Study of Compound Heat Transfer Enhancement of Horizontal Liquid-Solid Fluidized Bed Heat Exchanger with a Kenics Static Mixer

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International Symposium on Energy Science and Chemical Engineering (ISESCE 015) Study of Compound Heat ransfer Enhancement of Horizontal Liquid-Solid Fluidized Bed Heat Exchanger with a Kenics Static Mixer Yan Liu1, a, Zhi Wang, a,wei Zhang1, b,chenglin Pei, a and Shaofeng Zhang1, c 1 School of Marine Science and Engineering, Hebei University of echnology, ianjin, 300130, PR China Department of Chemical Engineering, Hebei University of echnology, ianjin, 300130, PR China a julia_liuyan@hebut.edu.cn, bshfzhang@hebut.edu.cn, czhangwei@hebut.edu.cn Keywords: liquid-solid fluidized bed, heat exchanger, heat transfer enhancement, Kenics static mixer Abstract. his paper describes the characteristics of heat transfer and pressure drop of the horizontal liquid-solid fluidized bed heat exchanger with a Kenics static mixer. he effects of inlet conditions of the working fluids and twist ratio on the heat transfer characteristics as well as pressure drop are discussed. he heat transfer rate and coefficient are the function of mass flow rate. he results show that the correlation between twist ratio and ynolds number with respect to heat transfer enhancement is negative. Good agreement between the results obtained from the experiment and these obtained from the correlations is achieved. 1 Introduction he high-performance heat exchangers can be obtained by heat transfer enhancement techniques. Enhancement techniques can be classied either as passive, which require no direct application of external power, or as active, which require external power. he liquid solid fluidized bed heat exchanger usually consists of a vertical shell-and-tube configuration with a fluidized bed of steel, glass or ceramic particles in the tubes. he main advantages of fluidized bed heat exchangers are that they show high heat transfer coefficients and that the investment costs per unit of heat transfer area are low compared to scraped surface heat exchangers. Substantial papers described the heat transfer enhancement and pressure drop in the tube with various inserts and liquid-solid fluidized bed heat exchanger. However, none of them discussed the heat transfer enhancement and pressure drop of liquid-solid fluidized bed heat exchanger with Kenics static mixers. In this paper, the heat transfer characteristics of horizontal liquid-solid fluidized bed were investigated by Kenics static mixer. Use of Kenics static mixer may be restricted by substantially pressure drop caused by helical elements, but it has been widely accepted in food and chemical industries. In addition, other parameters and twist ratio are also investigated. he saturated calcium sulfate solution whose ynolds numbers are in the range of 14,000 to 45,000 was used as working fluid. wo types of results generated with and without Kenics static mixer were compared. he heat transfer enhancement and pressure loss as well as the empirical correlation for Nusselt number and friction factor were also analyzed and calculated. Experimental apparatus and method A schematic diagram of the experimental apparatus is shown in Fig. 1. he test loop consists of a test section, solid particles loop, liquid loop and data acquisition system. he test section was a liquid-solid fluidized heat exchanger that is shown in Fig.. he test section and the connections of the piping system were designed for the purpose of easy modification and repair. In order to measure and control the temperature and fluids flow rate, a set of sensors and controllers were installed. he test section was heated by winding electrical heater in order to provide a stable heat flux condition. he electrical power output was controlled by a variac transformer. he inlet and outlet temperatures of test tube as well as the surface temperature were measured by Six Pt-100 type thermocouples. he pressure drop was measured by a U-tube manometer that was placed across the test tube. 015. he authors - Published by Atlantis Press 73

