On Thu, 10 Jul 2008, Maxime Debon wrote:

> Using a 1000 elements mesh, I made the computation with :
> - HIERARCHIC Order 1 - Edge2 :: Success
> - HIERARCHIC Order 2 - Edge3 :: Success
> - HIERARCHIC Order 3 - Edge3 :: Success
> - HIERARCHIC Order 4 - Edge3 :: Success
> - BERNSTEIN  Order 2 - Edge3 :: Success
> - BERNSTEIN  Order 3 - Edge3 :: Success
> - BERNSTEIN  Order 4 - Edge3 :: Success
> - BERNSTEIN  Order 5 - Edge3 :: Success
> - BERNSTEIN  Order 6 - Edge3 :: Success
> - CLOUGH     Order 2 - Edge3 :: Success
> - HERMITE    Order 3 - Edge3 :: Success
> - LAGRANGE   Order 1 - Edge2 :: Success
>
> The results are quite good with all these elements. The incredible behaviour 
> only happens with :
>
> - LAGRANGE   Order 2 - Edge3 :: Problem
> - LAGRANGE   Order 3 - Edge4 :: Problem
>
> The problem seems to generate a solution whose node values are slightly 
> (really ) diminishing when the number of elements goes beyond 50 (80).

Very strange.  And it's going to be very hard to debug if it can't be
triggered on simple meshes.  How much simplification can you do and
still see this behavior?  You're running a nonlinear transient problem
at the moment, right?
---
Roy

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