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Reynolds Equations for Common Generalized Newtonian Models and an Approximate Reynolds-Carreau Equation

World Tribology Congress III, Volume 1, 2005
Exact, closed form one-dimensional Reynolds equations are presented for the Ostwald-DeWaele model, Ellis model, Spriggs model and the double-Newtonian Rabinowitsch and Ferry models. From numerical solutions for flow rate, an approximate Reynolds-Carreau equation is obtained.
S Bair, M. M. Khonsari
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On The Asymptotic Solution of The Reynolds Equation

SIAM Journal on Applied Mathematics, 1978
For, flow at high bearing numbers $\Lambda $, and under suitable physical hypotheses, the problem of determining the pressure distribution in a thin gas film becomes a singular perturbation problem as $\Lambda \to \infty $. We show that, under certain conditions, this problem has a unique solution in a given class.
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Existence of solutions to the Reynolds' equation of elastohydrodynamic lubrication

International Journal of Engineering Science, 1985
The authors have proved some theorems establishing the existence of solutions to a highly nonlinear variational inequality arising in the study of the flow of an incompressible Newtonian lubricant between elastically - deforming bearings. The problem is formally equivalent to Reynolds equation in elastohydrodynamic lubrication theory.
Oden, J. T., Wu, S. R.
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Homogenization of the transient Reynolds equation

Asymptotic Analysis, 2002
State‐of‐the‐art magnetic storage devices have head‐to‐disk distances of about 300 Angstrom, for which compressibility, slip‐flow and roughness effects are significant. Since the head and the disk are in relative motion, the air‐gap thickness when both surfaces are rough varies rapidly in both space and time.
Buscaglia, G., Ciuperca, I., Jai, M.
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Existence and uniqueness for nonlinear reynolds equations

International Journal of Engineering Science, 1986
The pressure distribution in a gas-lubricated bearing is given by the nonlinear Reynolds equation with the boundary value problem \(\nabla \cdot (H^ 3P\nabla P)=\Lambda (HP)_ x\) in \(\Omega\), \(P=G\) on \(\partial \Omega\). Various results of existence and uniqueness for this equation are presented.
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On The Reynolds Equation For Linearized Models Of The Boltzmann Operator

Transport Theory and Statistical Physics, 2007
Rarefied gas flows in ultra‐thin film slider bearings are studied in a wide range of Knudsen numbers. The generalized Reynolds equation, first derived by Fukui and Kaneko (1987, 1988, 1990) on the basis of the linearized Bhatnagar‐Gross‐Krook (BGK) Boltzmann equation (Bhatnagar et al. 1954), has been extended by considering a more refined kinetic model
CERCIGNANI, CARLO   +2 more
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How the Reynolds equation is related to the Stokes equations

Applied Mathematics & Optimization, 1983
Let the Stokes equation being obeyed in a two-dimensional layer bounded by a plane \(y=0 (\Gamma_ 1)\), \(y=\epsilon h(x) (\Gamma_ 3)\) and straight lines \(\Gamma_{2,4}\), \(x=\pm L\). As usually in the boundary layer problem we demand \(\Phi_ y=const\).
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Numerical solutions of Burgers’ equation with a large Reynolds number

Reliable Computing, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Masaaki Sugihara, Seiji Fujino
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Solvability of the Reynolds Equation of Gas Lubrication

Journal of Mathematical Sciences, 2001
The first boundary-value problem for the Reynolds equation of the theory of gas lubrication with smooth data is studied. The existence and uniqueness of a solution are established. Bibliography: 7 titles.
B. S. Grigor'ev   +2 more
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Homogenization of Reynolds Equation by Two-Scale Convergence

Chinese Annals of Mathematics, Series B, 2007
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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