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Free boundary problems for a viscous incompressible fluid
 RIMS Kôkyûroku Bessatsu, B1, Res. Inst. Math. Sci. (RIMS), Kyoto (2007) 356–358. hal00431571, version 1  12 Nov 2009
"... 1 A review of free boundary problems In this section we review free boundary problems for a viscous incompressible fluid. In writing the review we are indebted to the works due to Zadrzyńska [54], Solonnikov [36] and Nishida [21] that we consulted. The domain Ωt ⊂ Rd occupied by the fluid is given ..."
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1 A review of free boundary problems In this section we review free boundary problems for a viscous incompressible fluid. In writing the review we are indebted to the works due to Zadrzyńska [54], Solonnikov [36] and Nishida [21] that we consulted. The domain Ωt ⊂ Rd occupied by the fluid is given
Steady Plane Coquette Flow of Viscous Incompressible Fluid between Two Porous Parallel Plates through Porous Medium
"... In this paper, we have investigated the steady plane Coquette flow of viscous incompressible fluid between two porous parallel plates through porous medium. We have investigated the velocity, average velocity, shearing stress, skin frictions, the volumetric flow, drag coefficients and streamlines. ..."
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In this paper, we have investigated the steady plane Coquette flow of viscous incompressible fluid between two porous parallel plates through porous medium. We have investigated the velocity, average velocity, shearing stress, skin frictions, the volumetric flow, drag coefficients and streamlines.
A Numerical Study of Viscous, Incompressible Fluid Flow Problems
, 1968
"... The mathematical technique of overrelaxation is used here to speed the convergence of a numerical method for solving viscous, incompressible fluid flow problems. The method, called MAC, involves approximating the complete two dimensional incompressible Navierstokes equations with analogous finite ..."
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The mathematical technique of overrelaxation is used here to speed the convergence of a numerical method for solving viscous, incompressible fluid flow problems. The method, called MAC, involves approximating the complete two dimensional incompressible Navierstokes equations with analogous
Discrete Compatibility in Finite Difference Methods for Viscous Incompressible Fluid Flow
 UBC INSTITUTE OF APPLIED MATH T.R
, 1995
"... Thom's vorticity condition for solving the incompressible NavierStokes equations is generally known as a firstorder method since the local truncation error for the value of boundary vorticity is first order accurate. In the present paper, it is shown that convergence in the boundary vortic ..."
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Cited by 5 (2 self)
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Thom's vorticity condition for solving the incompressible NavierStokes equations is generally known as a firstorder method since the local truncation error for the value of boundary vorticity is first order accurate. In the present paper, it is shown that convergence in the boundary
On Time Local Solvability for the Motion of an Unbounded Volume of Viscous Incompressible Fluid
"... We consider the 8ystem of equations describing the motion of the $vi\epsilon\infty us $ incompressible fluid which $occupi\infty $ an unbounded domain without taking into account surface tension. For given initial fluid domain $\Omega\equiv\Omega(0)\subset R^{3} $ with its boundary $\{F_{0}(x)=0\} $ ..."
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We consider the 8ystem of equations describing the motion of the $vi\epsilon\infty us $ incompressible fluid which $occupi\infty $ an unbounded domain without taking into account surface tension. For given initial fluid domain $\Omega\equiv\Omega(0)\subset R^{3} $ with its boundary $\{F_{0}(x)=0
On Generalized Solutions of TwoPhase Flows for Viscous Incompressible Fluids
, 2005
"... We discuss the existence of generalized solutions of the flow of two immiscible, incompressible, viscous Newtonian and NonNewtonian fluids with and without surface tension in a domain Ω ⊆ Rd, d = 2, 3. In the case without surface tension, the existence of weak solutions is shown, but little is kno ..."
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We discuss the existence of generalized solutions of the flow of two immiscible, incompressible, viscous Newtonian and NonNewtonian fluids with and without surface tension in a domain Ω ⊆ Rd, d = 2, 3. In the case without surface tension, the existence of weak solutions is shown, but little
Discrete Compatibility in Finite Difference Methods for Viscous Incompressible Fluid Flow
, 1996
"... Abstract Thom's vorticity condition for solving the incompressible NavierStokes equations is generally known as a firstorder method since the local truncation error for the value of boundary vorticity is first order accurate. In the present paper, it is shown that convergence in the boundary ..."
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Abstract Thom's vorticity condition for solving the incompressible NavierStokes equations is generally known as a firstorder method since the local truncation error for the value of boundary vorticity is first order accurate. In the present paper, it is shown that convergence in the boundary
Simulating Viscous Incompressible Fluids with Embedded Boundary Finite Difference Methods
, 2010
"... The behaviour of liquids and gases ranks among the most familiar and yet complex physical phenomena commonly encountered in daily life. To create a seamless approximation of the real world, it is clear that we must be able to accurately simulate fluids. However, a crucial element of what makes fluid ..."
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Cited by 1 (0 self)
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The behaviour of liquids and gases ranks among the most familiar and yet complex physical phenomena commonly encountered in daily life. To create a seamless approximation of the real world, it is clear that we must be able to accurately simulate fluids. However, a crucial element of what makes
Stability of a Rotor Partially Filled with a Viscous Incompressible Fluid".
 Journal of Applied Mechanics,
, 1979
"... ..."
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