Analysis of a Hydrodynamic Spiral Grooved Upstream Pumping Face Seal Considering Cavitation

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A numerical analysis of an oil-lubricated spiral grooved upstream pumping face seal, accounting for the occurrence of cavitation, have been performed in this paper. The “equivalent flow model”, which is a theoretical scheme for taking the JFO boundary condition into hydrodynamic lubrication theory, was applied to the analyses by a finite difference treatment of the Reynolds equation that dealt with the geometry of logarithmic spiral groove. The calculated results were compared respectively based on Reynolds model and JFO model. The load capacity, cavitation ratio, frictional torque and leakage rate were also theoretically calculated. The difference between the theoretical results based on two boundary conditions for cavitation occurrence is considerable. The JFO boundary condition should be used in theoretical studies on sealing characteristics rather than Reynolds equation, especially in the conditions of less groove depth and high rotary speed.

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671-680

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October 2015

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© 2015 Trans Tech Publications Ltd. All Rights Reserved

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[1] Netzel J P. Seal technology, a control for industrial pollution[J]. Lubr Eng, 1990, 46(8): 483-493.

Google Scholar

[2] Buck G S, Volden D. Upstream pumping: a new concept in mechanical sealing technology[J]. Lubr Eng, 1990, 46(4): 213-217.

Google Scholar

[3] Zhou J F, Gu B Q, Chen Ye. An improved design of spiral groove mechanical seal[J]. Chin J Chen Eng, 2007, 15(4): 499-506.

DOI: 10.1016/s1004-9541(07)60115-3

Google Scholar

[4] Zhou Jianfeng, Gu Boqin. Characteristics of fluid film in optimized spiral groove mechanical seal[J]. Chinese J Mech Eng, 2007, 20(6): 54-61.

DOI: 10.3901/cjme.2007.06.054

Google Scholar

[5] Cheng H S, Chow C Y, Wilcock D F. Behavior of hydrostatic and hydrodynamic noncontacting face seals[J]. ASME Jour Lubr Tech, 1968, 90(2): 510-519.

DOI: 10.1115/1.3601587

Google Scholar

[6] Gabriel R P. Fundamentals of spiral groove noncontacting face seals[J]. Lubr Eng, 1979, 35(7): 367-375.

Google Scholar

[7] Peng X D, Tan L L, Sheng S E, et al. Static analysis of a spiral-groove gas seal with an inner annular groove [J]. Tribology, 2008, 28(6): 507-511. (in Chinese).

Google Scholar

[8] Zhang H J, Miller B A, Landers R G. Nonlinear modeling of mechanical gas face seal systems using proper orthogonal decomposition[J]. ASME J Tribol, 2006, 128(4): 817-827.

DOI: 10.1115/1.2345405

Google Scholar

[9] Peng X D, Sheng S E, Yin X N, et al. Effects of surface roughness and slip flow on the performance of a spiral groove gas face seal[C]/ Proceedings of Micro Nano China, 2007: 21443 (6 pages).

DOI: 10.1115/mnc2007-21443

Google Scholar

[10] Salant R F, Homiller S J. The effects of shallow groove patterns on mechanical seal leakage[J]. Trib Trans, 1992, 35(1): 142-148.

DOI: 10.1080/10402009208982101

Google Scholar

[11] Malanoski S B, Pan C H T. The static and dynamic characteristics of the spiral-grooved thrust bearing[J]. ASME Jour Basic Eng, 1965, 87(3): 547-558.

DOI: 10.1115/1.3650605

Google Scholar

[12] Muijderman E A. Spiral groove bearings[M]. New York: Philips Technical Library/ Springer-Verlag, (1966).

Google Scholar

[13] Payvar P, Salant R F. A computational method for cavitation in wavy mechanical seal[J]. ASME J Tribol, 1992, 114: 199-204.

DOI: 10.1115/1.2920861

Google Scholar

[14] Peng X D, Du D B, Li J Y. Effect of different section profile micro-pores on seal performance of a laser surface textured mechanical seal[J]. Tribology, 2006, 26(4): 367-371. (in Chinese).

Google Scholar

[15] Li J H, Liu X F, Huang W F, et al. A finite element cavitation algorithm using free mesh for mechanical face seal[J]. Advanced Materials Research, 2011, (199-200): 670-677.

DOI: 10.4028/www.scientific.net/amr.199-200.670

Google Scholar

[16] Folberg L, Jakobsson B. The finite journal bearing considering vaporization[J]. Chalmers Tekniska Hoegskolas Madlingar, 1957, 190: 1-116.

Google Scholar

[17] Olsson K. Cavitation in dynamically loaded bearings[M]. Goteborg: Trans Chalmers Univ Thech, (1965).

Google Scholar

[18] Elrod H G, Adams M L. A computer program for cavitation and starvation program[J]. Cavitation and Related Phenomena in Lubrication, Mechanical Engineering Publications for the Institute of Tribology, The University of Leeds, 1974, 33-41.

Google Scholar

[19] Elrod H G. A cavitaiton algorithm[J]. ASME J Tribol, 1981, 103(3): 350-354.

Google Scholar

[20] Ikeuchi K, Mori H. The effects of cavity fluctuation on the elastic and damping properties of journal bearings[J]. Trans Jpn Soc Mech Eng, Ser C, 1987, 53(485): 136-143.

Google Scholar

[21] Pinkus O, Lund J W. Centrifugal effects in thrust bearings and seals under laminar conditions[J]. ASME J Tribol, 1981, 103: 126-136.

DOI: 10.1115/1.3251600

Google Scholar

[22] Kogure K, Fukui S, Mitsuya Y, et al. Design of negative pressure slider for magnetic recording disks[J]. ASME Lubr Tech, 1983, 105: 496-502.

DOI: 10.1115/1.3254649

Google Scholar