| Full text | |
| Author(s): |
Mossa, Roberto
Total Authors: 1
|
| Document type: | Journal article |
| Source: | ABHANDLUNGEN AUS DEM MATHEMATISCHEN SEMINAR DER UNIVERSITAT HAMBURG; v. 91, n. 1, p. 7-pg., 2021-02-17. |
| Abstract | |
Inspired by the work of Lu and Tian (Duke Math J 125:351--387, 2004), Loi et al. address in (Abh Math Semin Univ Hambg 90: 99-109, 2020) the problem of studying those Kahler manifolds satisfying the Delta-property, i.e. such that on a neighborhood of each of its points the k-th power of the Kahler Laplacian is a polynomial function of the complex Euclidean Laplacian, for all positive integer k. In particular they conjectured that if a Kahler manifold satisfies the Delta-property then it is a complex space form. This paper is dedicated to the proof of the validity of this conjecture. (AU) | |
| FAPESP's process: | 18/08971-9 - Diastatic entropy and rigidity of hyperbolic manifolds |
| Grantee: | Roberto Mossa |
| Support Opportunities: | Research Grants - Young Investigators Grants |