Gideon Maschler

Local Classification of Conformally-Einstein Kähler Metrics in Higher Dimensions

The requirement that a (non-Einstein) Kahler metric in any given complex dimension

Special Kahler-Ricci potentials on compact Kahler manifolds

m > 2

Central Kähler metrics

be almost-everywhere conformally Einstein turns out to be much more restrictive, even locally, than in the case of complex surfaces. The local biholomorphic-isometry types of such metrics depend, for each

Central Kähler metrics with non-constant central curvature

m > 2

Uniqueness of Einstein metrics conformal to extremal Kähler metrics—a computer assisted approach

, on three real parameters along with an arbitrary Kahler?Einstein metric

A moduli curve for compact conformally-Einstein Kähler manifolds

h

Special Kähler–Ricci potentials and Ricci solitons

in complex dimension

Conformally K\"ahler, Einstein-Maxwell Geometry

m - 1

Equivariant APS index for Dirac operators of non-product type near the boundary

. We provide an explicit description of all these local-isometry types, for any given

Generalizations of Kähler-Ricci solitons on projective bundles

h