A. Teleman

activity

19952026

most citedQuaternionic Monopoles

46 citations · 206 across the 44 of their papers we have counts for

collaborators

51 papers

math.CV2026

An extension theorem for bundles with respect to strictly pseudoconvex extensions

Andrei Teleman

Let $X$ be a complex manifold and $X$ a compact complex manifold with boundary in $X$ . For a complex Lie group $G$ and a regularity class $$\mathfrak{r}\in \big…

math.DG2026

A gauge theoretical generalization of Bryant's correspondence

Andrei Teleman

A classical theorem in the theory of minimal surfaces establishes a correspondence between minimal surfaces in $R^{n}$ and null holomorphic curves in $C^{n}$ . A hyper…

math.DG2025

Reductive homogeneous spaces associated with real forms. A gauge-theoretical generalisation

Nicolas Al Choueiry, Andrei Teleman

Let $G$ be a connected complex Lie group. A real form of $G$ is a closed subgroup $H \subset G$ whose Lie algebra $h$ is a real form of the Lie algebra $g$ of…

math.CV2024

On the classification of Inoue surfaces

Zahraa Khaled, Andrei Teleman

We prove that any Inoue surface admits a unique holomorphic connection. Using this result we show that two Inoue surfaces $S = H \times C / G$ , $S^{'} = H \times C / G^{'}$ are bih…

math.CV2023

Holomorphic bundles framed along a real hypersurface and the Riemann-Hilbert problem

Andrei Teleman

Let $X$ be a connected, compact complex manifold and $S \subset X$ a separating real hypersurface, so that $X$ decomposes as a union of compact complex manifolds with boundary $\bar…

math.CV2023

The Newlander-Nirenberg Theorem for principal bundles

Andrei Teleman

Let $G$ be an arbitrary (not necessarily isomorphic to a closed subgroup of $GL (r, C)$ ) complex Lie group, $U$ a complex manifold and $p : P \to U$ a $\mathcal{C}^\in…