Hölder Continuity and Optimal Control for Nonsmooth Elliptic Problems
By Robert Haller-Dintelmann, Christian Meyer, Joachim Rehberg, Anton Schiela. 2009
105 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/4087d995924ccb022e25fb1971dd5bdb332a99d7
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In Applied Mathematics
In Computational Theory and Mathematics
In Control and Systems Engineering
Citations in the corpus
- Integrability of Displacement and Stresses in Linear and Nonlinear Elasticity with Mixed Boundary Conditions (2011, unknown): “If however Ω ⊂ R(3) is a Lipschitzian polyhedron and ΓN ∩ΓD is a finite union of line segments, it can be shown that Ω ∪ ΓN is regular in the sense of Gröger, see [9].”
- Second Order Optimality Conditions and Their Role in PDE Control (2015, methodology): “We also mention the work [76], where SSC were derived for a nonstandard parabolic control problem with boundary condition ∂ny = u(y)[c − y] (the state y is inserted in the control u) and to the discussion of Hölder regularity of optimal solutions in [45].”
- Elliptic and parabolic regularity for second‐ order divergence operators with mixed boundary conditions (2013, unknown): “[29].”