activity
20102026
most citedProper holomorphic embeddings into Stein manifolds with the density property

24 citations · 43 across the 8 of their papers we have counts for

collaborators

8 papers

math.CV2026

A Rudin-Carleson theorem with uniform approximation for manifold-valued maps

Benedikt Steinar Magnússon, Tyson Ritter

Given a closed set of measure zero and a continuous function , the classical Rudin-Carleson interpolation theorem states that…

math.CV2022

Families of Proper Holomorphic Embeddings and Carleman-type Theorems with parameters

Giovanni Domenico Di Salvo, Tyson Ritter, Erlend F. Wold

We solve the problem of simultaneously embedding properly holomorphically into a whole family of -connected domains such that none of the compone…

math.CV2014

A soft Oka principle for proper holomorphic embeddings of open Riemann surfaces into

Tyson Ritter

Let be an open Riemann surface. We prove an Oka property on the approximation and interpolation of continuous maps by proper holomorphic embeddings, pr…

math.CV2013★ 24 cited

Proper holomorphic embeddings into Stein manifolds with the density property

Rafael Andrist, Franc Forstneric, Tyson Ritter +1

We prove that a Stein manifold of dimension admits a proper holomorphic embedding into any Stein manifold of dimension at least satisfying the holomorphic density proper…

math.CV2013★ 16 cited

Oka properties of ball complements

Franc Forstneric, Tyson Ritter

Let be an integer. We prove that holomorphic maps from Stein manifolds of dimension to the complement of a compact convex set $L\subset\mat…

math.CV2012

Proper holomorphic immersions in homotopy classes of maps from finitely connected planar domains into CxC*

Finnur Larusson, Tyson Ritter

Gromov, in his seminal 1989 paper on the Oka principle, proved that every continuous map from a Stein manifold into an elliptic manifold is homotopic to a holomorphic map. Previous…