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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3831
Effect of Volume Concentration on Various Thermo-Physical Properties
of the CuO Nanofluid in Solar Flat Plate Collector
S. Qadri1, Aqib Hussain Mir2
1,2Department of Mechanical Engineering, National Institute of Technology, Srinagar, J&K, India, 190006
---------------------------------------------------------------------***----------------------------------------------------------------------
Abstract – Present study carries out a theoretical analysisfor
calculating various thermo-physical properties of nano fluids
in flat plate collector. The water based Copper oxide (CuO)
nanofluid is used as a working fluid. A mathematical model
and a program, written in MATLAB code were used for
calculating the thermo-physical properties of the fluid. The
results showed that with the increase in the volume
concentration of the nanoparticle, the density, viscosity and
thermal conductivity increased whereas the specific heat
decreased. The Nusselt number increased with the increase in
volume concentration. However at the same volume
concentration, Nusselt number increased with the diameterof
nanoparticle in the base water.
Key Words: Flat plate collector, Thermophysical
properties, Mathematical Model, MATLAB, Nusselt
number.
1. INTRODUCTION
The flat platecollector forms the heartofanysolarenergy
collection system designed for operation in the low
temperature range, from ambient to 60˚C, or the medium
temperaturerange, fromambientto100˚C.Asolarcollectoris
a special kind of heat exchanger that transfers the radiant
energy of the incident sunlight to the sensible heat of a
working fluid-liquid or air.Theinventionoftheliquidheating
flat plate solar water heater is credited to H.B Saussure,
during the second half of the seventeenth century [4].Flat
Plate collectors have the following advantages over other
types of solar energy collectors:
(i) Absorb direct, diffuse and reflected components of
solar radiation
(ii) Are fixed in tilt and orientation and, thus, there is no
need of tracking the sun,
(iii) Are easy to make and are low in cost,
(iv) Have comparatively low maintenance cost and long
life,
(v) Operate at comparatively high efficiency.
1.1 Objectives of the Study
The objectives of the current study are:
1. To develop a mathematical model and MATLAB Code for
evaluating various parameters.
2. To study the effect of volume concentration of
nanoparticles on various Thermo-physical properties of
the nanofluid.
1.2 LITERATURE REVIEW
Morcos [1] developed a mathematical model for calculating
the total solar radiation on a tilted surface. The model was
then used to determine optimum tilt angles for a flat plate
collector and the optimum tilt angle and surface azimuth
angles for concentrating solar collectors on a daily basis, as
well as for a specified period.
Saraf et al. [2] developed a mathematical model for
calculating the useful energy gained by a flat plate collector
under various operating conditions. The model was then
used to determine the optimum tilt angles for a typical
collector in Basrah on a daily basis, as well as on the basis of
a specified period. The optimum tilt angle was found by
searching its value for which the useful energy gained bythe
collector is a maximum for a particular day or a specified
period. From the results, it was observed that changing the
tilt angle eight times in a year determines the useful energy
in Basrah near its value which is found by changing the tilt
angle daily to its optimum value.
Choi and Eastman [3] studied low thermal conductivity is a
primary limitation in the development of energy-efficient
heat transfer fluids that are required in many industrial
applications. They proposed that an innovative new class of
heat transfer fluids can be engineered by suspending
metallic nanoparticles in conventional heat transfer fluids.
The thermal conductivity of metallic liquids is much greater
than that of nonmetallic liquids. Therefore, the thermal
conductivities of fluids that containsuspendedsolidmetallic
particles were enhanced when compared with conventional
heat transfer fluids.
