
Along a- direction Along c- direction
Fig-9: Dielectric loss factors (tan ) observed for the pure and CdS doped KDP crystals
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
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40 80 120 160
0
6
12
ACconductivity(x10
-7
mho/m)
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
40 80 120 160
0
20
40
ACconductivity(x10
-7
mho/m)
Temperature (
0
C)
Pure KDP
CKDP-1
CKDP-2
CKDP-3
CKDP-4
CKDP-5
0 3 6
0
5
10
15
Dielectricconstant
CdS solution (ml)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
8
16
24
Dielectricconstant
CdS solutiom (ml)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
0
500
1000
DCconductivity(x10
-7
mho/m)
CdS solution (ml)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
0
70
140
DCconductivity(x10
-7
mho/m)
CdS solution (ml)
40
0
C
80
0
C
120
0
C
150
0
C
Along a- direction Along c- direction
Fig-10: AC electrical conductivities (σac) observed for the pure and CdS doped KDP crystals
Along a- direction Along c- direction
Fig-11: Impurity concentration dependence of σdc observed for the pure and CdS doped KDP crystals
Along a- direction Along c- direction
Fig-12: Impurity concentration dependence of εr observed for the pure and CdS doped KDP crystals
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0 3 6
0
6
12
ACconductivity(x10
-7
mho/m)
CdS solution (m l)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
0.0
0.8
1.6
2.4
Dielectricloss
CdS solution (ml)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
0
10
20
30
40
ACconductivity(x10
-7
mho/m)
C dS solution (m l)
40
0
C
80
0
C
120
0
C
150
0
C
0 3 6
0
1
2
3
Dielectricloss
CdS solution (ml)
40
0
C
80
0
C
120
0
C
150
0
C
Along a- direction Along c- direction
Fig-13: Impurity concentration dependence of tan observed for the pure and CdS doped KDP crystals
Along a- direction Along c- direction
Fig-14: Impurity concentration dependence of σac observed for the pure and CdS doped KDP crystals
The experimental data and especially the character of the
temperature dependence of electrical conductivity allowed the
earlier workers to understand that the electrical conductivity of
KDP crystals is determined by both the thermally generated
L-defects (vacant hydrogen bonds) and the foreign impurities
incorporated into the lattice and generating L-defects there
[53]. When performing measurements, Lokshin [54] assumed
that HPO4
2-
ions are also responsible for the formation of
vacant hydrogen bonds (L-defects). Therefore, the pH value of
the initial solution, which determines its ionic composition,
can be one of the most important factors that affect crystal
conductivity, because of the HPO4
2-
ion concentration in the
solution at some pH is higher by several orders of maginitude
than the concentration of any other impurity [55]. From the
above, it can be understood that the proton transport depends
on the generation of L-defects. Hence, the increase of
conductivity with the increase in temperature observed for
CdS doped KDP crystals in the present study can be
understood as due to the temperature dependence of the proton
transport. Also, the conductivity increases smoothly through
the temperature range considered in the present study.
Plots between lnσdc and 103
/T and between lnσac and 103
/T
(not shown here) are found to be nearly linear. So, the
conductivity (DC and AC) values were fitted correspondingly
to the Arrhenius relation:
σdc=σ0dcexp[-Edc/(kT)]
and σac=σ0acexp[-Eac/(kT)],
where σ0dc and σ0ac are the proportionality constant
(considered to be the characteristic constant of the material), k
is the Boltzman constant and T is the absolute temperature.
The DC and AC activation energies (Edc and Eac) were
estimated using the slope of the corresponding line plots. The
estimated DC and AC activation energies for the pure and CdS
doped KDP crystals grown in the present study are given in
Table 4. The Edc values are observed to be more than the Eac
values as expected. The low values of Edc and Eac observed
suggests that oxygen vacancies may be responsible for
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 747
conduction in the temperature region considered in the present
study.
Table-4: The activation energies (Eac and Edc) estimated for
pure and CdS doped KDP crystals
Variation of dielectric constant with temperature is generally
attributed to the crystal expansion, the electronic and ionic
polarizations and the presence of impurities and crystal
defects. The variation of εr at lower temperatures is mainly
due to the crystal expansion and electronic and ionic
polarizations. The increase of εr at higher temperatures is
mainly attributed to the thermally generated charge carriers
and impurity dipoles. It has been shown by Varotsos [56] that
the electronic polarizability practically remains constant in the
case of ionic crystals. So, the increase in dielectric constant
with temperature is essentially due to the temperature
variation of ionic polarizability.
