We construct a measure hyperbolic manifold which does not admit a Hermitian metric whose Ricci curvature is negatively bounded. We construct a C-connected Stein manifold which is not densely sub-Euclidean or Runge (in the sense of Gromov). We find some conditions under which the Eisenman intrinsic k-measure of a complex manifold does not change when we delete an exclusive divisor of this manifold.
ASJC Scopus subject areas
- Applied Mathematics