Yimin and Wilfried [4] described nanofluid as a solid-liquid
mixture in which metallic or nonmetallic nanoparticles are
suspended. The suspended ultrafine particles change
transport properties and heat transfer performance of the
nanofluid, which exhibits a great potential inenhancingheat
transfer. The mechanismofheattransfer enhancementof the
nanofluid was investigated. Based on the assumption that
the nanofluid behaves more like a fluid rather than a
conventional solid-fluid mixture, two different approaches
for deriving heat transfer correlation of the nanofluid were
developed.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3832
2. Methodology
2.1 Estimation of Heat transfer coefficient and Nusselt
number
Li and Xuan [5] proposed the general form of Nusselt
number relating to nanofluids for a laminar (Re < 2300) by
the following relations:
In the above equations, the dimensionless numbers are
given by
Reynolds number:
Peclet number
Prandtl number
Where V is the mean flow velocity, is the diameter of
nanoparticle, and are the dynamic viscosity and
specific heat capacity of nanofluid respectively.
Thermal diffusivity and density of the nanofluidaregiven by
[3] as
Where is thevolumeconcentrationofnanoparticles, is
the density of nanoparticle, is the density of base fluid.
The dimensionless numbers defining Nusselt number are a
function of thermo-physical properties of nanofluid
(viscosity , specific heat capacity, , thermal
conductivities , ,and density, ). There are various
correlations available for estimating the thermo-physical
properties of nanofluids. Azmi et al. (2010) [28] developed
the regression equations for estimation of nanofluids
properties such as and as a function ofvolume
concentration, , particle size, and temperature .
The regression equation for nanofluid viscosity, considering
the particle size, concentration and temperature applicable
for
is given by:
The regression equation for nanofluid thermal conductivity,
considering the particle size concentration andtemperature
applicable for
is
given by:
The regression equation for nanofluid specific heat,
considering the particle volume concentration and
temperature applicable for
is given by:
Where the subscript and refer to water and nanofluid
respectively. Using the above relations, the thermo-physical
properties of nanofluid defining the dimensionlessnumbers
(Re, Pe, Pr, and Nu) were calculated as a function of particle
volume concentration for different nanoparticle sizes in a
nanofluid. These dimensionless numbers are used to obtain
the Nusselt number of nanofluid.
3. Results and discussion
3.1 Variation of Density of nanofluid
that with the increase in the volume concentration of the
nanoparticle from 0.1 to 3.5% ,the nanofluid density
increases from 983 kg/m3 to 1170 kg/m3 for differentsize of
particles. It can also be seen from the figure that density of
nanofluid is independent of the size of particle.
Fig -1: Variation of Density with volume concentration
3.2 Variation of Specific Heat of Nanofluid
Fig. 2 shows that with the increase in in the volume
concentration of the nano particle from 0.1 to 3.5%, the
nanofluid specific heat decreases from 4069 J/kgm3 to 3633
J/kgm3 for different size of particles. The figure also shows
that the specific heat of nanofluid is independent of the size
of particle.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3833
Fig -2: Variation of specific heat with volume concentration
3.3 Thermal conductivity of Nanofluid
Fig. 3 shows that the thermal conductivity of nanofluid
increases as the particle volume concentration increases in
the base water but decreases as the size of the particle
increases. The maximum value of thermal conductivity
occurs at 3.5% particle volume concentration with particle
diameter of 25nm and the minimum value of thermal
conductivity occurs at 0.1% particle volume concentration
with particle diameter of 120 nm.
Fig -3: Variation of Thermal conductivity with volume
concentration
3.4 Variation of viscosity of nano fluid
Fig -4: Variation of Viscosity with volume concentration
It can also be seen in figure 4 that as the particle size
increases the viscosity of nanofluid also increases. The
maximum value of viscosity for 3.5% CuO nanofluidwiththe
particle diameter of 120 nm is 0.8099 x 10-9 kg/m3.
3.4 Nusselt Number, Nu
The figure 5 depicts that as the volume concentration
increases, the Nusselt number also increases. It also
increases with respect to increasing diameter of
nanoparticle in the base water.
Fig -5: Variation of Nusselt number with volume
concentration
4. Conclusions
The present study analyzed theoretically the efficiency of
CuO-water nanofluid based flat plate solar collector for
water heating applications using the MATLAB program.
