New correlations of single-phase friction factor for turbulent pipe flow and evaluation of existing single-phase friction factor correlations

Nuclear Engineering and Design

Volumn 241, Issue 3, 2011, Pages 897-902

  Fang, Xiande ^a   Xu, Yu ^a   Zhou, Zhanru ^a  

^a NANJING UNIVERSITY OF AERONAUTICS AND ASTRONAUTICS   (China)

Author keywords

[No Author keywords available]

Indexed keywords

BLASIUS; COLEBROOK EQUATION; FRICTION FACTOR CORRELATION; FRICTION FACTORS; MAXIMUM RELATIVE ERRORS; NEW CORRELATIONS; RELATIVE ERRORS; SINGLE-PHASE FLOW; SUPERCRITICAL FLOW; TURBULENT PIPE FLOW; TWO EQUATION;

CORRELATION METHODS; FRICTION; INDUSTRIAL APPLICATIONS; PIPE; PIPE FLOW; REYNOLDS NUMBER; TWO PHASE FLOW;

TRIBOLOGY;

EID: 79952574812     PISSN: 00295493     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.nucengdes.2010.12.019     Document Type: Conference Paper

References (39)

1. D.I.H. Barr Solutions of the Colebrook-White functions for resistance to uniform turbulent flows Proc. Inst. Civil Eng. 2 1981 71
2. A. Cavallini, D. Col, M. Matkovic, and L. Rossetto Pressure drop during two-phase flow of R134a and R32 in a single minichannel ASME J. Heat Transfer 131 2009 033107-1 033107-8
3. I.Y. Chen, K.S. Yang, Y.J. Chang, and C.C. Wang Two-phase pressure drop of air-water and R-410a in small horizontal tubes Int. J. Multiphase Flow 27 2001 1293 1299 (Pubitemid 32516479)
4. N.H. Chen An explicit equation for friction factor in pipe Ind. Eng. Chem. Fundam. 18 3 1979 296 297
5. D. Chisholm A theoretical basis for the Lockhart-Martinelli correlation for two-phase flow Int. J. Heat Mass Transfer 10 1967 1767 1778
6. S.W. Churchill Empirical expressions for the shear stressing turbulent flow in commercial pipe AIChE J. 19 2 1973 375 376
7. S.W. Churchill Friction-factor equation spans all fluid-flow regimes Chem. Eng. 7 1977 91 92
8. Colebrook, C.F.; 1938-1939. Turbulent flow in pipes, with particular reference to the transition region between the smooth and rough pipe laws. J. Inst. Civil Eng. 11, 133.
9. C.F. Colebrook, and C.M. White Experiments with fluid friction roughened pipes Proc. Roy. Soc. Lond. Ser. A. Math. Phys. Sci. 1937 367 381 161 (906)
10. A.S. Dalkilic, O. Agra, I. Teke, and S. Wongwises Comparison of frictional pressure drop models during annular flow condensation of R600a in a horizontal tube at low mass flux and of R134a in a vertical tube at high mass flux Int. J. Heat Mass Transfer 53 2010 2052 2064
11. C. Dang, and E. Hihara In-tube cooling heat transfer of supercritical carbon dioxide. Part 1. Experimental measurement Int. J. Refrig. 27 2004 736 747
12. M. Danish, S. Kumar, and S. Kumar Approximate explicit analytical expressions of friction factor for flow of Bingham fluids in smooth pipes using Adomian decomposition method Commun. Nonlinear Sci. Numer. Simulat. 16 1 2011 239 251
13. L. Friedel Improved friction pressure drop correlation for horizontal and vertical two-phase pipe flow Eur. Two-phase Flow Group Meet. Pap. E2 18 1979 485 492
14. S.E. Haaland Simple and explicit formulas for friction factor in turbulent pipe flow Trans. ASME, J. Fluids Eng. 105 1983 89
15. X.L. Huai, S. Koyama, and T.S. Zhao An experimental study of flow and heat transfer of supercritical carbon dioxide in multi-port mini channels under cooling conditions Chem. Eng. Sci. 60 2005 3337 3345 (Pubitemid 40554198)
16. F.P. Incropera, and D.P. DeWitt Fundamentals of Heat and Mass Transfer 5th ed. 2001 John Wiley & Sons New York