The CdS is an ionic substance and is expected to become Cd2+
and S2-
ions in the solution. In the KDP crystal matrix, some
of these ions are expected to occupy interstitial positions. This
induces bulk defect states due to competition in getting the
sites for the impurity ions to occupy. To some extent, the
impurity ions are expected to replace the ions in KDP. So, it is
expected to create a random disturbance in the hydrogen
bonding system in the KDP crystal matrix. As the conduction
in KDP crystal is protonic, the random disturbance in the
hydrogen bonding system may cause the electrical parameters
to vary nonlinealy with the impurity concentration.
CONCLUSIONS
Ethylene diamine capped CdS nanoparticles were prepared by
a simple solvothermal method using a domestic microwave
oven. As CdS nanoparticles prepared were found to be slightly
soluble in water (0.33g/100ml of water), CdS doped KDP
single crystals could be successfully grown by the free
evaporation method from aqueous solutions at room
temperature. The six grown crystals were characterized
structurally, chemically, thermally, optically, mechanically
and electrically. Results obtained indicate that the impurity
molecules have entered into the KDP crystal matrix. CdS
doping have been found to enhance the SHG efficiency and
tune the optical and electrical properties significantly.
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Crystal Activation energies (eV)
Along a-direction Along c-direction
Eac Edc Eac Edc
Pure KDP 0.148 0.275 0.209 0. 260
CKDP-1 0.133 0.225 0. 232 0. 249
CKDP-2 0.101 0.240 0. 223 0. 262
CKDP-3 0.031 0.223 0. 204 0. 217
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CKDP-5 0.038 0.281 0. 226 0. 238
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 748
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BIOGRAPHIES
O.V.Mary Sheeja, born in Colachel, India
in 1982 has acquired her academic degrees
B.Sc. (Physics, 2002), M.Sc. (Physics,
2004), M.Phil. (Physics, 2006) from
Manonmanium Sundaranar University.
Currently she is a Ph.D research Scholar of
Manonmanium Sundaranar University. She
has about 3 years research experience and her research area is
crystal growth and characterization.
C.K.Mahadevan, born in Nagercoil, India
in 1958 has acquired B.Sc. (1978),
M.Sc.(1980), Ph.D.(1984) and D.Sc.
(2002) degrees in Physics from reputed
institutions in India. After serving for some
time in different places in India and USA,
he started his long service in S.T.Hindu College, Nagercoil in
1987 and has been there till Date. He has more than 27 years
teaching experience (taught B.Sc., M.Sc., M.Phil and Ph.D.
students) and 32 years research experience (guided 30 Ph.D.
projects, published 1 review article and 180 research papers in
International journals and delivered 57 invited talks in
national/international conferences). His major research area is
Crystalline and Nanostructured Materials Science (Materials
Synthesis and Characterization). He is a winner of several
coveted awards and honours for his teaching, research and
related activities.

