Stable triples, equivariant bundles and dimensional reduction.

S.B. Bradlow; O. Garcia-Prada

Displaying similar documents to “Stable triples, equivariant bundles and dimensional reduction.”

Holomorphic vector bundles on $ℙ_{n}$

Michael Schneider (1978-1979)

Séminaire Bourbaki

Similarity:

Orbifold Riemann surfaces and the Yang-Mills-Higgs equations

Ben Nasatyr, Brian Steer (1995)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

Similarity:

Stable Rank 2 Vector Bundles with Chern-Classes c1 = -1, c2 = 4.

Wolfram Decker (1986)

Mathematische Annalen

Similarity:

Equivariant principal bundles for G–actions and G–connections

Indranil Biswas, S. Senthamarai Kannan, D. S. Nagaraj (2015)

Complex Manifolds

Similarity:

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.

Stable Vector Bundles on Projective Spaces in Char p > 0.

Lawrence Ein (1980)

Mathematische Annalen

Similarity:

Instantons on cylindrical manifolds and stable bundles.

Owens, Brendan (2001)

Geometry & Topology

Similarity:

Hermitian-Einstein Connections and Stable Vector Bundles Over Compact Complex Surfaces.

N.P. Buchdahl (1988)

Mathematische Annalen

Similarity:

Stable Rank-2 Vector Bundles on: IP2with cl Odd.

Klaus Hulek (1979)

Mathematische Annalen

Similarity:

Bounds for Chern classes of semistable vector bundles on complex projective spaces

Wiera Dobrowolska (1993)

Colloquium Mathematicae

Similarity:

This work concerns bounds for Chern classes of holomorphic semistable and stable vector bundles on $ℙ^{n}$ . Non-negative polynomials in Chern classes are constructed for 4-vector bundles on $ℙ^{4}$ and a generalization of the presented method to r-bundles on $ℙ^{n}$ is given. At the end of this paper the construction of bundles from complete intersection is introduced to see how rough the estimates we obtain are.

Holomorphic structures in vector bundles over complex surfaces.

Brînzănescu, Vasile (1997)

General Mathematics

Similarity: