Radó-Kneser-Choquet Theorem for simply connected domains ($p$-harmonic setting)
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Publication:4645086
DOI10.1090/tran/7348zbMath1410.31002OpenAlexW2740274149WikidataQ109745474 ScholiaQ109745474MaRDI QIDQ4645086
Publication date: 10 January 2019
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/tran/7348
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Cites Work
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- Isotropic \(p\)-harmonic systems in 2D Jacobian estimates and univalent solutions
- Diffeomorphic approximation of Sobolev homeomorphisms
- Elliptic systems and material interpenetration
- Hyperelastic deformations of smallest total energy
- On p-harmonic functions in the plane and their stream functions
- On univalent harmonic maps between surfaces
- Univalent minimizers of polyconvex functionals in two dimensions
- Regularity of \(p\)-harmonic functions on the plane
- Harmonic mappings of multiply connected domains
- On global univalence theorems
- On the non-vanishing of the Jacobian of a homeomorphism by harmonic gradients
- On the total curvature of knots
- Radó-Kneser-Choquet theorem
- Invertible harmonic mappings beyond the Kneser theorem and quasiconformal harmonic mappings
- Beltrami operators, non--symmetric elliptic equations and quantitative Jacobian bounds
- Invertible harmonic mappings, beyond Kneser
- p-Harmonic Functions in the Plane
- Univalency of harmonic mappings between surfaces.
- Lewy's harmonic gradient maps in higher dimensions
- On Mappings with Integrable Dilatation
- Elliptic Equations in Divergence Form, Geometric Critical Points of Solutions, and Stekloff Eigenfunctions
- Univalent solutions of an elliptic system of partial differential equations arising in homogenization
- An Example of a Harmonic Map Between Euclidean Balls
- Univalence Criteria for Harmonic Mappings in Multiply Connected Domains
- The Topology of (Path) Surfaces
- Injectivity can fail for higher-dimensional harmonic extensions
- All the Way with Gauss-Bonnet and the Sociology of Mathematics
- A Note on Proper Maps
- Über mehrdeutige stetige Abbildungen
- On the Solutions of Quasi-Linear Elliptic Partial Differential Equations
- Univalent \(\sigma\)-harmonic mappings
- Monotone Sobolev mappings of planar domains and surfaces
