= Navier-slip Taylor swimming sheet
{c}
{title2=$\epsilon=ky_0,\quad\delta=k\gamma$}
= Taylor swimming sheet with slip
{c}
{synonym}
A transversely waving <Taylor swimming sheet> can have a <Navier slip boundary condition> relating surface tangential velocity to shear and a <slip length> $\gamma$. The small-amplitude parameters are $\epsilon=ky_0$ and $\delta=k\gamma$. The first-order velocity is unchanged by slip, but evaluation of shear at the displaced surface changes the second-order mean velocity.
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