Results 171 to 180 of about 45,363 (219)
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Solution of Unsteady Flow of Power Law Fluids

AIAA Journal, 1972
The experimental results have verified the linear behavior of the intensity of Raman scattered light as a function of specie concentration. It can be concluded that the technique is capable of identifying and measuring concentrations of individual gaseous species in a mixture during a single 10-nanosec sampling time.
Chen, Tommy Y. W., Wollersheim, David E.
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Alternatives to the Power-Law Fluid Model for Crosslinked Fluids

Society of Petroleum Engineers Journal, 1985
AbstractMeasuring the rheological properties of crosslinked fracturing fluids is difficult but important. Fluid properties play a key role in the determination of the final geometry of die created fracture and in the distribution of proppant within the fracture; therefore, an accurate knowledge of these parameters is necessary for optimum treatment ...
J. E. Cloud, P. E. Clark
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Control of power-law fluids

Nonlinear Analysis: Theory, Methods & Applications, 1985
The paper is concerned with initial boundary value problems for the scalar equation \(u_ t(x,t)+A(u)(x,t)=v(t)\phi (x)\) in \(\Omega\) x(0,T)\(\subset {\mathbb{R}}^ 4,\) where \(A(w)=-\nabla \cdot (| \nabla w|^{p-2}\cdot \nabla w)\), \(\phi\) is given, and v is an L 2-control that is sought to minimize \[ J(v)=\int_{\Omega}| u(\cdot,T)- z(\cdot)| \quad
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POWER-LAW FLUIDS IN POROUS MEDIA

Chemical Engineering Communications, 1987
An analysis is presented to describe the parallel flow of power-law fluids within a channel bounded by porous media. It is shown that there is an excess flow above the Darcy's law prediction for the porous medium region adjacent to the channel/ porous medium boundary. This also leads to a higher flow rate in the channel.
RICHARD PARNAS, YORAM COHEN
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Blade coating of a power-law fluid

Physics of Fluids, 1999
In this paper we re-examine the problem of applying a thin layer of a power-law fluid to a solid substrate by means of a simple blade coater. Specifically we use lubrication theory to examine steady plane flow of a power-law fluid in the narrow nonuniform channel formed between a fixed blade of prescribed shape and a plane substrate moving parallel to ...
Ross, A. B., Wilson, S. K., Duffy, B. R.
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Entrance effects for power‐law fluid

Polymer Engineering & Science, 1994
AbstractEntrance pressure losses for the creeping flow of a power‐law fluid are calculated for an abrupt contraction of ratio 2, 4, 8 and ∞ for both the axisymmetric and planar cases using P2P1 and PP1 finite elements. Contrary to some earlier findings in the literature, the entrance pressure loss obtained by using the two different types of finite ...
Mahesh Gupta, C. A. Hieber, K. K. Wang
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The drag on a sphere in a power-law fluid

Journal of Non-Newtonian Fluid Mechanics, 1985
Using a finite-element program, the drag on an unbounded fluid in an (inelastic) power-law fluid is estimated. Comparison with upper and lower bounds, and with experimental data is given. Some remarks on wall effects are also made, and it is shown that wall effects are negligible for \(n\leq 0.5\).
Dazhi, Gu, Tanner, R. I.
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Unsteady Flow of Power-Law Fluids

AIAA Journal, 1973
References 1 Dowell, E. H., "Generalized Aerodynamic Forces on a Flexible Plate Undergoing Transient Motion in a Shear Flow with an Application to Panel Flutter," AIAA Journal, Vol. 9, No. 5, May 1971, pp. 834-841. 2 Fleeter, S., "Fluctuating Lift and Moment Coefficients for Cascaded Airfoils in a Nonuniform Compressible Flow," Journal of Aircraft, Vol.
I. S. HABIB, T. Y. NA
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AN ADHESIVE PROBLEM FOR A POWER-LAW FLUID

Chemical Engineering Communications, 2012
The flow caused by the pulling of a circular disk away from a plane rigid surface is investigated when the disk and the surface are separated by a thin layer of power-law fluid of thickness h(t). It is observed that the force exerted by the fluid on the disk is a suction force F, which tends to make the disk adhere to the rigid surface.
M. Reza, A. S. Gupta
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The Spreading of Power-Law Fluids

2001
A thin-film formulation for the capillary-driven spreading of a power-law fluid is analysed to clarify, in particular, the relationship between macroscopic and microscopic contact angles and the dynamics of spreading in the completely-wetting case. The Newtonian fluid emerges as a critical case within the one-parameter family of evolution equations ...
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