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A Simple but Effective Fluidized-Bed Experiment

A Simple but Effective Fluidized-Bed Experiment

(••3 ..blllliii3L/a=b..:o:..:.r..=a:.:.t=o.:..:ry~ ______) A SIMPLE BUT EFFECTIVE FLUIDIZED-BED EXPERIMENT

CONAN J. FEE University of Waikato'" EXPERIMENTAL PREPARATION Hamilton, New Zealand Students are given a brief introduction to the concept of luidization is an aspect of chemical engineering not fluidization and it's use as a processing tool , including rea­ usually covered in depth at the undergraduate level, sons why one would want to contact a fluid with a in but engineers are as likely to meet with fluidization the first place. This section includes a qualitative description F of the desirability on the one hand of using small particles during their careers as they are some other, more extensively taught, unit operations. It has applications ranging from chro­ that have a high surface-area-to-volume ratio, and, on the matography and fermentation through filtration, drying, and other hand, the need to keep the pressure drop through such a and is likely to be encountered by non-engineering bed of particles low. professionals such as chemists and biologists. A comparison with a packed bed is made to highlight some advantages of the fluidized bed in terms of lower The laboratory experiment described in this paper was pressure drops, uniformity of temperature, a greater toler­ designed as part of a course in process technology for chem­ ance for in the feedstream, etc. The concepts of fric­ istry and biology majors. Often, such courses (intended to tional drag around a sphere and terminal settling velocities introduce "engineering principles" to science students) are are also qualitatively outlined, together with the notion given toward the end of the student's schooling, and it is that bed washout can be avoided. (The students have, by difficult to pitch material at an appropriate level to students this stage, had several lectures on fluid dynamics, so who are senior but who have little background in engineer­ the concepts of boundary layers and viscous drag are ing. For obvious reasons, the mathematical demands of this not new to them.) practical session are low, but it sti ll demonstrates basic engi­ neering principles well and provides an effective, interactive The students are given only the following four hypotheses learning experience for the student. The session is loosely to test, with the task of describing and explaining observed structured, giving students an opportunity to test out their bed behavior, especially noting any differences between the investigative ski ll s-but not so loose as to allow them to two beds provided. wander off-track. This approach avoids boring senior stu­ Hypothesis I: That at flowrates equal to and above the dents without demanding an unreasonably high level of en­ point of minimum (incipient) fluidization the bed behaves as gineering knowledge. a "" with a density between the fluid and the solid The laboratory would suit first- or second-year chemical densities. engineering students and may be easily modified to include more sophisticated concepts for advanced engineering students. Hypothesis 2: That the pressure drop in the bed is a function of the superficial velocity, u, (m s· 1) , of the bed, where -.· . --~ Conan J. Fee received his BE in 1984 and his PhD in 1989 from the University of Canterbury u =_g_ (I) (New Zealand) and was a postdoctoral fellow s A c at the University of Waterloo (Canada) during . . . ·.•·~ ,. ~-- -~ 1989-90. He currently holds a joint appoint­ where Q is the volumetric flowrate of the fluidizing medium ' ment as a lecturer at the University of Waikato 3 1 (m s· ) and Ac is the cross-sectional area of the column and as a biochemical engineer at the Meat 2 ·~i/ Industry Research Institute of New Zealand. (m ). . ·. .

Bed Pressure Drop vs Superficial Velocity unrestrained particles. The slope of the pressure drop versus su­ 9000 perficial velocity predicted by Eq. Mlnlmum Fluidlzadon (3) changes at the point of mini­ 8000 --- mum fluidization. 7000

~ 6000 Figure 2 also illustrates that

~ 0 0 0 once the particles are fluidjzed, c 5000 0 0 0 e the frictional losses do not in­ i 4000 crease significantly with in­ ..,ii: i 3000 creased superficial velocities, in o Exparimef10il Values contrast to the behaviour of 2000 - - - - - Equation (3) packed beds. This is explained 1000 partly by the increased bed 0 voidage and also by the fact that 0 0.005 o.o, 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05 the excess air flow (above that Suporflclal Voloclty {m/sJ required for fluidization) moves through the bed largely as Figure 2. Total bed pressure drop versus superficial velocity in the air-fluidized bed. bubbles, as can be seen through the column walls. The bubbles bypass the solids and therefore Bed Height vs Superficial Velocity do not contribute significantly to

0.45 the frictional losses, similar to the case of air bubbling through wa­ ter in which the pressure required 0.43 for air injection depends mainly on the static pressure head and

0 not on the flowrate. o. 1 Minimum Fluldlzatlon I • 0 l: Cl .; 0 To test Hypothesis 3, Emf must J:: 0 0 be known. The void fraction for i 0.39 0 non-fluidized beads, measured by 0 0 0 0 0 0 water displacement, is about 0.35 0.37 for both columns. At mjnimum fluidization, bed expansion over Emf 0.35 the rest state is negligible, so