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Growth and characterization of cd s doped kdp single

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 738 GROWTH AND CHARACTERIZATION OF CdS DOPED KDP SINGLE CRYSTALS O V Mary Sheeja1 , C K Mahadevan2 1, 2 Physics Research Centre, S.T.Hindu College, Nagercoil-629002, Tamilnadu, India. ovsheeja@yahoo.in, mahadevan58@yahoo.co.in Abstract Pure and CdS added potassium dihydrogen phosphate (KDP) single crystals (a total of six) have been grown by the slow evaporation method at room temperature. Powder X-ray diffraction, atomic absorption spectroscopic and Fourier transform infrared spectral measurements were done to characterize the grown crystals structurally and chemically. Thermal and mechanical stabilities were understood by making respectively the thermogravimetric and microhardness measurements. The optical transmittance and second harmonic generation efficiency were understood by making respectively the UV-Vis-NIR spectral and nonlinear optical measurements. The AC and DC electrical measurements made on all the six grown single crystals indicate a normal dielectric behaviour. The electrical parameters, viz. dielectric constant, dielectric loss factor and AC and DC electrical conductivities are found to increase with the increase in temperature in the range (40 – 150o C ) considered in the present study. The estimated AC and DC activation energies are found to vary nonlinearly with the impurity concentration. Keywords: Crystal growth, Doped crystals, KDP crystals, Physical properties, X-ray diffraction. -----------------------------------------------------------------------***---------------------------------------------------------------------- 1. INTRODUCTION Potassium dihydrogen phosphate (KH2PO4, KDP) crystal is widely used and well studied nonlinear optical (NLO) material. The unique combination of properties like wide range of transparency, relatively high magnitude of the quadratic nonlinear susceptibility, electrooptical and piezooptical effect, as well as the possibility of growing wide aperture crystals make KDP single crystals to have a special attention of the researchers. Currently, KDP single crystals are used in industrial laser facilities as a frequency multiplier, parametric amplifier and electrooptical shutters. Many attempts have been made to modify its properties either by changing the growth condition or by adding different impurities [1-7]. The structure of KDP type ferroelectrics is defined by their hydrogen bonds and, consequently, such matrixes readily accept both organic and inorganic impurities, e.g. KCl, oxalic acid, Al2O3, amaranth, rhodamine B, methyl orange, L- glutamic acid, L-histidine, L-valine [8-11]. Recently, the effect of TiO2 (prepared as nanoparticles) on the functional properties of KDP single crystals have been studied [12-16]. It has been reported that the composite system KDP:TiO2 has giant nonlinear optical response. The influence of incorporated Al2O3.nH2O nanoparticles on the growth kinetics of KDP crystal faces and crystal perfection were investigated [17]. The synthesis and properties of highly luminescent II-VI compound semiconductor nanoparticles have been extensively investigated from the basic research point of view to the application field. With the miniaturization of the particles the band gap expands and the energy level of the core band shift towards higher binding energy and, subsequently, some physical properties change. Electron and phonon confinement is possible in II-VI compound semiconductors when size of particles becomes less than the Bohr radius of the bulk crystal exciton. This leads to new physical properties and, consequently, new applications arise in telecommunications and transmission [18]. A strong interest has been devoted to nanocrystals (NCs) of semiconductors embedded in wide gap matrix, such as glass [19-21]. ZnO nanocrystals have been successfully embedded in melt-grown KBr crystals [22]. Boudine etal. [23-25] have analysed alkali halide crystals, viz. NaCl, KCl, KBr doped with II-VI compound semiconductors, viz. CdTe and CdS. Recently, a study [26] has been performed to prove the possibility of embedding CdTe nanoparticle in KDP crystalline matrix. Such crystals were able to capture 2nm- 250µm particles. Balasubramanian et al [27] have reported that the density and mechanical properties of triglycine sulphate (TGS) crystals were improved by doping with water- soluble CdS nanoparticle dispersed in water. The cadmium sulphide (CdS) is one of the interesting materials used in optoelectronics, electroluminescence and in laser devices [28-30]. The band gap energy (Eg) of CdS at room temperature is about 2.5ev [31] and the exciton Bohr radius is 3nm [32]. It is expected to be worth and interesting to dope KDP crystal with CdS. KDP single crystals are grown
