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boundary condition implementation

 

Something I discovered that I'm hoping someone will clarify is the following.

Let A be the matrix associated with a Finite Element formulation of Poisson's equation, as in the example in the demo directory. If one exams the eigenvalues of A before the application of the BC's, there is a zero eigenvalue, while afterwards, there is no such troublemaker.

Thinking of A in terms of its associated weak form, I fully expected A to be a positive definite, symmetric matrix. This is not the case.


-gideon


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