On Mon, 5 Aug 2013, David Knezevic wrote:

> I sometimes have some tolerance issues, so that I have to find the
> "nearest point" in the (dim-1)-dimensional mesh. At present, I just find
> the "nearest node" on the (dim-1)-dimensional mesh (rather than the
> nearest interior point or whatever), and it works fine.
>
> I gather that this is because (at least in my case) the
> DirichletBoundary only evaluates the FunctionBase at the nodes on the
> boundary of the dim-dimensional mesh. I'm wondering if this will be true
> in general, or if this is just due to the fact that I'm using nodal
> (i.e. LAGRANGE) basis functions in this case?

On p==1 elements our projection is just nodal interpolation and the
evaluation will only use nodal data.  Even p==2 Lagrange elements may
produce data requests from non-nodal quadrature points, though.
---
Roy

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