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 739 normally by using the solution methods at near ambient temperatures. Generally II-VI compounds including CdS do not dissolve in water. Now, the question is how to dissolve CdS in the aqueous solution of KDP used for the growth of single crystals. So, finding a way to do the above is one of the challenges of recent research activities. During the wet chemical synthesis of nanoparticles, organic stabilizers are usually used to prevent them from aggregating by capping their surface. Moreover, the introduction of stabilizers influences on the chemical and physical properties of II-VI compound semiconductor materials, from stability to solubility and to light emission. However, only few reports describe the preparation of water-soluble CdS nanoparticles with complex molecules [33-34]. Tang et al [35] found that ethylene diamine capping enhances the solubility of CdS nanoparticles in water. In an attempt to introduce CdS as dopant into the KDP crystal matrix, in the present work, we have prepared ethylene diamine capped CdS nanoparticles by a simple solvothermal method using a domestic microwave oven (Mahadevan’s method [36-38]). Pure and CdS doped KDP single crystals (a total of six) were grown and characterized chemically, structurally, thermally, mechanically, optically and electrically by using the available standard methods. The results obtained are reported herein and discussed. 2. EXPERIMENTAL DETAILS 2.1 Preparation of CdS Nanoparticles Mahadevan’s method [36-38] was adopted to obtain the ethylene diamine capped CdS nanoparticles from cadmium acetate dihydrate and thiourea (both AR grade) dissolved in double distilled water in the presence of ethylene diamine. The solubility was found to be 0.33g/100ml of H2O. Details on the preparation and characterization of CdS nanoparticles appear elsewhere. 2.2 Growth of KDP Single Crystals Pure and CdS doped KDP single crystals were grown by the free (slow) evaporation method from saturated aqueous solutions of KDP. CdS nanoparticles (0.1g) were dissolved in double distilled water (100ml) and used as the dopant. Five different dopant concentrations were considered by adding 2,3,4,5 and 6 ml of the above solution to the KDP solution. The above doped solutions were stirred well and then allowed to equilibrate in the dust free zone at room temperature. Small crystals appeared in the beginning stage due to slow evaporation and grew larger in a considerable time. The grown crystals are represented in the same order as Pure KDP, CKDP-1, CKDP-2, CKDP-3, CKDP-4 and CKDP-5. 2.3 Characterizations Made X-ray powder diffraction (PXRD) data were collected for the powdered crystal samples (all the six) using an automated X- ray powder diffractometer (X-PERT PRO PANalytical) with monochromated CuKα radiation ( =1.54056Å) in the 2θ range 10-700 . The reflections were indexed by following the procedures of Lipson and Steeple [39]. Lattice parameters along with estimated standard deviation (e.s.d.s) were also determined from the indexed data. Fourier transform infrared (FTIR) spectra were recorded for the Pure KDP and CKDP-5 crystals by the KBr pellet technique using a Perkin Elmer FTIR spectrometer in the wavenumber range 400 - 4000 cm-1 . Atomic absorption spectroscopic (AAS) measurements were carried out for the doped crystals using an AAS spectrometer (model AA-6300). Thermogravimetric analysis (TGA) and differential thermal analysis (DTA) were carried out for the Pure KDP and CKDP- 5 crystals using a thermal analyser ( model SDT-Q600) in the nitrogen atmosphere in the temperature range of room temperature to 900o C at a heating rate of 10o C/min. UV-Vis- NIR transmission spectra for all the six crystals were recorded in the wavelength range 190-1100nm using a Perkin Elmer Lambda35 spectrophotometer. The second harmonic generation (SHG) property was tested for all the six grown crystals by carrying out the Kurtz and Perry [40] powder SHG test using a Q-switched Nd:YAG laser (1064nm) ( supplied by Spectra Physics, USA). Vicker’s microhardness measurements were carried out on the (100) face of all the six crystals grown using a SHIMADZU HMV-2T microhardness tester with a diamond indentor. Crystals with large surface defects-free (i.e. without any pit or crack or scratch on the surface, tested with a travelling microscope) size (>3mm) were selected and used for the AC and DC electrical measurements. The extended portions of the crystals were removed completely and the opposite faces were polished and coated with good quantity graphite to obtain a good conductive surface layer. The dimension of the crystal were measured using a traveling microscope (Least count=0.001cm). The DC electrical conductivity measurements were carried out to an accuracy of ±2% for all the six grown crystals along both a- and c- directions at various temperatures ranging from 40-1500 C by the conventional two-probe method using a million megohm meter in a way similar to that followed by Mahadevan and his co-workers [41-43]. The DC conductivity (σdc) of the crystal was calculated using the relation: σdc =dcrys/(RAcrys) Where R is the measured resistance, dcrys is the thickness of the sample crystal and Acrys is the area of the face of the crystal in contact with the electrode. The capacitance (Ccrys) and dielectric loss factor (tan ) measurements were carried
