Moritz Egert

activity

20122026

most citedLp-estimates for the square root of elliptic systems with mixed boundary conditions

31 citations · 127 across the 24 of their papers we have counts for

collaborators

Showing 2016Show all

4 papers · 1 filter

math.AP2016

The Dirichlet problem for second order parabolic operators in divergence form

Pascal Auscher, Moritz Egert, Kaj Nyström

We study parabolic operators H = $\partial$ t -- div $λ$ ,x A(x, t) $\nabla$ $λ$ ,x in the parabolic upper half space R n+2 + = {( $λ$ , x, t) : $λ$ > 0}. We assume that the coefficients…

math.CA2016★ 1 cited

Characterizations of Sobolev Functions that vanish on a part of the boundary

Moritz Egert, Patrick Tolksdorf

Let $Ω$ be a bounded domain in R n with a Sobolev extension property around the complement of a closed part D of its boundary. We prove that a function u $\in$ W 1,p ( $Ω$ ) vanishes…

math.CA2016

$L^{2}$ well-posedness of boundary value problems for parabolic systems with measurable coefficients

Pascal Auscher, Moritz Egert, Kaj Nyström

We prove the first positive results concerning boundary value problems in the upper half-space of second order parabolic systems only assuming measurability and some transversal re…

math.FA2016

On non-autonomous maximal regularity for elliptic operators in divergence form

Pascal Auscher, Moritz Egert

We consider the Cauchy problem for non-autonomous forms inducing elliptic operators in divergence form with Dirichlet, Neumann, or mixed boundary conditions on an open subset $Ω$ $…

The Dirichlet problem for second order parabolic operators in divergence form

Characterizations of Sobolev Functions that vanish on a part of the boundary

L2 well-posedness of boundary value problems for parabolic systems with measurable coefficients

On non-autonomous maximal regularity for elliptic operators in divergence form

$L^{2}$ well-posedness of boundary value problems for parabolic systems with measurable coefficients