Univalent harmonic mappings of annuli and a conjecture of J. C. C. Nitsche

By Allen Weitsman. 2001

62 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/b171209e52f203b32f6848e2d03777938a3d4f56

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Jani Onninen
2. Tadeusz Iwaniec
3. Kari ASTALA *
4. Gaven J. Martin
5. Pekka Koskela
6. Dachun Yang
7. S. Hencl
8. Tuomas Hytönen

In Geometry and Topology

1. Jani Onninen
2. Tadeusz Iwaniec
3. Gaven J. Martin
4. Kari ASTALA *
5. Pekka Koskela
6. S. Hencl
7. Tuomas Hytönen
8. M. Cristea

Citations in the corpus

• Extremal Mappings of Finite Distortion (2005, background): “The most recent results towards this conjecture can be found in [24, 34].”
• n-Harmonic Mappings Between Annuli (2011, result): “After several partial results were obtained in [17, 34, 35, 50], the conjecture was proved in [25, 26].”
• The Nitsche conjecture (2009, unknown): “Various lower bounds for R∗/r∗ have been obtained by Lyzzaik [22], Weitsman [38], Kalaj [19], and by Nitsche himself (see [23]).”