ASHRAE IJHVAC 6-3-2000 International Journal of Heating Ventilating Air-Conditioning and Refrigerating Research《供暖 通风 空调和制冷研究的国际期刊 第6卷第3号 2000年7月》.pdf
《ASHRAE IJHVAC 6-3-2000 International Journal of Heating Ventilating Air-Conditioning and Refrigerating Research《供暖 通风 空调和制冷研究的国际期刊 第6卷第3号 2000年7月》.pdf》由会员分享,可在线阅读,更多相关《ASHRAE IJHVAC 6-3-2000 International Journal of Heating Ventilating Air-Conditioning and Refrigerating Research《供暖 通风 空调和制冷研究的国际期刊 第6卷第3号 2000年7月》.pdf(78页珍藏版)》请在麦多课文档分享上搜索。
1、 International Journal of Heating, Ventilating, Air-conditioning and Refrigerating Research Editor John W.Mitchell, Ph.D., P.E. Professor of Mechanical Engineering University of Wisconsin-Madison, USA Associate Editors James E. Braun, Ph.D., P.E., Associate Professor, Ray W. Herrick Laboratories, Al
2、berto Cavallini, Ph.D., Professor, Dipartmento di Fisicia Tecnica, University of Padova, Italy Arthur L. Dexter, D.Phil., C.Eng., Reader in Engineering Science, Department of Leon R. Gicksman, Ph.D., Professor, Departments of Architecture and Ralph Goldman, Ph.D., Chief Scientist, Comfort Technology
3、, Inc., Framingham, Massachusetts, USA Hugo Hens, Dr.Ir., Professor, Department of Civil Engineering, Laboratory of Building Physics, Katholieke Universiteit, Belgium Anthony M. Jacobi, Ph.D. Associate Professor and Associate Director ACRC, Department of Mechanical and Industrial Engineering, Univer
4、sity of Illinois, Urbana-Champaign, USA Jean J. Lebrun, Ph.D., Professor, Laboratoire de Thermodynamique, Universit de Lige, Belgium Reinhard Radermacher, Ph.D., Professor and Director, Center for Environmental Energy Engineering, Department of Mechanical Engineering, University of Maryland, College
5、 Park, USA Jean Christophe Visier, Ph.D., Head, Centre Scientifique et Technique du Btiment Energy Management Automatic Controller Division, Mame La Valle, France School of Mechanical Engineering, Purdue University, West Lafayette, Indiana, USA Engineering Science, University of Oxford, United Kingd
6、om Mechanical Engineering, Massachusetts Institute of Technology, Cambridge, USA Policv Committee Editorial Assistant Richard H. Rooley, chair Jack B. Chaddock Mario Costantino John W. Mitchell Frank M. Coda W. Stephen Comstock Jennifer A. Haukohi W. Stephen Comstock Robert A. Parsons, Handbook Edit
7、or Scott A. Zeh, Publishing Services Manager Nancy F. Thysell, Typographer Publisher ASHRAE Staff 02000 by the American Society of Heating. Rehigcra!ing and IS1 (instimte for Scientific information) Web Science and Rescarch Alert; and BSRiA (Buiidmg Services Rexarch and most importantly, that the co
8、ncept when integrated into the building is finan- cially feasible. One tantalizing benefit of improved environmental design is the improved pro- ductivity of the occupants. Although reliable quantitative results are scarce, even a one percent improvement in productivity will more than justi investme
9、nts in improved designs. It is distressing to American researchers and practitioners that we must look to Europe for the development of many new innovative concepts and their initial demonstration in large-scale building projects. Certainly Europeans as a whole have a higher level of environmental c
10、oncern. The substantially higher costs of energy encourage the use of energy-efficient designs. On a rel- ative basis, there is stronger support for research on improved technologies for building energy 21 1 212 HVAC e.g. the solid-liquid interface movement, the shape of the solid-liquid interface,
11、the effect of air inside the ball, etc. If a regression analysis of experimental data is used to predict the global heat transfer coeffi- cient, it can not represent the heat transfer mechanisms and the model has poor applicability. The heat flux from the ice ball to the fluid medium can be written
12、as Q = KAAr. During the sensible heat transfer stage, the resistance, 1/K, includes the external convective resistance and the conductive resistance of ball shell Rb. During the latent heat transfer stage, the resistance 1/K includes the resistances on both external and internal sides of the ice bal
13、l shell and Rb: 218 HVAC 2 + 0.732 z* = 1.75 3 ArPrp ClC2 c3 where so* = s,/d, T* = SteFo a z/dL, and z is the time since the start of discharge. The term Ar is the Archinedes number. The parameter so includes the thickness of the melted region below the ice, although it was very small. Therefore, s
14、 - so and s* - so* and Equation (10) can be written as: T* = 1.75 3 s* - 0.119* + O.73* ArRP C,C, c3 where C2 is constant, C3 depends on the temperature, and C1 = (1 - For an ice ball with diameter d 2 20 mm, Cl varies by less than 5% with d so that it can be considered to be nearly independent of d
15、. VOLUME 6, NUMBER 3, JULY 2000 22 1 Therefore, in Equation (18), only Ar depends on the ice ball diameter d. The Archinedes num- ber is proportional to d3 so that non-dimensional time is proportional to d-34. According to the definition of z*, z is proportional to z*d2 and z is proportional to d5I4
16、. From the heat energy balance during the melting process in the inside surface of the ball shell: 2 4 d3 3 8 Kiflxd Atz = -picex-( 1 - 1PF)L -0.25 where Kin is the average Kin over time T. Therefore: Ei, = d . The diameter modification coefficient , during the discharge process, can then be express
17、ed as: d 0.25 = ($) The heat exchange coefficient determined by Equations (8)-(16) and (20) applies to a wide variety of ice tanks including both vertical and horizontal with vertical flow. It also applies to different types of ice balls such as ice balls with coarse external surfaces or ice balls w
18、ith metal cores. In most cases, the external thermal resistance of the ice ball is much smaller than the internal resistance. Accordingly, the coarse external surface has little effect on the global heat transfer coefficient. Usually, the metal core is a metal bar with a diameter of less than 10 mm.
19、 Therefore, the area of the metal bar contacting the ball shell is rather small and does not increase the heat flux through the shell very much. However, for non-spherical capsules, Equations (1 1) and (12) may not apply. In this case, if the manufacturer provides curves of inlet and outlet tem- per
20、atures during charging and discharging processes, new empirical equations for Kin can be developed by a linear regression analysis of the data. Equations (1) and (2) were solved using the finite difference method with the heat exchange coefficient K determined from Equations (8)-(16) and (20) to cal
21、culate the ice tank outlet tem- perature and the frozen fraction of the ice ball (IPF) as a function of time. Decreasing the time step and increasing the number of element layers in the tank increased the accuracy of the results. Comparison of results using different time steps and number of layers
22、showed that the layer number should be such that the temperature difference between neighboring layers was no more than 0.1“C. For a normal size tank, good simulation accuracy no higher than 1% was obtained with time steps of 10 minutes. However, a larger tank thermal mass would allow a longer time
23、step. Ice Tank Model Validation Three sets of experimental data were used to validate the model. The first set was obtained from Li (1997), the second from Zhao et al. (1995), and the third from Arnold (199 1). The mea- sured inlet flow rate and inlet temperatures of the ice tank were used as input
24、conditions, and the predicted outlet temperature was compared with the test data. The three comparisons were made to evaluate the accuracy the adaptability of the model to different flow velocities, different ice ball and tank configuration, and different ice ball diameters. In the experiment by Li
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