Thursday, April 4, 2019
Melting Performance Enhancement of Triplex Tube Latent
Melting Performance Enhancement of Triplex render LatentMelting Performance Enhancement of Triplex Tube LatentThermal Storage development Fins-NanoPCM TechniqueAmmar M. Abdulateef1*, Sohif Mat1, Jasim Abdulateef21 Solar get-up-and-go Research Institute, University Kebangsaan Malaysia, Bangi, Selangor, Malaysia department of Mechanical engineering science, University of Diyala, 32001 Diyala, IraqABSTRACTLatent kindleing plant thermic efficacy fund (LHTES) systems using phase channelize stuff (PCM) could have lower arouse transfer rates during charging/discharging processes due to its low inherence of the thermal conductivity. In this study, enkindle transfer sweetening using internal longitudinal fins employing PCM first and nanoPCM secondly in a too large both-fold subway cacoethes exchanger (TTHX) was investigated by Fluent 15 softw ar mathematically. The results showed the thermal conductivity of pure PCM (0.2 W/m.K) could be enhanced to 25% by dispersing 10% alu momentium oxide (AEO3) as a nano corpuscle. However, the dissolve snip is reduced to 12% as comp atomic number 18d with the PCM only therefore, a longitudinal fins-nanoPCM proficiency achieved a complete PCM thawing shortly (218 minutes). Consequently, the simulation results have been validated and illustrated a good agreement with the PCM and nanoPCM data-basedly.Keywords phase change worldly, three-fold piping heat exchanger, thawing time, longitudinal fins, nanoparticleIntroductionThe major emphasis associated with nearly of the solar devices diligence is the continuous power generation during cloud transients and nondaylight hours. Thermal energy storage (TES) systems especially the latent heat thermal energy storage (LHTES) systems offer possibility to store higher(prenominal)er amounts of thermal energy in comparison with cognizant heat thermal energy storage (SHTES) systems. However, nigh the phase change materials (PCM) that used as storage media in the LHTE S systems suffers from the low thermal conductivity (0.2 W/m.K), it often leads to uncompleted warming/solidification process and significant temperatures difference within the PCM, which in some cases can catch a material failure and system overheating.Many researchers studied the different kinds of heat exchangers used in the LHTES systems with (PCM). Among these, concentrical cylinder, shell and tube, and triplex tube heat exchanger (TTHX) 1, 2. Most of these have been proved a high efficient for minimumISSN 2367-89921 volume. Agyenim et al. 3 have been presented a significant comparison for three experimental configurations, a concentric tube system with no fins and augmented with circular and longitudinal fins. The system with longitudinal fins gave the most performance with increasing thermal response during charging and reduced subcooling in the melt during discharging. Further, the resolve performance enhancement of a small scale TTHX used in LHTES system has received a significant inte domiciliate by 4, 5 where numerical and experimental investigations have been made using longitudinal fins technique only to improve the dissolve time of simple PCM. It can be regainn, longitudinal fins be most common extended surfaces have been con boldnessred in TES systems. In improver, when a triplex tube heat exchanger (TTHX) is used, the heat transfer argona is also extended to the PCM and thermal performance is enhanced respect to cylinder or shell and tube heat exchanger. On the other hand, the unloading latent thermal storage, the solid-liquid embrasure moves away from the heat transfer surface and the heat flux decreases because of increasing the thermal resistance of the festering socio-economic class of the molten/solidified medium. This effect could be reduced by a technique of dispersing high thermal conductivity nanoparticles. The PCM melting dispersed with various volumetric