A new construction of a universal connection was given in Biswas, Hurtubise and Stasheff (2012). The main aim here is to explain this construction. A theorem of Atiyah and Weil says that a holomorphic vector bundle E over a compact Riemann surface admits a holomorphic connection if and only if the degree of every direct summand of E is zero. In Azad and Biswas (2002), this criterion was generalized to principal bundles on compact Riemann surfaces. This criterion for principal bundles is also explained
We characterize all LVMB manifolds X such that the holomorphic tangent bundle TX is spanned at the g...
A theorem of Weil and Atiyah says that a holomorphic vector bundle $E$ on a compact Riemann surface ...
Abstract. Let X be a compact connected Riemann surface and EP a holomorphic principal P–bundle over ...
AbstractA new construction of a universal connection was given in Biswas, Hurtubise and Stasheff (20...
AbstractA new construction of a universal connection was given in Biswas, Hurtubise and Stasheff (20...
We define holomorphic connection on a parabolic vector bundle over a Riemann surface and prove that ...
Let G be a connected reductive linear algebraic group over , and X a compact connected Riemann surfa...
A theorem of Weil and Atiyah says that a holomorphic vector bundle $E$ on a compact Riemann surface ...
We consider filtered holomorphic vector bundles on a compact Riemann surface X equipped with a holom...
Let M be a compact connected complex manifold equipped with a holomorphic submersion to a complex to...
Let M be a compact connected complex manifold equipped with a holomorphic submersion to a complex to...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
Let G be a connected complex linear algebraic group and Ru(G) its unipotent radical. A principal G-b...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
We characterize all LVMB manifolds X such that the holomorphic tangent bundle TX is spanned at the g...
A theorem of Weil and Atiyah says that a holomorphic vector bundle $E$ on a compact Riemann surface ...
Abstract. Let X be a compact connected Riemann surface and EP a holomorphic principal P–bundle over ...
AbstractA new construction of a universal connection was given in Biswas, Hurtubise and Stasheff (20...
AbstractA new construction of a universal connection was given in Biswas, Hurtubise and Stasheff (20...
We define holomorphic connection on a parabolic vector bundle over a Riemann surface and prove that ...
Let G be a connected reductive linear algebraic group over , and X a compact connected Riemann surfa...
A theorem of Weil and Atiyah says that a holomorphic vector bundle $E$ on a compact Riemann surface ...
We consider filtered holomorphic vector bundles on a compact Riemann surface X equipped with a holom...
Let M be a compact connected complex manifold equipped with a holomorphic submersion to a complex to...
Let M be a compact connected complex manifold equipped with a holomorphic submersion to a complex to...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
Let G be a connected complex linear algebraic group and Ru(G) its unipotent radical. A principal G-b...
We show that a unipotent vector bundle on a non-Kaehler compact complex manifold does not admit a fl...
We characterize all LVMB manifolds X such that the holomorphic tangent bundle TX is spanned at the g...
A theorem of Weil and Atiyah says that a holomorphic vector bundle $E$ on a compact Riemann surface ...
Abstract. Let X be a compact connected Riemann surface and EP a holomorphic principal P–bundle over ...