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Equivariant principal bundles for G–actions and G–connections

100%

Biswas I., Kannan S. S., Nagaraj D. S.

Complex Manifolds

2015

tom 2

nr 1

Given a complex manifold M equipped with an action of a group G, and a holomorphic principal H–bundle EH on M, we introduce the notion of a connection on EH along the action of G, which is called a G–connection. We show some relationship between the condition that EH admits a G–equivariant structure and the condition that EH admits a (flat) G–connection. The cases of bundles on homogeneous spaces and smooth toric varieties are discussed.

The set of toric minimal log discrepancies

100%

Ambro F.

Open Mathematics

2006

tom 4

nr 3

358-370

We describe the set of minimal log discrepancies of toric log varieties, and study its accumulation points.

Ograniczanie wyników

1 Complex Manifolds

1 Open Mathematics

1 Ambro F.

1 Biswas I.

1 Kannan S. S.

1 Nagaraj D. S.

1 2015

1 2006

Wyniki wyszukiwania

Equivariant principal bundles for G–actions and G–connections

The set of toric minimal log discrepancies