0 0.005 0.01 0.015 0.02 0.025 0.03 0.035 0.04 0.045 0.05 is also 0.35. The density of the Superficial Velocity (mis] glass is given by the supplier as 3 2.09 g cm- . The pressure drop at Figure 3. Bed height versus superficial velocity in the air-fluidized bed. minimum fluidization is 5120 Pa, 216 Chemical Engineering Education giving a value for the left-hand side of Eq. (2) of qualitati ve fashion. Students have 2 found the session interesting and (5120 Pa)(0.0043 m ) = 22.0 enjoyable, and they relate well to compared to a right-hand side value of the engineering principles in­ 2 3 3 2 (0.0043 m )(0.380 m)( 1 - 0.36)(2090 kg m· - 1.2 kg m" )(9.8 1 m s· ) = 2 1.4 N volved, such as fluid-solid con­ tacting, pressure drop and fric­ The resultant force balance of within 3% is pretty good! tional losses, etc. In particular, the Hypothesis 4 is easily tested, as shown in Figure 3-but it requires some conceptual session is designed to stimulate thought by the students to explain the observed behavior, as follows. The frictional and hold the interest of relatively drag on a particle is a function of the relative velocity between the particle and the senior undergraduate students fluid moving through the void space surrounding it. At minimum fluidization the drag from outside of engineering, is just sufficient to support the weight of the particles, as proposed in Hypothesis 3. As whose limited quantitative back­ the flowrate is increased above mjnimum fluidization, the particles in the bed begin to grounds often constrain their en­ lift due to the extra drag force generated by the greater fluid velocity in the available gineering practical sessions to void space. But the void space correspondingly increases until the fluid velocity, more mundane topics. relative to the particle, reduces to the level at which the drag force again just balances the particle's weight. Hence the bed expands, but the particles are not washed out with NOMENCLATURE the fluid, and the explanation for this is consistent with the observation that the Ac cross-sectional area of bed, m2 pressure drop (frictional loss) in the bed is relatively constant above minimum fluidi­ dP particle diameter, m zation (at least within the limits of thi s experiment). g acceleration due to gravity, m -2 The superficial velocity at the point of minimum fluidization, umr, can be determjned s from either Figure 2 or 3, and in thi s case it is about 0.02 m s·'. The experimen­ L bed height, m tally determined value of Umr can then be compared to that calculated from packed Lmr bed height at minimum bed considerations by combirnng Eqs. (2) and (3), e1uating u5 with umr, and using fluidization, m 21 the voidage and bed height at mjnimum fluidization. The following quadratic in t.P axial pressure drop in bed, Pa Um f is obtained: Q volumetric fl owrate, m3 s·1 u, superfi cial velocity, m s" 1 umr superficial velocity at minimum fluidization, m s·' W weight of bed material, N Solving Eq. (4) for u r, using the data from the air-fluidized bed, yields a value for Umf 111 Greek Symbols of 0.02 m s· '. Given that Eq. (3) is expected to represent data only to within ±25%, this £ bed voidage result is in surprisingly good agreement with the values found from Figures 2 and 3. Emr bed voidage at minimum There are numerous points for discussion and they can be stimulated by rierusing fluidization 1 any standard fluid ization text, such as the one by Kunii and Levenspiet.l A few particle sphericity possibilities are: µ fluid viscosity, kg m·1 s·1 • Comparisons between the - and liquid-fluidized beds, such as bubbling and p, density of solid particles, kg slugging in the former, can be highlighted and the consequences for scale-up m -3 pointed out. Pr density of fluid, kg m·3 • How does bubbling affect fluid-solid contact? • Why are particles not washed out of the bed at superficial velocities immediately ACKNOWLEDGMENTS above m.inimwnfluidization, and does this have anything to do with bed expansion? I would like to thank Ms. Jijian • Why not place the pitot tubes at the very bottom or top of the bed? Lu for her technical assistance in • Would the fluid distributor at the base affect fludization ? developing the fluidized bed appa­ • What would heat transfer be like in the bed? ratus.

CONCLUSIONS REFERENCES We have developed a low-cost fluidized bed laboratory experiment, using apparatus 1. Ergun, Chem. Eng. Prog., 48, 89 that is safe and simple to operate and which requires no running costs. The level of (1952) experimental or theoretical complexity of the laboratory session can easil y be adjusted 2. Kunii, D. , and 0. Levenspiel,Flu­ to suit the backgrounds and capabilities of the students involved. idization Engineering, 2nd ed., Butterworth-Heinemann, Bos­ The experimental results can be presented and analyzed in both quantitative and ton, MA (1991) 0

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