2 problems

Let $C(Y)$ be a Ricci-flat Kähler cone in dimension $k$ with an isolated singularity at the vertex. Its volume density is the ratio between the volume of its unit ball centered at…

Let $C(\mathbb{C} P^2\sharp 2\overline{\mathbb{C} P^2})$ denote the Ricci-flat cone over $\mathbb{C} P^2\sharp 2\overline{\mathbb{C} P^2}$ equipped with the Chen–LeBrun–Weber metri…