concentrations of alumina (AhO3) that is heated from one side of a square enclosure is investigated numerically 6. Wang et al. 7 improved thermal properties of paraffin wax by the addition of (TiO2) as a nanoparticle success ripey without any surfactant.The biggest challenge that is faced to investigate for both of PCM and nanoPCM was a large triplex tube heat exchanger (TTHX). Therefore, the contribution in the heat transfer rate in the midst of the PCM and the HTF are augmented using internal longitudinal fins first and dispersing a high conductivity material such as alumina (Al2O3) secondly to be formed with longitudinal fins as fins-nanoPCM technique to build the biggest demand thermal energy stored that is infallible for application in air conditioning systems.numeric undertake fleshly modelThe physical configurations of the TTHX model for two cases (1) pure PCM and (2) nanoPCM are elucidated in Fig. 1. It consists of inner tube, warmheartedness tube, and outer(a) tube that have 38.1 mm, 190.5 mm, and 250 mm in radius and 3 mm thickness, respectively with 8 internal longitudinal fins each one has 121 mm long and 2 mm thickness. The inner tube and middle tube are made from copper and outer tube from steel. The water is used as HTF to transfer the heat by conviction to the walls and by conductivity to the PCM or nanoPCM. The heat transfer during the PCM melting process is based on the both sides heating regularity where the heat is supplied from both inner and outer tubes during the charging process. The minimum temperature has been required to operate the PCM-LHTES system was approximately 90 C.The PCM melting numerical model is lick using Ansys Fluent 15 software based on the enthalpy-porosity technique and the finite volume mode 8. The model is drawn and meshed in a two dimensions( r, 9) as well as line layers and zone types are defined usingISSN 2367-89922 International Journal of theoretic and utilise mechanismhttp//www.iaras.org/iaras/journals/ijtam ploy 2.4.6 software. The grids size number of the numeri cal model for internal longitudinal fins was calculated to 56200 as illustrated in Fig. 2.Fig. 1. Physical configurations of the TTHX-internal longitudinal fins.Fig. 2. Distribution of the grids size number in the middle tube of TTHX-internal longitudinal fin.Governing equalityFor the numerical analysis of the thermal process, the following assumptions are made (1) the melting is Newtonian and incompressible (2) the hunt down in the melting process is laminar, unsteady with negligible viscous dissipations (3) the thermo-physical properties of the HTF and PCM are independent on the temperature (4) the heat transfer is both of conduction and of convection controlled. The effect of natural convection during the charging process is considered by invoking the Boussinesq approximation that is valid for the minginess variations of buoyancy force, otherwise the effect is ignored. The assiduity variation is defined as follow p=Pi/(J3(T-Tl) + 1) (1)Volume 2, 2017 Ammar M. Abdulateef et al . International Journal of Theoretical and Applied Mechanics ttp//www.iaras.org/iaras/journals/ijtamwhere pi is the PCM density at the melting temperature at Tt and ft is the thermal expansion coefficient. The temperature distribution and viscous incompressible flow are solved by using the Navier-Stokes and thermal energy equivalences, respectively. The continuity, momentum, and thermal energy equations as follows 9.The continuity equation dt(p) + di(pui) = 0(2)The momentum equationdt(pUi)+ dj(pui uj) = pdjj Ui-dip + pgt +Si(3)The energy equationdt(ph) + dt(pAH) + di(pui h) = di(kdiT) (4) where p is the density of the PCM, ut is the unstable velocity, p is the impulsive viscosity, p is the pressure, g is the gravity acceleration, k is the thermal conductivity and h is a sensible enthalpy. The sensible enthalpy equationTh = href + fCpAT(5)The total enthalpy H equationH = h +AH(6)where href is the