Rafael B. Andrist

activity

20082026

most citedProper holomorphic embeddings into Stein manifolds with the density property

24 citations · 65 across the 26 of their papers we have counts for

collaborators

Showing 2015Show all

3 papers · 1 filter

math.CV2015★ 2 cited

The density property for Gizatullin surfaces of type $[[0, 0, - r_{2}, - r_{3}]]$

Rafael B. Andrist, Frank Kutzschebauch, Pierre-Marie Poloni

Gizatullin surfaces of type $[[0, 0, - r_{2}, - r_{3}]]$ can be described by the equations $y u = x P (x)$ , $xv = u Q (u)$ and $y v = P (x) Q (u)$ in $C_{x, y, u, v}^{4}$ where $P$ and $Q$ ar…

math.CV2015★ 2 cited

Lifting to the spectral ball with interpolation

Rafael B. Andrist

We give necessary and sufficient conditions for solving the spectral Nevanlinna--Pick lifting problem. This reduces the spectral Nevanlinna--Pick problem to a jet interpolation pro…

math.CV2015

The fibred density property and the automorphism group of the spectral ball

Rafael B. Andrist, Frank Kutzschebauch

We generalize the notion of the density property for complex manifolds to holomorphic fibrations, and introduce the notion of the fibred density property. We prove that the natural…

The density property for Gizatullin surfaces of type [[0,0,−r2​,−r3​]]

Lifting to the spectral ball with interpolation

The fibred density property and the automorphism group of the spectral ball

The density property for Gizatullin surfaces of type $[[0, 0, - r_{2}, - r_{3}]]$