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- W2951361282 abstract "We prove a Wiener energy estimate for relaxed Dirichlet problems $Lu + mu u =nu$ in $Omega$, with $L$ an uniformly elliptic operator with bounded coefficients, $mu$ a measure of ${cal M}_0(Omega)$, $nu$ a Kato measure and $Omega$ a bounded open set of ${bf R}^N$, $N geq 2$. Choosing a particular $mu$, we obtain an energy estimate also for classical variational Dirichlet problems." @default.
- W2951361282 created "2019-06-27" @default.
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- W2951361282 date "1993-03-26" @default.
- W2951361282 modified "2023-09-26" @default.
- W2951361282 title "A Wiener estimate for relaxed Dirichlet problems in dimension $Ngeq 2$" @default.
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