  • 3. IJRET: International Journal of Research in Engineering and Technology __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ out for all the six grown crystals to an accuracy parallel plate capacitor method using an LCR meter (Systronics make) with a frequency of 1kHz at temperatures ranging from 40-1500 C along both a directions in a way similar to that followed by Mahadevan and his co-workers [44-46]. In both the DC and AC electrical measurements, the observations were made while cooling the sample crystal and the temperature was controlled to an accuracy of ±1%. The air capacitance (C measured but only at 400 C since the temperature variation of Cair was found to be negligible. As the crystal surface area touching the electrode was smaller than the plate (electrode) area of the cell, the dielectric constant of the crystal ( calculated using Mahadevans’s formula [47,48] where Ccrys is the capacitance with crystal (including air), C is the capacitance of air and Aair is the area of the electrode. The AC electrical conductivity (σac) was calculated using the relation: σac= ε0 εr ω tan , where ε0 is the permittivity of free space and ω frequency of the applied field. 3. RESULTS AND DISCUSSION 3.1 Crystals Grown Figure 1 shows a photograph of the sample crystals grown in the present study. All the six crystals grown are stable in atmospheric air, colourless and transparent. Fig-2: PXRD patterns observed for pure and CdS doped KDP crystal IJRET: International Journal of Research in Engineering and Technology eISSN: 2319 __________________________________________________________________________________________ 2013, Available @ http://www.ijret.org out for all the six grown crystals to an accuracy of ±2% by the tor method using an LCR meter ) with a frequency of 1kHz at various C along both a- and c- directions in a way similar to that followed by Mahadevan and both the DC and AC electrical measurements, the observations were made while cooling the sample crystal and the temperature was controlled to an ±1%. The air capacitance (Cair) was also C since the temperature variation of was found to be negligible. As the crystal surface area touching the electrode was smaller than the plate (electrode) the dielectric constant of the crystal (εr) was calculated using Mahadevans’s formula [47,48] is the capacitance with crystal (including air), Cair is the area of the electrode. alculated using the is the permittivity of free space and ω is the angular Figure 1 shows a photograph of the sample crystals grown in the present study. All the six crystals grown are found to be colourless and transparent. Fig-1: Photograph of the crystals grown 3.2 Lattice Variation and The indexed PXRD patterns observed in the present study are shown in Figure 2. Appearance of strong and sharp peaks confirms the crystalline nature of the grown crystals. The average lattice parameters obtained from PXRD with the Cd atom contents of doped crystals obtained through the AAS measurements are provided in Table 1. PXRD patterns observed for pure and CdS doped KDP crystal eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ 740 Photograph of the crystals grown and Chemical Composition The indexed PXRD patterns observed in the present study are shown in Figure 2. Appearance of strong and sharp peaks confirms the crystalline nature of the grown crystals. The average lattice parameters obtained from PXRD data along with the Cd atom contents of doped crystals obtained through measurements are provided in Table 1. PXRD patterns observed for pure and CdS doped KDP crystals
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 741 4000.0 3000 2000 1500 1000 402.0 0.0 10 20 30 40 50 60 70 80 90 100.0 cm-1 %T 3928.38 3813.51 3423.66 2465.41 2276.74 1643.12 1298.13 1097.20 906.05 544.35 452.81 3932.19 3789.81 3403.52 2772.40 2472.07 2282.59 1726.05 1300.20 1101.75 909.91 546.63 471.73 Table-1: The observed lattice average parameters and Cd atom contents. The e.s.d.s are in parentheses The average lattice parameters observed in the present study (see Table 1) for the pure KDP crystal agree well with that reported in the literature [49]: a=7.3930 Å and c=7.0484 Å. This confirms the identity of the substance. The observed increase of lattice volume caused by the impurity addition indicates that the impurity molecules have entered into the KDP crystal matrix. Moreover, it can be seen that the lattice volume varies further with the increase in impurity concentration. The