he test tube was made of carbon steel, and its length (L) was 000 mm, inner diameter (D) was 7 mm, outer diameter (Do) was 3 mm, thickness (s) was.5 mm. he Kenics static mixer was made of mild steel whose thickness (δ) was mm, width (w) was 6 mm, and twist ratios (PR=y/w) was 1.5,.0,.5, and 3.5 respectively. he twist ratio was defined as the ratio of two twist length (y, 180 ) to the tape width (w). Water volumetric flow rate varied from 0.6 m3/s to 1.86 m3/s which corresponded to ynolds numbers ranging from 14,000 to 45,000. he tested solid volume fractions were defined as 1%, %, 3%, and 4% respectively. WatertankPumpU-tubemanometeLiquid-solidseperatingunitDatacolectionsystemPressuretapPressuretapPt-100Liquid-solidtwophaseflowheatexchangerValveValvePt-100Pt-100Pt-100Pt-100Pt-100StripheaterFig.1. he schematic diagram of experimental apparatus. 0001000AsetofthermocoupleInsulationElectricalheaterD(a) y/w=1.5 y/w=.0 y/w=.5 (b) Fig.. he test section with (a) location of thermocouples and Kenics static mixer and (b) various twist ratio Kenics static mixers. 3 Data deduction he local heat transfer coefficient is defined in eq. 1. w f q (1) Where w is surface temperature, f is local bulk temperature at the wall thermocouple location by following equations, i.e. eq., eq. 3 and eq. 4, they also indicate the heater geometry... 1 f f in f out () 74

f n 1 w wi n i1.5q wi i 1000s (3) (4) Where f. in is the inlet temperature, f. out is the outlet temperature. he average Nusselt number and the friction factor are calculated by the inner diameter of the test tube. he Nusselt number in terms of average heat transfer coefficient is defined in eq. 5. D Nu (5) he ynolds number is defined in eq. 6. ud (6) he pressure loss of the test tube, Δp, is defined in the non-dimensional form by eq. 7. f L D P u Where u is the mean velocity in the test tube, and L is the test tube length. Apparent friction factors are based on the isothermal condition or without heating condition. All of the thermo-physical properties of air were determined at the overall bulk air temperature. (7) 4 sults and discussion 4.1. Influence of twist ratio he relationship between Nusselt number, friction factor and ynolds number are given in Fig. 3 and 4 respectively. In Fig. 3, four types of twist ratio as well as the liquid-solid two phase data are involved. he Nusselt number increases as ynolds number increases. he heat transfer rate of Kenics static mixer is higher than the liquid-solid two phase flow that may be caused by the strong swirl flow in the Kenics static mixer. It can conclude that the combination of fluid of wall and center regions, which were generated by centrifugal force, tangential velocity component and smaller flow cross-sectional area, would enhance the heat transfer significantly. It is also found that the heat transfer rate increases as the twist ratio increases. he reason would be that the turbulent intensity and flow length obtained from higher twist ratio are lower than those generated at higher ratio (PR). he average Nusselt numbers for the enhancement devices with PR=1.5,.0,.5 and 3.5 are 179% and 143% respectively, which are better than these generated in the liquid-solid two phase flow. 100 1100 1000 900 particle size: 3X3 volume fraction: 4% y/w=.5 y/w=.0 y/w=1.5 liquid solid two phase 0.10 0.09 0.08 0.07 0.06 Particle size: x3 volume fraction: 4% wist ration: y/w=.5 y/w=.0 y/w=1.5 liquid solid two phase Nu 800 700 600 500 0.05 0.04 0.03 0.0 0.01 0.00 Fig. 3 Effect of twist ratio on heat transfer enhancement. Fig. 4 Effect of twist ratio on friction factor. In Fig.4, the friction factor obtained from the tube with Kenics static mixer is significantly higher than that generated without Kenics static mixer. Moreover, the result indicates that use of smaller 75

