Remarks on Chern–Einstein Hermitian metrics
Copyright policy )Remarks on Chern–Einstein Hermitian metrics
We study some basic properties and examples of Hermitian metrics on complex manifolds whose traces of the curvature of the Chern connection are proportional to the metric itself.
minor changes, to appear in Math. Z
- University of Florence Italy
- Aarhus University Denmark
- Università degli studi di Salerno Italy
Mathematics - Differential Geometry, STABILITY, Chern connection, Mathematics - Complex Variables, SURFACES, Chern-Einstein metrics, CURVATURE, INVARIANT COMPLEX STRUCTURES, GAUDUCHON METRICS, Differential Geometry (math.DG), 53B35, 32Q99, 53A30, 22E25, Chern–Einstein metrics, MANIFOLDS, FOS: Mathematics, KAHLER, Complex Variables (math.CV), Chern connection, Chern-Einstein metrics
Mathematics - Differential Geometry, STABILITY, Chern connection, Mathematics - Complex Variables, SURFACES, Chern-Einstein metrics, CURVATURE, INVARIANT COMPLEX STRUCTURES, GAUDUCHON METRICS, Differential Geometry (math.DG), 53B35, 32Q99, 53A30, 22E25, Chern–Einstein metrics, MANIFOLDS, FOS: Mathematics, KAHLER, Complex Variables (math.CV), Chern connection, Chern-Einstein metrics
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