Dariush Ehsani
Published 2005-02-15, updated 2009-03-24Version 3
We consider the inhomogeneous Dirichlet problem on product domains. The main result is the asymptotic expansion of the solution in terms of increasing smoothness up to the boundary. In particular, we show the exact nature of the singularities of the solution at singularities of the boundary by constructing singular functions which make up an asymptotic expansion of the solution.
Asymptotic expansion for solutions of the Navier-Stokes equations with non-potential body forces
Asymptotic expansions with subordinate variables for solutions of the Navier-Stokes equations
The linear hyperbolic initial and boundary value problems in a domain with corners
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