Cd atom contents observed (see Table 1) endorse this result. So, the present study indicates that it is possible that CdS can be doped to KDP crystal. Figure 3 shows the FTIR spectra observed for the Pure KDP and CKDP-5. The vibrational band assignments are provided in Table 2. Significant difference could not be observed for the doped crystals as the impurity concentrations considered are small. The spectrum observed for the Pure KDP compares well with that reported in the literature which again confirms the material of the crystal. The vibrational band assignments reported for Pure KDP in the literature [50] are also given in Table 2 for comparison. Pure KDP CKDP-5 Fig-3: FTIR spectra observed for the Pure KDP and CKDP-5 crystals Crystal Lattice parameters Cd atom content (ppm) a (Å) c (Å) Volume (Å3 ) Pure KDP 7.413(8) 6.942(9) 381.5 - CKDP-1 7.441(4) 6.964(4) 385.6 4.93 CKDP-2 7.476(8) 6.997(10) 391.1 6.54 CKDP-3 7.552(9) 6.884(11) 392.6 7.45 CKDP-4 7.511(8) 7.072(6) 398.9 7.95 CKDP-5 7.544(11) 7.052(8) 401.3 8.96 Transmittance(a.u) Wavenumber (cm-1 )
  • 5. IJRET: International Journal of Research in Engineering and Technology __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ Table-2: The vibrational band assignments 3.3 Thermal Properties Figure 4 shows the TGA and DTA curves observed for the Pure KDP and CKDP-5 crystals. It can be understood that the Pure KDP and CdS doped KDP crystals are thermally stable up to 2120 C and 2110 C respectively. Beyond that, the pure or doped KDP decomposes as expected. Pure KDP TGA Wavenumbers (cm-1 ) for AssignmentPure KDP CKDP-5 Pure KDP [50] 3928 3932 3941 O-H stretching 3813 3789 - Free O-H s 3423 3403 3428 Hydrogen bonded O stretching - 2772 2782 P-O-H stretching 2465 2472 2464 O=P-OH stretching 2276 2282 2354 P-O-H bending - 1726 - O=P-O stretching 1643 - 1642 O=P-OH symmetric stretching 1298 1300 1300 P=O stretching 1097 1101 1095 P=O stretching 906 909 904 P=O-H symmetric stretching 544 546 542 HO-P-OH bending 452 471 458 PO4 stretching IJRET: International Journal of Research in Engineering and Technology eISSN: 2319 __________________________________________________________________________________________ 2013, Available @ http://www.ijret.org 0 400 0 30 60 T(%) Wavelength (nm) The vibrational band assignments curves observed for the It can be understood that the ure KDP and CdS doped KDP crystals are thermally stable C respectively. Beyond that, the pure or DTA TGA CKDP Fig-4: TGA and DTA curves observed for the P CKDP 3.4 Optical and Mechanical Properties Figure 5 shows the UV-Vis the six crystals grown in the present study. It is observed from the spectra that both pure and CdS doped KDP crystals exhibit low cut off wave lengths and good transmittance visible and infrared region percentages and cut off wavelengths observed are provided in Table 3. The transparent nature of desirable property for these crystals to have NLO applications. Fig-5: UV-Vis-NIR spectra doped KDP crystals Assignment tretching H stretching Hydrogen bonded O-H asymmetric OH asymmetric H bending O stretching OH symmetric P=O stretching P=O stretching H symmetric OH bending stretching eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ 742 800 1200 Wavelength (nm) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 CKDP-5 DTA TGA nd DTA curves observed for the Pure KDP and CKDP-5 crystals Mechanical Properties Vis-NIR transmittance spectra for all the six crystals grown in the present study. It is observed from both pure and CdS doped KDP crystals exhibit low cut off wave lengths and good transmittances towards the visible and infrared regions. The optical transmission off wavelengths observed are provided in The transparent nature of these crystals observed is a desirable property for these crystals to have NLO applications. NIR spectra observed for the pure and CdS doped KDP crystals
  • 6. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 743 30 60 90 60 90 120 150 Hv (kg/mm 2 ) Load P (g) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 1.2 1.4 1.6 1.5 1.8 2.1 logP log d Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 Table-3: The cut off wavelengths, optical transmission percentages, SHG efficiencies and work hardening coefficients (n) The SHG efficiencies observed are given in the Table 3. It can be seen that the SHG efficiency increases significantly due to CdS doping. Figure 6(a) shows the variation of Vicker hardness number (Hv) with applied load (P) for the pure and CdS doped KDP crystals grown in the present study. The hardness of a material is a measure of its resistance it offers to local deformations [28]. The micro-indentation test is a useful method for studying the nature of plastic flow and its influence on the deformation of the materials. Higher hardness value of a crystal indicates that greater stress is required to create dislocation [51]. (a) (b) Fig-6: Results of