Following conclusions can be drawn from the currentstudy:
1. With the increase in the volume concentration of
the nanoparticle from 0.1 to 3.5%, the nanofluid
density increasesfrom983kg/m3to1170kg/m3 for
different size of particles. It can also be seen from
the figure that density of nanofluid is independent
of the size of particle.
2. With the increase in in the volume concentration of
the nano particle from 0.1 to 3.5%, the nanofluid
specific heat decreases from 4069 J/kgm3 to 3633
J/kgm3 for different size of particles. The figurealso
shows that the specific heat of nanofluid is
independent of the size of particle.
3. The thermal conductivity of nanofluid increases as
the particle volume concentration increases in the
base water but decreases as the size of the particle
increases. The maximum value of thermal
conductivity occurs at 3.5% particle volume
concentration with particle diameter of 25nm and
the minimum value of thermal conductivity occurs
at 0.1% particle volume concentration withparticle
diameter of 120 nm.
4. The viscosity of nanofluid increases as the volume
concentration of particle in the base water
increases. It can also be seen in figure that as the
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3834
particle size increases theviscosityofnanofluidalso
increases. The maximum value of viscosityfor3.5%
CuO nanofluid with the particle diameter of 120nm
is 0.8099 10-9 kg/m3.
5. As the volume concentration increases, the Nusselt
number also increases. It also increases with
respect to increasing diameter of nanoparticle in
the base water.
REFERENCES
[1] H. Morcos, “Optimum tilt angle and orientation for solar
collectors in Assiut, Egypt,” Renewable Energy, 1993.
[2] G. R. Saraf, Faik Abdul Wahab Hamad, “Optimum tilt
angle for a flat plate solar collector,” Energy Conversion
and Management.
[3] Stephen U. S. Choi and J. A. Eastman,“Enhancingthermal
conductivity of fluids with nanoparticles,” 1995.
[4] Yimin Xuan, Wilfried Roetzel, "Conceptions for heat
transfer correlation of nanofluids, Heat and Mass
Transfer,” 2000.
[5] LI Qiang and XUAN Yimin, “Convective heattransferand
flow characteristics of Cu-water nanofluid,” 2002.

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IRJET- Effect of Volume Concentration on Various Thermo-Physical Properties of the Cuo Nanofluid in Solar Flat Plate Collector

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3831 Effect of Volume Concentration on Various Thermo-Physical Properties of the CuO Nanofluid in Solar Flat Plate Collector S. Qadri1, Aqib Hussain Mir2 1,2Department of Mechanical Engineering, National Institute of Technology, Srinagar, J&K, India, 190006 ---------------------------------------------------------------------***---------------------------------------------------------------------- Abstract – Present study carries out a theoretical analysisfor calculating various thermo-physical properties of nano fluids in flat plate collector. The water based Copper oxide (CuO) nanofluid is used as a working fluid. A mathematical model and a program, written in MATLAB code were used for calculating the thermo-physical properties of the fluid. The results showed that with the increase in the volume concentration of the nanoparticle, the density, viscosity and thermal conductivity increased whereas the specific heat decreased. The Nusselt number increased with the increase in volume concentration. However at the same volume concentration, Nusselt number increased with the diameterof nanoparticle in the base water. Key Words: Flat plate collector, Thermophysical properties, Mathematical Model, MATLAB, Nusselt number. 1. INTRODUCTION The flat platecollector forms the heartofanysolarenergy collection system designed for operation in the low temperature range, from ambient to 60˚C, or the medium temperaturerange, fromambientto100˚C.Asolarcollectoris a special kind of heat exchanger that transfers the radiant energy of the incident sunlight to the sensible heat of a working fluid-liquid or air.Theinventionoftheliquidheating flat plate solar water heater is credited to H.B Saussure, during the second half of the seventeenth century [4].Flat Plate collectors have the following advantages over other types of solar energy collectors: (i) Absorb direct, diffuse and reflected components of solar radiation (ii) Are fixed in tilt and orientation and, thus, there is no need of tracking the sun, (iii) Are easy to make and are low in cost, (iv) Have comparatively low maintenance cost and long life, (v) Operate at comparatively high efficiency. 1.1 Objectives of the Study The objectives of the current study are: 1. To develop a mathematical model and MATLAB Code for evaluating various parameters. 2. To study the effect of volume concentration of nanoparticles on various Thermo-physical properties of the nanofluid. 