1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.DG2020
On the -property for complex space forms
Roberto Mossa
Inspired by the work of Z. Lu and G. Tian [8], A. Loi, F. Salis and F. Zuddas address in [5] the problem of studying those Kähler manifolds satisfying the -property, i.e. such t…
math.DG2019★ 1 cited
On the diastatic entropy and C^1-rigidity of complex hyperbolic manifolds
Roberto Mossa
Let f:(Y,g)->(X,g_0) be a non zero degree continuous map between compact Kähler manifolds of dimension greater or equal to 2, where g_0 has constant negative holomorphic sectional…
math.DG2019
Finite TYCZ expansions and cscK metrics
A. Loi, R. Mossa, F. Zuddas
Let be a Kaehler manifold whose associated Kaehler form is integral and let be a quantization hermitian line bundle. In this paper we study…