2 problems

0 votes0 replies1 view
Zedda's conjecture on the Rawnsley coefficient for Cartan–Hartogs domains
Zedda's conjecture. The coefficient $a_2$ is constant on $\Omega^{B}(\mu)$ if and only if $(\Omega^{B}(\mu),g(\mu))$ is biholomorphically isometric to the complex hyperbolic space.
Conjectureopencartan-hartogs-domains complex-geometry kahler-geometryarXiv posted 2 days ago
0 votes0 replies0 views
The Engliš $a_2$ conjecture for Cartan–Hartogs domains
Let $(M_\Omega(\mu),g(\mu))$ be a Cartan–Hartogs domain, and let $a_2$ denote the coefficient of the Engliš expansion of the Rawnsley $\varepsilon$ -function associated to $g(\mu)$ .…
Conjectureopencanonical-metrics cartan-hartogs-domains complex-geometryarXiv posted 2 days ago

Zedda's conjecture on the Rawnsley coefficient for Cartan–Hartogs domains