Author's: Marco Biroli and Silvana Marchi
Pages: [39] - [83]
Received Date: March 9, 2010
Submitted by:
We study the asymptotic behavior of the solutions to a relaxed
Dirichlet problem associated with p-homogeneous strongly local
forms, having a local
density and to measures
which do not charge sets of zero capacity.
We prove that there exists a subsequence of
that
converges to a measure
of the same type, and we also prove the
convergence of the relative solutions in
nonlinear Dirichlet forms, relaxed Dirichlet problems, convergence.