reference enthalpy at the reference temperature unclean, Cp is the specific heat, AH is the latent heat content of thePCM that changes betwixt zero (solid) and L (liquid), y is the liquid instalment, which is generated during the phase change between the solid and liquid dry land when the temperature is Tt T Ts, which can be written asy = AH/L y = 0 y=l(7)if T T,Y =T-Teif T* Ti-TsFrom equation (3) the source term St is(8)Si = C(l-y)where C(1- y)y3+s2 uiY3+(9)is the porosity functionUdefined by Brent et al. 10. C is a ceaseless describes how sharply the velocity is reduced to zero when the material solidifies. This constant varies between 104 and 107 (105 is considered), and is a small (0.001) to embarrass division by zero.2.3. Boundary and initial conditionsAt the initial time, the PCM was in a solid postulate and the temperature reached to 27 oC. A constanttemperature of the tube wall represented the HTF temperature 11, 12 that was at approximately 90 C.The saltation conditions as followsBoth sides heating method at r = rt T = Thtf(10)at r = rm T = Thtf (11)Initial temperature of the model at t = 0 T = Tini(12)In case of nanoP CM, we have considere d the same conservation equations, boundary, and initial conditions mentioned above.2.4. Thermophysical propertiesTable 1 describes the thermo-physical properties of materials are used 4, the thermophysical properties of the nanoPCM are calculated 13 The density equationPnpcm0Pnp + (10)Ppcm(13)The sp ec ific heat cap acity e quati on_ C,p,npcmPnpcmThe late nt h e at equatio n _ (l $)(.pL)pcm(14)j=(15)npcm(15)PnpcmThe dynamics viscosity of nanoPCM isgiven by 14Pnpcm= 0.983e(12959ppcm(16)The effective thermal conductivity of thenanoPCM, which includes the effects of particlesize (dnp), particle volume ingredient (0), andtemperature dependence as well as propertie s ofthe base PCM. The particle theater to Brownianmotion is also given by 14Knp) 0Knp + 2Kpcm 2 jjpcmnpCmKnp+2Kpcm+2(Kpcm-Knp) 0 Pcm+5 x 1 0 4 yk g0ppCmcp,pcmJPnpdnp f(T 0)(17)where B is the Boltzmann constant (1.381 x 10-23 J /K) and yk = 8.4407(1000)-104. f(T, 0) = (2.8217 x 10-20+ 3.917 x 10-3) -+ (-3.0669 x 10-20- 3.91123 xTref10-3)(18)where Tref is the reference temperature = 273 K.We have evaluated in the equation (17), the effects of nanoparticle diameter (dnp = 20 nm), nanoparticle volume fraction (0 = 10%), and the reference temperature (Tref = 237 K).ISSN 2367-89923Volume 2, 2017Ammar M. Abdulateef et al.Table 1. Thermophysical properties of PCM, copper, and alumina (AI2O3).PropertiesPCM(RT82)CopperAO3Density, solid, ps (Kg/m3)95089783600Density, lquid, pi (Kg/m3)770Specific heat, Cpi , Cps (J/kgK)2000381765Latent heat of fusion, L (J/kg)176000Dynamic viscosity, p (kg/m.s)0.03499Melting temperature, Tm (K)350.15358.152345Thermal conductivity, K fW/m.K)0.2387.636Thermal expansion coefficient, (1/K)0.001Experimental and validationA schematic plot of the LHTES system apparatus is illustrated in Fig. 3. The middle tube of TTHX is filled with 100 kg PCM first. The present numerical model for PCM and nanoPCM has been validated experimentally with PCM as illustrate in Fig. 4. A comparison resulted was not exceeded in percentage errors of 3% and showed a good agreement with an experimental test for two cases. Moreover, the average temperature of the PCM was 27 C when melting process started and the HTF charging temperature by both sides heating method 4 was 90 C with an experimental mass flow rate 37.5 L/min.Fig. 3. Schematic diagram of experimental apparatus of LHTES system, which includes 1. Evacuated tube solar collectors (ETSC), 2. Flow meter, 3. Triplex tube heat exchanger (TTHX), 4. Thermocouple J-type, 5. Sensor (water), 6. Internal longitudinal fin, 7. stuff vessel tank, 8. Pump, 9. Data acquisition, 10. Computer, 11. Water storage tank, 12. Electrical heater, 13. Pipes, 14. Valve two ways, 15. Valve three ways.ISSN 2367-89924International Journal of Theoretical and Applied