On p -harmonic morphisms

By Eric Loubeau. 2000

54 citations recorded by the source corpus.

Subfields: Applied Mathematics, Astronomy and Astrophysics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/66d80576477cbcb65a0303d3cb2a6f774ada3202

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. Stefano Montaldo
2. C. Oniciuc
3. A. Balmuş
4. T. Coulhon
5. L. Saloff‐Coste
6. I. Holopainen
7. Ye-lin Ou
8. Martin T. Barlow

In Astronomy and Astrophysics

1. Stefano Montaldo
2. C. Oniciuc
3. A. Balmuş
4. L. Saloff‐Coste
5. T. Coulhon
6. Ye-lin Ou
7. Eric Loubeau
8. A. Ratto

In Geometry and Topology

1. Stefano Montaldo
2. C. Oniciuc
3. A. Balmuş
4. L. Saloff‐Coste
5. T. Coulhon
6. Ye-lin Ou
7. Eric Loubeau
8. Bang‐Yen Chen

Citations in the corpus

• Harnack inequality and hyperbolicity for subelliptic p-Laplacians with applications to Picard type theorems (2001, background): “Say that a continuous map : M ! N is a ( ~ p; p)-harmonic morphism if u is ~ p-harmonic in 1( ) whenever u is p-harmonic in an open set N ; see [42], chapter 13, and also [64].”
• Classification results for biharmonic submanifolds in spheres (2007, background): “Moreover, the non-existence theorems for the case of non-positive sectional curvature codomains, as well as the Generalized Chen’s Conjecture: Biharmonic submanifolds of a non-positive sectional curvature manifold are minimal, encouraged the study of proper biharmonic submanifolds in spheres and oth”