Artikel
Open Access
An Analog of the Neumann Problem for the 1-Laplace Equation in the Metric Setting: Existence, Boundary Regularity, and Stability
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Panu Lahti
Veröffentlicht/Copyright:
16. Februar 2018
Received: 2017-08-03
Accepted: 2017-12-23
Published Online: 2018-02-16
© 2018
Artikel in diesem Heft
- An Analog of the Neumann Problem for the 1-Laplace Equation in the Metric Setting: Existence, Boundary Regularity, and Stability
- A Global Poincaré inequality on Graphs via a Conical Curvature-Dimension Condition
- Rigidity of Local Quasisymmetric Maps on Fibered Spaces
- Double Bubbles on the Real Line with Log-Convex Density
- Affinity and Distance. On the Newtonian Structure of Some Data Kernels
- Hyperbolic Unfoldings of Minimal Hypersurfaces
- Bakry-Émery Conditions on Almost Smooth Metric Measure Spaces
- Scalar Curvature via Local Extent
- Inradius Estimates for Convex Domains in 2-Dimensional Alexandrov Spaces
- Lipschitz Extensions to Finitely Many Points
Schlagwörter für diesen Artikel
bounded variation;
metric measure space;
Neumann problem;
positive mean curvature;
stability
Creative Commons
BY-NC-ND 4.0
Artikel in diesem Heft
- An Analog of the Neumann Problem for the 1-Laplace Equation in the Metric Setting: Existence, Boundary Regularity, and Stability
- A Global Poincaré inequality on Graphs via a Conical Curvature-Dimension Condition
- Rigidity of Local Quasisymmetric Maps on Fibered Spaces
- Double Bubbles on the Real Line with Log-Convex Density
- Affinity and Distance. On the Newtonian Structure of Some Data Kernels
- Hyperbolic Unfoldings of Minimal Hypersurfaces
- Bakry-Émery Conditions on Almost Smooth Metric Measure Spaces
- Scalar Curvature via Local Extent
- Inradius Estimates for Convex Domains in 2-Dimensional Alexandrov Spaces
- Lipschitz Extensions to Finitely Many Points
