Interpolation for function spaces related to mixed boundary value problems
By J. Griepentrog, K. Groeger, H. Kaiser, Joachim Rehberg. 2002
61 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/2ae7a9e88060517d11ef0e5b9b8b349b311f72d7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Robert Haller-Dintelmann
- Alf Jonsson
- Dorothee Knees
- Joachim Rehberg
- Christian Meyer
- Anton Schiela
- Eduardo Casas
- Fredi Tröltzsch
In Computational Theory and Mathematics
- Robert Haller-Dintelmann
- Alf Jonsson
- Dorothee Knees
- Joachim Rehberg
- Anton Schiela
- Gerd Wachsmuth
- Roland Herzog
- Eduardo Casas
In Numerical Analysis
Citations in the corpus
- Integrability of Displacement and Stresses in Linear and Nonlinear Elasticity with Mixed Boundary Conditions (2011, background): “According to [6], W D (Ω) is a scale of complex interpolation spaces.”
- Elliptic and parabolic regularity for second‐ order divergence operators with mixed boundary conditions (2013, methodology): “mooth constellations, were re-established. This concerns elliptic regularity (in particular Holder continuity) [26], [22], [25], [28], maximal parabolic regularity [23], [29], [31] and interpolation [24]. In this paper, we impose more general conditions on the domain and on the Dirichlet boundary pa”
- Hölder Continuity and Optimal Control for Nonsmooth Elliptic Problems (2009, background): “frame for establishing interpolation results for function spaces which include a trace zero condition on part of the boundary, see [28].”
- Maximal parabolic regularity for divergence operators including mixed boundary conditions (2008, background): “Note that the additional property ’volume-preserving’ also has been required in several contexts (see [48] and [55]).”