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Finding canonical metrics in complex differential geometry

Project description

Defining canonical metrics in high-dimension manifolds

Complex differential geometry is a prominent field of mathematics that stands at the intersection of differential and algebraic geometry. The basic objects are manifolds – spaces that locally look like flat space – and vector bundles over them – a collection of vector spaces parametrised by a manifold. The field is largely concerned with defining optimal notions of distance, so-called canonical metrics. A key question is to determine whether or not a given space has a canonical metric. Funded by the Marie Skłodowska-Curie Actions programme, the CanMetCplxGeom project aims to construct canonical metrics for complex manifolds, holomorphic vector bundles and families of such objects.

Coordinator

GOETEBORGS UNIVERSITET
Net EU contribution
€ 203 852,16
Address
Vasaparken
405 30 Goeteborg
Sweden

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Region
Södra Sverige Västsverige Västra Götalands län
Activity type
Higher or Secondary Education Establishments
Other funding
€ 203 852,16