f twist ratio may lead to the higher friction factor since the stronger swirl could be generated by the shorter pitch length (y) which would lead to the higher tangential contact between the swirling flow and the tube surface. herefore, the Kenics static mixer with PR=1.5 performed the maximum friction factor while the PR=3.5 had the minimum friction factor. his indicates that the reverse flow and boundary layer disruption would enhance the convection heat and momentum processes. he reverse turbulence flow region could improve the convection so that it may help to increase the effective axial ynolds number. In order to maintain the throughput, the cross-sectional area of flow needs to reduce, and this would result in increasing mean velocity and temperature gradients which would produce higher flux of heat and momentum caused by the larger effective driving potential. On the other hand, the boundary layer eruption would cause the global mixing between the core and wall regions, thus it may enhance the convective process. Given the experimental conditions, the average Nusselt number of Kenics static mixer is 160% over the Nusselt number of non Kenics static mixer. However, increasing the heat transfer rates may cause the high pressure loss. 4. Influence of solid volume fraction he relationship between the Nusselt number, friction factor and ynolds number with respect to the four different solid volume fractions are presented in Fig. 5 and 6. Fig. 5 shows the effect of solid volume fraction on the dependence of Nusselt number with different ynolds number. Each solid volume fraction performs the similar enhancement trends regarding to the ynolds number. he heat transfer enhancement increases as the ynolds number increases. he large particle diameter would produce the large heat transfer enhancement is. In addition, under the same ynolds number, the large solid volume fraction would cause big difference in heat transfer enhancement. Fig. 6 presents the friction factor versus ynolds number in the tube with different solid volume fractions. he friction factor increases as the volume fraction increases, but the effect is not obvious for the higher ynolds number. Based on the experimental data, the tube-side heat transfer coefficient and pressure drop are functions of Nusselt number and friction factor. he correlations are represented as heat transfer coefficient and friction factor given in eq. 8 and eq. 9 respectively. Nu (8) 0.6967 0.161 0.0169 0.6065 PR V m where 14,000 45,000, Pr>3, 1..5 y/w 3.5 0.0665 0.000 0.0008 f 0.0111 PR V m (9) where 14,000 45,000, Pr>3, 1.5 y/w 3.5 Nu 100 1100 1000 900 wist ration: Particle size: 3X3 volume fraction: 4% 3% % 1% 0.10 0.09 0.08 0.07 0.06 0.05 Particles size: x3 wist ration: volume fraction: 4% 3% % 1% 0.04 800 0.03 700 0.0 0.01 600 Fig. 5 Effect of particle volumetric concentrations on heat transfer enhancement. 0.00 Fig. 6 Effect of particle volumetric concetrations Effect of particle volumetric concetrations on friction factor 76

5. Conclusion he heat transfer and friction factor in horizontal liquid-solid fluidized bed heat exchanger with a Kenics static mixer are investigated with respect to the ynolds numbers ranging from 14,000 to 45,000. he effects of different twist ratios and volume fractions on heat transfer enhancement are also studied. he conclusions are described as follows: (1) he Nusselt number and friction factor have positive correlation with ynolds number. Comparing with the liquid-solid two phase flow, the Kenics static mixer would perform higher heat transfer rate. () he heat transfer rate increases as the twist ratio increases. However, the friction factor decreases as the twist ratio increases. he heat transfer rate of the Kenics static mixer is higher than that of the liquid-solid two phase flow up to 53%, 39%, 30% and % regarding to PR=3.5,.5,.0 and 1.5, respectively. (3) he heat transfer rate and friction factor increase as the solid volume fraction increases, but it would not be significant at higher ynolds number. Acknowledgements his work was financially supported by the Hebei Province Natural Science Foundation (D0140074) and Hebei Province Science and echnology Support Program (1473105D). ferences [1] Smith Eiamsa-ard, Sarawut Rattanawong, Pongjet Promvonge: International Communications in Heat and Mass ransfer Vol. 357-364 (009), p. 36 [] M. Aghajani, H. Muller-Steinhagen, M. Jamialahmadi: International Journal of Heat and Mass ransfer Vol. 317-39 (005), p. 48 [3] Paisarn Naphon, anapon Suchana: International Communications in Heat and Mass ransfer Vol. 36-41 (011), p. 38 [4] Smith Eiamsa-ard, Chinaruk hianpong, Pongjet Promvonge: International Communications in Heat and Mass ransfer Vol. 15-133 (006), p. 33 [5] Chinaruk hianpong, Petpices Eiamsa-ard, Khwanchit Wongcharee, Smith Eiamsa-ard: International Communications in Heat and Mass ransfer Vol. 698-704 (009), p. 36 [6] Sibel Gunes, Veysel Ozceyhan, Orhan Buyukalaca: Experimental hermal and Fluid Science Vol. 684-691 (010), p. 34 [7] P. Murugesan, K. Mayilsamy, S. Suresh: Chinese Journal of Chemical Engineering Vol. 1038-104 (010), p. 18 [8] Halit Bas, Veysel Ozceyhan: Experimental hermal and Fluid Science Vol. 51-58 (01), p. 41 [9] C. Hudson, C.L. Briens, A. Prakash: Powder eclmology Vol. 101-113 (1996), p. 89 77