microhardness measurements: (a) Hardness number (Hv) verses load (P) plots and (b) log P verses log d plots The log P verses log d plots (d is the average diagonal length of the indentation made) were also made and are shown in Figure 6(b). The plots are found to be nearly straight line. From the slope of the best fitted lines, the work hardening coefficients or Meyer indices (n) were obtained and are given in Table 3. Results obtained in the present study indicate that the Hv value increases with the increasing load for all the six crystals grown. The Hv value increases upto a load of 100g, above which cracks start developing which may be due to the release of internal stress generation with indentation. The Vicker hardness number (Hv) is defined as Hv=1.8544 P/d2 kg/mm2 and the Meyer’s law [52] is expressed as P=k1dn where k1 is the material constant. According to Onitsch and Hanneman ‘n’ should lie between 1.0 and 1.6 for hard material and above 1.6 for soft ones [52]. The ‘n’ values observed in the present study are more than 1.6. This indicates that all the six crystals grown belong to soft materials category. 3.5 Electrical Properties The dielectric parameters, viz. DC electrical conductivity (σdc), dielectric constant (εr), dielectric loss factor (tan ) and AC conductivity (σac) values obtained in the present study are shown in Figures 7-10. It can be seen that all the four parameters increase with the increase in temperature. However, no systematic variation is observed with the impurity concentration (volume of CdS solution added to the KDP solution used for the growth of single crystals) for all the above electrical parameters (except for σdc along a-direction) in the whole temperature range considered in the present study. This is illustrated in Figures 11-14. σdc along a-direction decreases with the increase in CdS concentration. Moreover, Crystal Cut off wavelength (nm) Optical transmission (%) SHG efficiency Work hardening coefficient Pure KDP 330 58 1.00 2.6 CKDP-1 260 67 2.00 2.7 CKDP-2 292 45 1.61 1.6 CKDP-3 300 65 0.94 3.3 CKDP-4 307 13 1.88 3.3 CKDP-5 340 30 2.38 2.9
  • 7. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 744 40 80 120 160 0 500 1000 DCconductivity(x10 -7 mho/m) Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 80 120 160 0 70 140 DCconductivity(x10 -7 mho/m) Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 60 80 100 120 140 160 3 4 5 6 7 8 9 10 11 12 13 14 15 Dielectricconstant Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 60 80 100 120 140 160 6 8 10 12 14 16 18 20 22 24 26 28 Dielectricconstant Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 80 120 160 0 1 2 Dielectricloss Temperature ( o C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 60 80 100 120 140 160 0.0 0.5 1.0 1.5 2.0 2.5 Dielectricloss Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 the εr values (along both a- and c- directions) observed for the CdS doped crystal are less than that observed for the pure KDP. The variation with CdS concentration is nonlinear. The decrease of εr value due to CdS addition indicates the improvement in NLO property. This is in agreement with the SHG efficiencies observed. Along a- direction Along c- direction Fig-7: DC electrical conductivities (σdc) observed for the pure and CdS doped KDP crystals Along a- direction Along c- direction Fig-8: Dielectric constants (εr) observed for the pure and CdS doped KDP crystals Along a- direction Along c- direction Fig-9: Dielectric loss factors (tan ) observed for the pure and CdS doped KDP crystals
  • 8. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 745 40 80 120 160 0 6 12 ACconductivity(x10 -7 mho/m) Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 40 80 120 160 0 20 40 ACconductivity(x10 -7 mho/m) Temperature ( 0 C) Pure KDP CKDP-1 CKDP-2 CKDP-3 CKDP-4 CKDP-5 0 3 6 0 5 10 15 Dielectricconstant CdS solution (ml) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 8 16 24 Dielectricconstant CdS solutiom (ml) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 0 500 1000 DCconductivity(x10 -7 mho/m) CdS solution (ml) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 0 70 140 DCconductivity(x10 -7 mho/m) CdS solution (ml) 40 0 C 80 0 C 120 0 C 150 0 C Along a- direction Along c- direction Fig-10: AC electrical conductivities (σac) observed for the pure and CdS doped KDP crystals Along a- direction Along c- direction Fig-11: Impurity concentration dependence of σdc observed for the pure and CdS doped KDP crystals Along a- direction Along c- direction Fig-12: Impurity concentration dependence of εr observed for the pure and CdS doped KDP crystals
