G. Maschler

most citedA moduli curve for compact conformally-Einstein Kähler manifolds

23 citations · 23 across the 1 of their papers we have counts for

collaborators

3 papers

math.DG2003★ 23 cited

A moduli curve for compact conformally-Einstein Kähler manifolds

A. Derdzinski, G. Maschler

We classify quadruples $(M, g, m, τ)$ in which $(M, g)$ is a compact Kähler manifold of complex dimension $m > 2$ with a nonconstant function $τ$ on $M$ such that the conformally related…

math.DG2002

Special Kähler-Ricci potentials on compact Kähler manifolds

A. Derdzinski, G. Maschler

A special Kähler-Ricci potential on a Kähler manifold is any nonconstant $C^{\infty}$ function $τ$ such that $J (\nabla τ)$ is a Killing vector field and, at every point with $d τ \neq = 0$ …

math.DG2002

Local classification of conformally-Einstein Kähler metrics in higher dimensions

A. Derdzinski, G. Maschler

The requirement that a (non-Einstein) Kähler metric in any given complex dimension $m > 2$ be almost-everywhere conformally Einstein turns out to be much more restrictive, even local…