Boundary Element Technology VII by J. C. Wu (auth.), C. A. Brebbia, M. S. Ingber (eds.)

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By J. C. Wu (auth.), C. A. Brebbia, M. S. Ingber (eds.)

7th foreign convention on Boundary point expertise 'Betech 92', held on the college of recent Mexico in Albuquerque, June 1992

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Boundary Integral and Singularity Methods for Linearized Viscous Flow. Cambridge University Press (1992a). , The buoyancy-driven motion of a train of viscous drops within a cylindrical tube. J. , in press (1992b). [60] Pozrikidis, C. T. Thoroddsen, Deformation of a liquid film flowing down an inclined plane wall over a small particle arrested on the wall. Phys. Fluids A 3, 2546-2558 (1991). , A numerical study of the deformation and burst of a viscous drop in general shear flows. J. Fluid Meeh.

H. G. Leal, The creeping motion of a spherical particle normal to a deformable interface. J. Fluid Mech. 169 , 27-69 (1986). [16] Happel, J. and H. Brenner, Low Reynolds Number Hydrodynamics. Martinus Nijhoff (1983). U. Kim and T. Miyazaki, The effect of a semi-infinite plane on the motion of a small particle in a viscous fluid. J. Phys. Soc. Japan 52, 1996-2003 (1983). , Stokes flow in arbitrary two-dimensional domains: Shear flow over ridges and cavities. J. Fluid Mech. 159, 195-226 (1985). [19] Hinch, E.

Cfl= .. ~ ... 8><..... r? := ...... _ 0 d vo; ::s o 0" ~ g. , ::s .... o i3 ~ m ~ = ::s 0- tc o f:j Boundary Element Technology 23 to characterize the fluid motion in thin regions between two fluid layers [5, 11, 37, 78]. Many aspects related to integral equation methods for freeboundary problems are described in a recent book by Pozrikidis [58]. Figure 1 summarizes applications of integral equation methods to freeboundary problems. The studies have been classified according to whether the geometry is axisymmetric, two-dimensional, or three-dimensional.

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