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Abstrakty
The influence of inertia and wall porosity on the pressure distribution in a curvilinear squeeze film bearing lubricated by a viscoplastic fluid of a Bingham type is considered. The general consideration on the flow of the viscoplastic fluid in a bearing clearance and in a porous layer are presented. Using the Morgan-Cameron approximation and an averaged inertia method the modified Reynolds equation for the curvilinear thrust bearing is given. The solution of this equation for the case of the squeeze film bearing is presented. As a result one obtains a formula expressing the pressure distribution. The example of a squeeze film between parallel disks is discussed in detail.
Rocznik
Tom
Strony
1027--1038
Opis fizyczny
Bibliogr. 19 poz., wykr.
Twórcy
autor
autor
autor
- University of Zielona Góra, Faculty of Mechanical Engineering ul. Szafrana 2, P.O.Box 47, 65-516 Zielona Góra, POLAND, A.Walicka@ijame.uz.zgora.pl
Bibliografia
- Bujurke N.M., Jagadee M. and Hiremath P.S. (1987): Analysis of normal stress effects in squeeze film porous bearing. - Wear, vol.116, pp.237-248.
- Covey G.H. and Stanmore B.R. (1981): Use of the parallel-plate plastometer for the characterisation of viscous fluids with a yield stress. - J. Non-Newtonian Fluid Mech., vol.8, pp.249-260.
- Dai G. and Bird R.B. (1981): Radial flow of Bingham fluid between two fixed circular disks. - J. Non-Newtonian Fluid Mech., vol.8, pp.349-355.
- Engmann J., Servais C. and Burbidge A.S. (2005): Squeeze flow theory and applications to rheometry: a review. - J. Non-Newtonian Fluid Mech., vol.132, pp.1-27.
- Etsion I. and Michael O. (1994): Enhancing sealing and dynamic performance with partially porous mechanical face seals. - Trib. Transactions, vol.37, pp.701-710.
- Lipscomb C.C. and Denn M.M. (1984): Flow of Bingham fluids in complex geometries. - J. Non-Newtonian Fluid Mech., vol.14, pp.337-349.
- Morgan V.T. and Cameron A. (1957): Mechanism of lubrication in porous metal bearings. - Proc. Conf. on Lubrication and Wear, Inst. Mech. Eng. London, pp.151-157.
- Prakash J. and Vij S.K. (1973): Load capacity and time-height relations for squeeze films between porous plates. - Wear, vol.24, pp.309-322.
- Shukla J.B. and Isa M. (1978): Externally pressurised porous thrust bearing with power-law lubricant. - Wear, vol.33, pp.85-92.
- Smyrnaios D.N. and Tsamopoulos J.A. (2001): Squeeze flow of Bingham plastic. - J. Non-Newtonian Fluid Mech., vol.100, pp.165-190.
- Vishwanath K.P and Kandasamy A. (2010): Inertia effects in circular squeeze film bearing using Herschel-Bulkley lubricants. - Appl. Math. Modelling, vol.34, pp.219-227.
- Walicka A. (1994): Accurate and Asymptotic Solutions of Viscous Fluids in a Clearance Bounded by Two Co-axial Surfaces of Revolution (in Polish). - Warsaw: WN-T.
- Walicka A. (2002a): Rheodynamics of Non-Newtonian Fluids Flows in Straight and Curved Channels (in Polish). - Zielona Góra: University Press.
- Walicka A. (2002b): Rotational Flows of the Rheologically Complex Media in Thin Annular Channels (in Russian). - Zielona Góra: University Press.
- Walicka A. (2011): Pressure distribution in a porous curvilinear squeeze film bearing lubricated by a Bingham fluid. -Int. J. Appl. Mech. Enging, vol.16, No.4, pp.1215-1224.
- Walicka A. (2012): Dynamics of Non-Newtonian Fluids Flows in Straight and Curved Channels. - Berlin: Academic Press (in the press).
- Walicka A. and Walicki E. (2011): Non-Newtonian fluids flows in porous media. - In: Rheology - Theory and Application, vol.2., pp.337-367, EKMA Press, Warsaw.
- Walicki E. and Walicka A. (1997): Throughflow of viscoplastic fluids between fixed surface of revolution. - Proc. 5th Nat. Conf. on Multiphase Flows, Gdańsk, vol.2, pp.133-136.
- Xu C., Yuan L., Xu Y. and Hang W. (2010): Squeeze flow of interstitial Herschel-Bulkley fluid between two rigid spheres. - Particuology, vol.8, pp.360-364.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPZ5-0027-0053