Dear all,
I am trying to solve a problem from structural mechanics involving two
(finite) elastic domains with different elastic constants.
In order for this problem to be well posed I have to specify internal
boundary conditions, in my case a vanishing "jump" of a function of the
solution at the boundary.
As a consequence the variational formulation of my problem contains terms
that involve objects on different sides of the internal boundary:
more precisely boundary integrals of functions assembled in a cell on one
side multiplied by test functions on the other side.
The best way to solve this problem I can think of is to figure out the
test/shape function in the same cell that corresponds to the one I really
want - which should be possible since
both cells are images of the same unit cell .
Has anybody experiences with something like this or maybe an idea that
solves the problem more elegantly?
Thanks in advance,
tariq
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