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20092021
most citedThe Kato Square Root Problem on locally uniform domains

14 citations · 40 across the 10 of their papers we have counts for

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7 papers · 1 filter

math.AP2021★ 14 cited

Rigorous Analysis and Dynamics of Hibler's sea ice model

Felix Brandt, Karoline Disser, Robert Haller-Dintelmann +1

This article develops for the first time a rigorous analysis of Hibler's model of sea ice dynamics. Identifying Hibler's ice stress as a quasilinear second order operator and regar…

math.AP2014

Hardy's inequality for functions vanishing on a part of the boundary

Moritz Egert, Robert Haller-Dintelmann, Joachim Rehberg

We develop a geometric framework for Hardy's inequality on a bounded domain when the functions do vanish only on a closed portion of the boundary.

math.AP2013★ 3 cited

Elliptic and parabolic reguarity for second order divergence operators with mixed boundary conditions

Robert Haller-Dintelmann, Alf Jonsson, Dorothee Knees +1

We study second order equations and systems on non-Lipschitz domains including mixed boundary conditions. The key result is interpolation for suitable function spaces. From this, e…

math.AP2011

Energy flow above the threshold of tunnel effect

Felix Ali Mehmeti, Robert Haller-Dintelmann, Virginie Régnier

We consider the Klein-Gordon equation on two half-axes connected at their origins. We add a potential that is constant but different on each branch. In a previous paper, we studied…

math.AP2011

The Influence of the Tunnel Effect on L-infinity-time decay

Felix Ali Mehmeti, Robert Haller-Dintelmann, Virginie Régnier

We consider the Klein-Gordon equation on a star-shaped network composed of n half-axes connected at their origins. We add a potential which is constant but different on each branch…

math.AP2010★ 1 cited

Multiple tunnel effect for dispersive waves on a star-shaped network: an explicit formula for the spectral representation

Felix Ali Mehmeti, Robert Haller-Dintelmann, Virginie Régnier

We consider the Klein-Gordon equation on a star-shaped network composed of n half-axes connected at their origins. We add a potential which is constant but different on each branch…