Gradient estimates and Hölder continuity are proved for p(·)-harmonic differential forms with variable exponents satisfying log-Hölder or Hölder continuity assumptions.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Proves an inf-sup stability estimate for a penalty-free asymmetric Nitsche method with Nédélec edge elements under an isolated patch condition on tetrahedral meshes.
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Gradient estimates for $p\left(\cdot\right)$-harmonic differential forms
Gradient estimates and Hölder continuity are proved for p(·)-harmonic differential forms with variable exponents satisfying log-Hölder or Hölder continuity assumptions.
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A Penalty-Free Asymmetric Nitsche's Method for Edge Elements
Proves an inf-sup stability estimate for a penalty-free asymmetric Nitsche method with Nédélec edge elements under an isolated patch condition on tetrahedral meshes.