Mechanicshttp//www.iaras.org/iaras/journals/ijtamTime (min)Fig. 4. Validation of an experimental a nd numerical modelResults and discussionInternal fins heat transfer enhancement of PCM meltingThe isothermal contours of the PCM in TTHX with internal fins at different times (10, 60, 120, and 247 min) are elucidated in Fig. 5. firstly, heat transfer occurred between the hot wall of the tube and solid surface of the PCM by conduction, which dominated the melting process at the early stage and caused a very thin layer of the liquid that is surrounded the longitudinal fin surface and hot wall of the tube while the rest of the PCM remained solid without any phase change because of the effects of natural convection were limited. After 10 minutes, small convection cells are formed between the fins wall and subsequently expanded to the middle tube. Over time, cells convection emerged and facilitated the formation of the large convection cells at 60 minutes that are expanded to the bottom part of tube at 120 minutes because heat transfers by fins. The full PCM melting was accomplished at 2 47 minutes.Nanoparticle dispersed enhancementThe thermo-physical properties of the nanoPCM with various volumetric concentrations of the alumina (AfO3) are calculated using equations (13-17). It is found that, the specific heat and latent heat of the nanoPCM are lower than the pure PCM whereas the thermal conductivity and dynamic viscosity of the nanoPCM are higher than the pure PCM, see Table 2. This variation inVolume 2, 2017Liquid fractionInternational Journal of Theoretical and Applied MechanicsAmmar M. Abdulateef et al.http//www.iaras.org/iaras/journals/ijtamthe thermal conductivity and dynamic viscosity agree well with the results that reported in 6. Moreover, augmenting the alumina nanoparticle (AhO3) volume concentrations caused to reduce the PCM melting time, see Fig. 6. Consequently, the PCM with 10% alumina (AhO3) is consideredsssssssssssssssasssss10 min60 min120 min247 minFig. 5. Isothermal contours of the PCM in TTHX- longitudinal fins.Table 2. Variation of the thermal conductivity and dynamic viscosity of nanoPCM.volumetrical concentrationThermal conductivity k (W/m.K)Dynamic viscosity g (kg/m.s)Simple PCM0.20.03499Nano-PCM (1% M2O3 )0.2060.0121161Nano-PCM (4% M2O3)0.2250.0485Nano-PCM (7% M2O3)0.2450.084812Nano-PCM (10% M2O3 )0.2650.1211611.20100200300Time (min)Fig. 6. loading of the nanoparticle concentrations.4.2.1. Nanoparticle-internal fins techniqueThe isothermal contours of the fins-nanoPCM technique in TTHX at different times (10, 60, 120, and 218 min) are shown in Fig. 7. A significant reduction in time was observed by dispersing 10% nanoparticle to the PCM when the absorbed energy was stored to the required load under the effects of both sides heating method, which is augmented the conduction heat transfer rate. Therefore, the full melting of the PCM is completed at 218 minutes. Consequently, the nanoparticle plays a significant role in the melting rate enhancement where the thermal conductivity of simple PCM (0.2 W/m.K) could be enhanc ed to 25% significantly that is caused to increase the conduction heat transfer.10 min60 min120 min218 minFig. 7. Isothermal contours of the fins-nanoPCM technique.Comparison of PCM melting time for two casesFigure 8 illustrates liquid fraction vs. melting time for the PCM and nanoPCM in TTHX- internal longitudinal fins. As shown, the PCM melting time is reduced using nanoPCM to 12% as compared to the PCM only. The PCM melting retardation was reduced because of augmenting the thermal conductivity of PCM effectively.ISSN 2367-89925Volume 2, 2017Liquid fractionAmmar M. Abdulateef et al.International Journal of Theoretical and Applied Mechanicshttp//www.iaras.org/iaras/journals/ijtamConsequently, the model of fins-nanoPCM is considered the most efficient technique to achieve the PCM melting shortly (218 min).Fig. 8. Liquid fraction vs. melting time for