17. A.K. Jain Accurate explicit equations for friction factor J. Hydraul. Div. ASCE 102 5 1976 674 677
18. J. Lee, and I. Mudawar Two-phase flow in high-heat-flux micro-channel heat sink for refrigeration cooling applications. Part I. Pressure drop characteristics Int. J. Heat Mass Transfer 48 2005 928 940 (Pubitemid 40231287)
19. R.W. Lockhart, and R.C. Martinelli Proposed correlation of data for isothermal two-phase, two-component flow in pipes Chem. Eng. Prog. 45 1 1949 39 48
20. G. Manadilli Replace implicit equations with sigmoidal functions Chem. Eng. J. 104 8 1997 129 132
21. L.F. Moody An approximate formula for pipe friction factors Trans. ASME 69 1947 1005
22. L.F. Moody Friction factors for pipe flow Trans. ASME 1944 671 684
23. J. Nikuradse Stroemungsgesetze in rauhen Rohren Ver. Dtsch. Ing. Forsch. 361 1933 1 22
24. N.E. Petrov, and V.N. Popov Heat transfer and hydraulic resistance with turbulent flow in a tube of water under supercritical parameters of state Thermal Eng. 35 10 1988 577 580
25. I.L. Pioro, R.B. Duffey, and T.J. Dumouchel Hydraulic resistance of fluids flowing in channels at supercritical pressures (survey) Nucl. Eng. Des. 231 2004 187 197
26. E. Romeo, C. Royo, and A. Monzon Improved explicit equations for estimation of the friction factor in rough and smooth pipes Chem. Eng. J. 86 2002 369 374 (Pubitemid 34494974)
27. G.F. Round An explicit approximation for the friction factor-Reynolds number relation for rough and smooth pipes Can. J. Chem. Eng. 58 1980 122 123
28. T.K. Serghides Estimate friction factor accurately Chem. Eng. 91 1984 63 64
29. B.A. Shannak Frictional pressure drop of gas liquid two-phase flow in pipes Nucl. Eng. Des. 238 2008 3277 3284
30. C.H. Son, and S.-J. Park An experimental study on heat transfer and pressure drop characteristics of carbon dioxide during gas cooling process in a horizontal tube Int. J. Refrig. 29 2006 539 546 (Pubitemid 44255544)
31. J.R. Sonnad, and C.T. Goudar Turbulent flow friction factor calculation using a mathematically exact alternative to the Colebrook-White equation J. Hydraul. Eng. ASCE 132 8 2006 863 867 (Pubitemid 44082683)
32. L. Sun, and K. Mishima Evaluation analysis of prediction methods for two-phase flow pressure drop in mini-channels Int. J. Multiphase Flow 35 2009 47 54
33. P.K. Swamee, and A.K. Jain Explicit equation for pipe flow problems J. Hydraul. Div. ASCE 102 5 1976 657 664
34. D.J. Wood An explicit friction factor relationship Civil Eng. 60 12 1966 60 61
35. T. Yamshita, H. Mori, S. Yoshida, and M. Ohno Heat transfer and pressure drop of a supercritical pressure fluid flowing in a tube of small diameter Mem. Fac. Eng.; Kyushu Univ. 63 4 2003 227 243
36. G. Yildirim Computer-based analysis of explicit approximations to the implicit Colebrook-White equation in turbulent flow friction factor calculation Adv. Eng. Softw. 40 2009 1183 1190
37. S.H. Yoon, J.H. Kim, Y.W. Hwang, M.S. Kim, K. Min, and Y. Kim Heat transfer and pressure drop characteristics during the in-tube cooling process of carbon dioxide in the supercritical region Int. J. Refrig. 26 2003 857 864
38. W. Zhang, T. Hibiki, and K. Mishima Correlations of two-phase frictional pressure drop and void fraction in mini-channel Int. J. Heat Mass Transfer 53 2010 453 465
39. D.J. Zigrang, and N.D. Sylvester Explicit approximations to the Colebrook's friction factor AICHE J. 28 3 1982 514 515