BOUNDARY INTEGRAL SOLVERS FOR AN EVOLUTIONARY EXTERIOR STOKES PROBLEM.

This paper proposes and analyzes a full discretization of the exterior transient Stokes problem with Dirichlet boundary conditions. The method is based on a single layer boundary integral representation, using Galerkin semidiscretization in the space variables and multistep convolution quadrature in time. Convergence estimates are based on a Laplace domain analysis, which translates into a detailed study of the exterior Brinkman problem. Some numerical experiments are provided [ABSTRACT FROM AUTHOR]