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Harmonic, locally quasiconformal mappings
1995Summary: Classes \(H(\alpha,K)\) of functions \(f(z)=h(z)+\overline{g(z)}\), which are harmonic in \(\Delta=\{z:| z| < 1\}\) (\(h(z)\) and \(g(z)\) are regular in \(\Delta\)), preserve the orientation \((J(z)>0)\), are \(K\)-quasiconformal in \(\Delta\), are considered, where \(f(0)=0\), \(h(0)+\overline {g'(0)}=1\), \(\frac{h(z)}{h'(0)}\) belongs to a
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Variational harmonic maps for space deformation
ACM Transactions on Graphics, 2009Craig Gotsman, Mirela Ben Chen
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HARMONIC MAPPINGS OF RIEMANNIAN MANIFOLDS.
American Journal of Mathematics, 1964Eells, James jun., Sampson, J. H.
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Reversible Harmonic Maps between Discrete Surfaces
ACM Transactions on Graphics, 2019Mirela Ben Chen +2 more
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Quantitative gradient estimates for harmonic maps into singular spaces
Science China Mathematics, 2019Hui-Chun Zhang, Xi-Ping Zhu
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n / p -harmonic maps: Regularity for the sphere case
Advances in Calculus of Variations, 2014Armin Schikorra, Francesca da Lio
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A general comparison theorem for p-harmonic maps in homotopy class
Journal of Mathematical Analysis and Applications, 2012Giona Veronelli
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