activity
20232025
most citedA Criterion for the Density Property of Stein Manifolds

1 citations · 2 across the 6 of their papers we have counts for

collaborators

6 papers

math.CV2025

Direct Products for the Hamiltonian Density Property

Rafael B. Andrist, Gaofeng Huang

We show that the direct product of two Stein manifolds with the Hamiltonian density property enjoys the Hamiltonian density property as well. We investigate the relation between th…

math.AC2025

A Criterion for the Algebraic Density Property of Affine -Manifolds

Rafael B. Andrist, Jan Draisma, Gene Freudenburg +2

Let be an affine -domain which admits a nontrivial fundamental pair of locally nilpotent derivations, i.e., if then is an -tripl…

math.CV2024

Parametric Symplectic Jet Interpolation

Rafael B. Andrist, Gaofeng Huang, Frank Kutzschebauch +1

We prove a parametric jet interpolation theorem for symplectic holomorphic automorphisms of with parameters in a Stein space. Moreover, we provide an example of a…

math.CV2023

The Density Property for Generalized Calogero--Moser Spaces with Inner Degrees of Freedom

Rafael B. Andrist, Gaofeng Huang

We prove the density property for generalized Calogero--Moser spaces with inner degrees of freedom. This allows us to describe the holomorphic automorphism group of these complex a…

math.CV2023★ 1 cited

A Criterion for the Density Property of Stein Manifolds

Rafael B. Andrist, Gene Freudenburg, Gaofeng Huang +2

We generalize a criterion for the density property of Stein manifolds. As an application, we give a new, simple proof of the fact that the Danielewski surfaces have the algebraic d…

math.CV2023★ 1 cited

The symplectic holomorphic density property for Calogero-Moser spaces

Rafael B. Andrist, Gaofeng Huang

We introduce the symplectic holomorphic density property and the Hamiltonian holomorphic density property together with the corresponding version of Andersén-Lempert theory. We est…