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Tytuł artykułu

Simple flows of pseudoplastic fluids based on DeHaven model

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
In this paper three simple flows of visco-plastic fluids of DeHaven type or fluids similar to them are considered. These flows are: Poiseuille flow in a plane channel, Poiseuille flow through a circular pipe and rotating Couette flow between two coaxial cylinders. After presentation DeHaven model it was presented some models of fluids similar to this model. Next it was given the solutions of equations of motion for three flows mentioned above.
Rocznik
Strony
1035--1044
Opis fizyczny
Bibliogr. 17 poz., rys., wykr.
Twórcy
autor
  • University of Zielona Góra, Faculty of Mechanical Engineering ul. Szafrana 4, 65-516 Zielona Góra, POLAND
Bibliografia
  • [1] Ellis S.B.: Thesis, Lafayette College, Pa, 1927. Citted in: Matsuhisa S., Bird R.B. (1965): Analytical and numerical solutions for laminar flow of the non-Newtonian Ellis fluid. – AiChE Journal, vol.11, No.4, pp.588-595.
  • [2] Kraemer E.O. and Williamson R.V. (1929): Internal friction and the structure of „solvated” colloids. – J. Rheology, vol.1, No.1, pp.76-92.
  • [3] Rabinowitsch B. (1929): Über die Viskosität und Elastizität von Solen (On the viscosity and elasticity of sols). – Zeit. Phys. Chem., A145, pp.1-26.
  • [4] DeHaven E.S. (1959): Control valve design for viscous pseudoplastic fluids. – JEC Equipment and Design, vol.51, No.7, pp.63A-66A.
  • [5] DeHaven E.S. (1959): Extruder design for pseudoplastic fluids. – Ind. Eng. Chem., vol.51, No.7, pp.813-816.
  • [6] Ellis S.C., Lanham A.F. and Pankhurst K.G.A. (1967): A rotational viscometer for surface films. – J. Sci. Instr., vol.32, pp.70-73.
  • [7] Rotem Z. and Shinnar R. (1961): Non-Newtonian flow between parallel boundaries in linear movements. – Chem. Eng. Sci., vol.15, pp.130-143.
  • [8] Rotem Z. and Shinnar R. (1962): Non-Newtonian flow between parallel boundaries in linear movement. – II . Non-Isothermal Flow. Chem. Eng. Sci., vol.17, pp.53-62.
  • [9] Whorlow R.W. (1992): Rheological Techniques (Sec. Edition). – New York: Ellis Horwood.
  • [10] Walicka A., Jurczak P. and Falicki J. (2017): Curvilinear squeeze film bearing lubricated with a DeHaven fluid or with similar fluids. – Int. J. of Applied Mechanics and Engineering, vol.22, No.3, pp.697-715.
  • [11] Walicka A. (2017): Rheology of fluids in Mechanical Engineering. – Zielona Góra: University Press.
  • [12] Matsuhisa S. and Bird R.B. (1965): Analytical and numerical solutions for laminar flow of the non-Newtonian Ellis fluid. – A.I.Ch. Journal, vol.11, No.4, pp.588-595.
  • [13] Wadhwa Y.D. (1996): Generalized Couette flow of an Ellis fluid. AIChE Journal, vol.12, No.5, pp.890-893.
  • [14] Kheyfets V.O. and Kieweg S.L. (2013): Gravity-driven thin film flow of an Ellis fluid. – J. Non-Newtonian Fluid Mech., vol.202, No.1, pp.88-98.
  • [15] Walicka A., Walicki E., Jurczak P. and Falicki J. (2014): Thrust bearing with rough surfaces lubricated by an Ellis fluid. – Int. J. Appl. Mech. Eng., vol.19, No.4, pp.809-822.
  • [16] Walicka A., Walicki E., Jurczak P. and Falicki J. (2016): Curvilinear squeeze film bearing with rough surfaces lubrcated by a Rabinowitsch-Rotem-Shinnar fluid. – Appl. Math. Modell., vol.40, pp.7916-7927.
  • [17] Schramm G. (1994): A Practical Approach to Rheology and Rheometry. – Karlsruhe: Haake.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-093cd246-f26d-4b60-8778-b2bd2d81f713
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