Maximal parabolic regularity for divergence operators including mixed boundary conditions

Mathematics – Analysis of PDEs

Scientific paper

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39 pages, 4 postscript figures

Scientific paper

We show that elliptic second order operators $A$ of divergence type fulfill
maximal parabolic regularity on distribution spaces, even if the underlying
domain is highly non-smooth, the coefficients of $A$ are discontinuous and $A$
is complemented with mixed boundary conditions. Applications to quasilinear
parabolic equations with non-smooth data are presented.

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