1.2 LITERATURE REVIEW Morcos [1] developed a mathematical model for calculating the total solar radiation on a tilted surface. The model was then used to determine optimum tilt angles for a flat plate collector and the optimum tilt angle and surface azimuth angles for concentrating solar collectors on a daily basis, as well as for a specified period. Saraf et al. [2] developed a mathematical model for calculating the useful energy gained by a flat plate collector under various operating conditions. The model was then used to determine the optimum tilt angles for a typical collector in Basrah on a daily basis, as well as on the basis of a specified period. The optimum tilt angle was found by searching its value for which the useful energy gained bythe collector is a maximum for a particular day or a specified period. From the results, it was observed that changing the tilt angle eight times in a year determines the useful energy in Basrah near its value which is found by changing the tilt angle daily to its optimum value. Choi and Eastman [3] studied low thermal conductivity is a primary limitation in the development of energy-efficient heat transfer fluids that are required in many industrial applications. They proposed that an innovative new class of heat transfer fluids can be engineered by suspending metallic nanoparticles in conventional heat transfer fluids. The thermal conductivity of metallic liquids is much greater than that of nonmetallic liquids. Therefore, the thermal conductivities of fluids that containsuspendedsolidmetallic particles were enhanced when compared with conventional heat transfer fluids. Yimin and Wilfried [4] described nanofluid as a solid-liquid mixture in which metallic or nonmetallic nanoparticles are suspended. The suspended ultrafine particles change transport properties and heat transfer performance of the nanofluid, which exhibits a great potential inenhancingheat transfer. The mechanismofheattransfer enhancementof the nanofluid was investigated. Based on the assumption that the nanofluid behaves more like a fluid rather than a conventional solid-fluid mixture, two different approaches for deriving heat transfer correlation of the nanofluid were developed.
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3832 2. Methodology 2.1 Estimation of Heat transfer coefficient and Nusselt number Li and Xuan [5] proposed the general form of Nusselt number relating to nanofluids for a laminar (Re < 2300) by the following relations: In the above equations, the dimensionless numbers are given by Reynolds number: Peclet number Prandtl number Where V is the mean flow velocity, is the diameter of nanoparticle, and are the dynamic viscosity and specific heat capacity of nanofluid respectively. Thermal diffusivity and density of the nanofluidaregiven by [3] as Where is thevolumeconcentrationofnanoparticles, is the density of nanoparticle, is the density of base fluid. The dimensionless numbers defining Nusselt number are a function of thermo-physical properties of nanofluid (viscosity , specific heat capacity, , thermal conductivities , ,and density, ). There are various correlations available for estimating the thermo-physical properties of nanofluids. Azmi et al. (2010) [28] developed the regression equations for estimation of nanofluids properties such as and as a function ofvolume concentration, , particle size, and temperature . The regression equation for nanofluid viscosity, considering the particle size, concentration and temperature applicable for is given by: The regression equation for nanofluid thermal conductivity, considering the particle size concentration andtemperature applicable for is given by: The regression equation for nanofluid specific heat, considering the particle volume concentration and temperature applicable for is given by: Where the subscript and refer to water and nanofluid respectively. Using the above relations, the thermo-physical properties of nanofluid defining the dimensionlessnumbers (Re, Pe, Pr, and Nu) were calculated as a function of particle volume concentration for different nanoparticle sizes in a nanofluid. These dimensionless numbers are used to obtain the Nusselt number of nanofluid. 3. Results and discussion 3.1 Variation of Density of nanofluid that with the increase in the volume concentration of the nanoparticle from 0.1 to 3.5% ,the nanofluid density increases from 983 kg/m3 to 1170 kg/m3 for differentsize of particles. It can also be seen from the figure that density of nanofluid is independent of the size of particle. Fig -1: Variation of Density with volume concentration 3.2 Variation of Specific Heat of Nanofluid Fig. 2 shows that with the increase in in the volume concentration of the nano particle from 0.1 to 3.5%, the nanofluid specific heat decreases from 4069 J/kgm3 to 3633 J/kgm3 for different size of particles. The figure also shows that the specific heat of nanofluid is independent of the size of particle.
