A Note on Regularity for the n-dimensional H-System assuming logarithmic higher Integrability

Abstract

We prove Holder continuity for solutions to the n-dimensional H-System assuming logarithmic higher integrability of the solution.

References in corpus (1)

• A Note on Regularity for the n-dimensional H-System assuming logarithmic higher Integrability

Cited by in corpus (9)

• n/p-Harmonic maps: regularity for the sphere case
• A Note on Regularity for the n-dimensional H-System assuming logarithmic higher Integrability
• On some knot energies involving Menger curvature
• Second variation of domain functionals and applications to problems with Robin boundary conditions
• Plateau's problem in Finsler 3-space
• On regularity theory for n/p-harmonic maps into manifolds
• Empirical Study of the 1-2-3 Trend Indicator
• Isoperimetric inequalities for the principal eigenvalue of a membrane and the energy of problems with Robin boundary conditions
• Comparing maximal mean values on different scales