  • 9. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 746 0 3 6 0 6 12 ACconductivity(x10 -7 mho/m) CdS solution (m l) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 0.0 0.8 1.6 2.4 Dielectricloss CdS solution (ml) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 0 10 20 30 40 ACconductivity(x10 -7 mho/m) C dS solution (m l) 40 0 C 80 0 C 120 0 C 150 0 C 0 3 6 0 1 2 3 Dielectricloss CdS solution (ml) 40 0 C 80 0 C 120 0 C 150 0 C Along a- direction Along c- direction Fig-13: Impurity concentration dependence of tan observed for the pure and CdS doped KDP crystals Along a- direction Along c- direction Fig-14: Impurity concentration dependence of σac observed for the pure and CdS doped KDP crystals The experimental data and especially the character of the temperature dependence of electrical conductivity allowed the earlier workers to understand that the electrical conductivity of KDP crystals is determined by both the thermally generated L-defects (vacant hydrogen bonds) and the foreign impurities incorporated into the lattice and generating L-defects there [53]. When performing measurements, Lokshin [54] assumed that HPO4 2- ions are also responsible for the formation of vacant hydrogen bonds (L-defects). Therefore, the pH value of the initial solution, which determines its ionic composition, can be one of the most important factors that affect crystal conductivity, because of the HPO4 2- ion concentration in the solution at some pH is higher by several orders of maginitude than the concentration of any other impurity [55]. From the above, it can be understood that the proton transport depends on the generation of L-defects. Hence, the increase of conductivity with the increase in temperature observed for CdS doped KDP crystals in the present study can be understood as due to the temperature dependence of the proton transport. Also, the conductivity increases smoothly through the temperature range considered in the present study. Plots between lnσdc and 103 /T and between lnσac and 103 /T (not shown here) are found to be nearly linear. So, the conductivity (DC and AC) values were fitted correspondingly to the Arrhenius relation: σdc=σ0dcexp[-Edc/(kT)] and σac=σ0acexp[-Eac/(kT)], where σ0dc and σ0ac are the proportionality constant (considered to be the characteristic constant of the material), k is the Boltzman constant and T is the absolute temperature. The DC and AC activation energies (Edc and Eac) were estimated using the slope of the corresponding line plots. The estimated DC and AC activation energies for the pure and CdS doped KDP crystals grown in the present study are given in Table 4. The Edc values are observed to be more than the Eac values as expected. The low values of Edc and Eac observed suggests that oxygen vacancies may be responsible for
  • 10. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 02 Issue: 12 | Dec-2013, Available @ http://www.ijret.org 747 conduction in the temperature region considered in the present study. Table-4: The activation energies (Eac and Edc) estimated for pure and CdS doped KDP crystals Variation of dielectric constant with temperature is generally attributed to the crystal expansion, the electronic and ionic polarizations and the presence of impurities and crystal defects. The variation of εr at lower temperatures is mainly due to the crystal expansion and electronic and ionic polarizations. The increase of εr at higher temperatures is mainly attributed to the thermally generated charge carriers and impurity dipoles. It has been shown by Varotsos [56] that the electronic polarizability practically remains constant in the case of ionic crystals. So, the increase in dielectric constant with temperature is essentially due to the temperature variation of ionic polarizability. The CdS is an ionic substance and is expected to become Cd2+ and S2- ions in the solution. In the KDP crystal matrix, some of these ions are expected to occupy interstitial positions. This induces bulk defect states due to competition in getting the sites for the impurity ions to occupy. To some extent, the impurity ions are expected to replace the ions in KDP. So, it is expected to create a random disturbance in the hydrogen bonding system in the KDP crystal matrix. As the conduction in KDP crystal is protonic, the random disturbance in the hydrogen bonding system may cause the electrical parameters to vary nonlinealy with the impurity concentration. CONCLUSIONS Ethylene diamine capped CdS nanoparticles were prepared by a simple solvothermal method using a domestic microwave oven. As CdS nanoparticles prepared were found to be slightly soluble in water (0.33g/100ml of water), CdS doped KDP single crystals could be successfully grown by the free evaporation method from aqueous solutions at room temperature. The six grown crystals were characterized structurally, chemically, thermally, optically, mechanically and electrically. Results obtained indicate that the impurity molecules have entered into the KDP crystal matrix. CdS doping have been found to enhance the SHG efficiency and tune the optical and electrical properties significantly. 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