James P. Kelliher

Navier--Stokes Equations with Navier Boundary Conditions for a Bounded Domain in the Plane

We consider solutions to the Navier--Stokes equations with Navier boundary conditions in a bounded domain

ON THE VANISHING VISCOSITY LIMIT IN A DISK

\Omega

Remarks on the vanishing obstacle limit for a 3D viscous incompressible fluid

in

Analytic continuation of multiple Hurwitz zeta functions

{\ensuremath{\BB{R}}}^2

Vanishing viscosity limit for an expanding domain in space

with a

On the flow map for 2D Euler equations with unbounded vorticity

C^2

Infinite-Energy 2D Statistical Solutions to the Equations of Incompressible Fluids

-boundary

Incompressible Euler Equations and the Effect of Changes at a Distance

\Gamma

On Kato's conditions for vanishing viscosity

. Navier boundary conditions can be expressed in the form

Boundary layer analysis of the Navier–Stokes equations with generalized Navier boundary conditions

\omega(v) = (2 \kappa - {\ensuremath{\alpha}}) v \cdot {\mbox{\boldmath