the PCM and nanoPCM in TTHX-intemal longitudinal fins.CONCLUSION catch fire transfer enhancement for a large triplex tube heat exchange r (TTHX) has been represented the biggest challenge in LHTES system. The results showed the thermal conductivity of simple PCM (0.2 W/m.K) could be enhanced to 25% by dispersing 10% alumina and the melting time is reduced to 12% as compared with the PCM only. Consequently, the model of fins-nanoPCM has been considered the most efficient technique based on both sides heating method to achieve the PCM melting shortly (218 min). However, the numerical results have validated and showed a good agreement with the PCM and nanoPCM experimentally. voice communicationBBoltzmann constant (J/K)Cmushy zone constant (kg/m3s)Cpspecific heat (J/kg.K)gi gravity acceleration in the i-direction (m/s2)Henthalpy (J/kg)HTFheat transfer liquifiedLlatent heat fusion (J/kg)kthermal conductivity (W/m.K)ppressure (Pa)Tmmelting temperature (oC or K)uvelocity component (m/s)Simomentum source term in the i-direction (Pa/m)pfluid density (kg/m3)yliquid fractionPthermal expansion coefficient (1 /K)Zcorrection fac torAcknowledgementsThe authors gratefully appreciate a financial support that provided by Solar Energy Research Institute(SERI),University Kebangsaan Malaysia (UKM), Malaysia.ReferencesH. Niyas, P. Muthukumar, Performance analysis of latent heat storage systems, International Journal of Scientific Engineering Research 4 (2013) 2229-5518.Y.L. Jian, numeric and experimental investigation for heattransfer in triplex concentric tube with phase change material for thermal energy storage, Solar Energy 3285-977.F. Agyenim, P. Eames, M. Smyth, A comparison of heat transfer enhancement in a medium temperature thermal energy storage heat exchanger using fins, Solar Energy 831509-1520.S. Mat, A.A. Al-Abidi, K. Sopian, M.Y. Sulaiman, A.T. Mohammad, Enhance heat transfer for PCM melting in triplex tube with internal-external fins, Energy Conversion and Management 74 (2013) 223-236.A.A. Al-Abidi, S. Mat, K. Sopian, M.Y. Sulaiman, A.T. Mohammad, Heat transfer enhancement for PCM thermal energy st orage in triplex tube heat exchanger, Heat broadcast Engineering, vol. 37, pp. 705-712, 2016.A.V. Arasu, A.S. Mujumdar, Numerical study on melting of paraffin wax with Al2O3 in a square enclosure, International communication theory in Heat and Mass Transfer 39 (2012) 8-16.J. Wang, H. Xie, Z. Guo, L. Guan, Y. Li, Improved thermal properties of paraffin wax by the addition of TiO2 nanoparticles, Applied Thermal Engineering (2014) 1-7.S.V. Patankar, Numerical heat transfer and fluid flow, McGraw Hill, New York, 1980.A.A.R. Darzi, M. Farhadi, K. Sedighi, Numerical study of melting inside concentric and eccentric horizontal annulus, Appl Math Model 36 (2012) 4080-4086.A.D. Brent, V.R.Voller, K.J. Reid, Enthalpy-porosity technique for melting convection-diffusion phase change application to the melting of a pure metal, Numer Heat Transfer 13 (1988) 297-318.C. Guo, W. Zhang, Numerical simulation and parametric study on new type of high temperature latent heat thermal energy storage syste m, Energy Convers Management 49 (2008) 27-919.M.J. Hosseini, A.A. Ranjbar, K. Sedighi, M. Rahimi, A combined experimental and computational study on the melting behavior of a medium temperature phase change storage material inside shell and tube heat exchanger, International Communications in Heat and Mass Transfer 39 (2012) 1416-1424. 1 3 A.P. Sasmito, J.C. Kurnia, A.S. Mujumdar, Numerical evaluation of laminar heat transfer enhancement in nanofluid flow in coiled square tubes, Nanoscale Research Letters 6 (2011) 376.14 R.S. Vajjha, D.K. Das, PK. Namburu, Numerical study of fluid dynamic and heat transfer performance of Al2O3 and CuO nanofluids in the flat tubes of a radiator, International Journal of Heat Fluid Flow 31 (2010 ) 613-621.ISSN 2367-89926Volume 2, 2017
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