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BAIL 2006 Book of Abstracts - Institut für Numerische und ...

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Room School-Lab (SL) Room MPI<br />

Minisymposium: G.I. Shishkin, P. Hemker<br />

Session: Anisotropic Meshes 2<br />

G.I. Shishkin: Grid approximation <strong>of</strong> parabolic equa-<br />

A.E.P. Veldmann: High-order symmetry-preserving<br />

tions with nonsmooth initial condition in the presence<br />

discretization on strongly stretched grids (15:10-15:35)<br />

<strong>of</strong> bo<strong>und</strong>ary layers <strong>of</strong> different types<br />

Th. Apel, G. Matthies: A family <strong>of</strong> non-conforming<br />

L.P. Shishkina, G.I. Shishkin: A difference scheme<br />

finite elements <strong>of</strong> arbitrary order for the Stokes problem<br />

<strong>of</strong> improved accuracy for a quasilinear singularly per-<br />

15:10 - 16:25<br />

on anisotropic quadrilateral meshes (15:35-16:00)<br />

turbed elliptic convection-diffusion equation in the case<br />

G. Lube: A stabilized finite element method with aniso-<br />

<strong>of</strong> the third-kind bo<strong>und</strong>ary condition<br />

tropic mesh refinement for the Oseen equations (16:00-<br />

D. Branley, A. Hegarty, H. MacMullen and<br />

16:25)<br />

G.I. Shishkin: A Schwarz method for a convection-<br />

diffusion problem with a corner singularity<br />

16:25 - 16:45 C<strong>of</strong>fee Break<br />

Minisymposium: G.I. Shishkin, P. Hemker<br />

I.V. Tselishcheva, G.I. Shishkin: Domain decom-<br />

position method for a semilinear singularly perturbed<br />

elliptic convection-diffusion equation with concentrated<br />

sources<br />

Th. Linss, M. Madden: Layer-adapted meshes for<br />

15 <strong>BAIL</strong> <strong>2006</strong><br />

Open Discussion 2<br />

Anisotropic mesh generation for advection-dominated<br />

16:45 - 18:00<br />

problems and for incompressible flow problems<br />

time-dependent reaction diffusion<br />

S. Hemavathi, S.Valarmathi: A parameter-uniform<br />

numerical method for a system <strong>of</strong> singularly perturbed<br />

ordinary differential equations

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