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3833 Fig -2: Variation of specific heat with volume concentration 3.3 Thermal conductivity of Nanofluid Fig. 3 shows that the thermal conductivity of nanofluid increases as the particle volume concentration increases in the base water but decreases as the size of the particle increases. The maximum value of thermal conductivity occurs at 3.5% particle volume concentration with particle diameter of 25nm and the minimum value of thermal conductivity occurs at 0.1% particle volume concentration with particle diameter of 120 nm. Fig -3: Variation of Thermal conductivity with volume concentration 3.4 Variation of viscosity of nano fluid Fig -4: Variation of Viscosity with volume concentration It can also be seen in figure 4 that as the particle size increases the viscosity of nanofluid also increases. The maximum value of viscosity for 3.5% CuO nanofluidwiththe particle diameter of 120 nm is 0.8099 x 10-9 kg/m3. 3.4 Nusselt Number, Nu The figure 5 depicts that as the volume concentration increases, the Nusselt number also increases. It also increases with respect to increasing diameter of nanoparticle in the base water. Fig -5: Variation of Nusselt number with volume concentration 4. Conclusions The present study analyzed theoretically the efficiency of CuO-water nanofluid based flat plate solar collector for water heating applications using the MATLAB program. Following conclusions can be drawn from the currentstudy: 1. With the increase in the volume concentration of the nanoparticle from 0.1 to 3.5%, the nanofluid density increasesfrom983kg/m3to1170kg/m3 for different size of particles. It can also be seen from the figure that density of nanofluid is independent of the size of particle. 2. With the increase in in the volume concentration of the nano particle from 0.1 to 3.5%, the nanofluid specific heat decreases from 4069 J/kgm3 to 3633 J/kgm3 for different size of particles. The figurealso shows that the specific heat of nanofluid is independent of the size of particle. 3. The thermal conductivity of nanofluid increases as the particle volume concentration increases in the base water but decreases as the size of the particle increases. The maximum value of thermal conductivity occurs at 3.5% particle volume concentration with particle diameter of 25nm and the minimum value of thermal conductivity occurs at 0.1% particle volume concentration withparticle diameter of 120 nm. 4. The viscosity of nanofluid increases as the volume concentration of particle in the base water increases. It can also be seen in figure that as the
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 06 | June 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.211 | ISO 9001:2008 Certified Journal | Page 3834 particle size increases theviscosityofnanofluidalso increases. The maximum value of viscosityfor3.5% CuO nanofluid with the particle diameter of 120nm is 0.8099 10-9 kg/m3. 5. As the volume concentration increases, the Nusselt number also increases. It also increases with respect to increasing diameter of nanoparticle in the base water. REFERENCES [1] H. Morcos, “Optimum tilt angle and orientation for solar collectors in Assiut, Egypt,” Renewable Energy, 1993. [2] G. R. Saraf, Faik Abdul Wahab Hamad, “Optimum tilt angle for a flat plate solar collector,” Energy Conversion and Management. [3] Stephen U. S. Choi and J. A. Eastman,“Enhancingthermal conductivity of fluids with nanoparticles,” 1995. [4] Yimin Xuan, Wilfried Roetzel, "Conceptions for heat transfer correlation of nanofluids, Heat and Mass Transfer,” 2000. [5] LI Qiang and XUAN Yimin, “Convective heattransferand flow characteristics of Cu-water nanofluid,” 2002.