activity
20052025
most citedOn defining functions for unbounded pseudoconvex domains

13 citations · 18 across the 19 of their papers we have counts for

collaborators

23 papers

math.CV2025

Convexity and Concavity from Complex Variables to Algebraic Geometry

Giuseppe Tomassini

The topics of Convexity and Concavity and Envelopes are central in Complex Analysis and extensively investigated. The aim of this paper is to find a possible counterpart in Algebra…

math.CV2024

Levi equation and local maximum property

Giuseppe Della Sala, Giuseppe Tomassini

The aim of the paper is to study the level sets of the solutions of Dirichlet problems for the Levi operator on strongly pseudoconvex domains in . Such solutions a…

math.CV2019

Extension and tangential CRF conditions in quaternionic analysis

Marco Maggesi, Donato Pertici, Giuseppe Tomassini

We prove some extension theorems for quaternionic holomorphic functions in the sense of Fueter. Starting from the existence theorem for the nonhomogeneous Cauchy-Riemann-Fueter Pro…

math.CV2019

Minimal kernels and compact analytic objects in complex surfaces

Samuele Mongodi, Giuseppe Tomassini

In this paper, we want to study the link between the presence of compact objects with some analytic structure and the global geometry of a weakly complete surface. We begin with a…

math.CV2018

Oka principle for Levi flat manifolds

Samuele Mongodi, Giuseppe Tomassini

The name of Oka principle, or Oka-Grauert principle, is traditionally used to refer to the holomorphic incarnation of the homotopy principle: on a Stein space, every problem that c…

math.CV2016

Some properties of Grauert type surfaces

Samuele Mongodi, Zbigniew Slodkowski, Giuseppe Tomassini

In a previous work, we classified weakly complete surfaces which admit a real analytic plurisubharmonic exhaustion function; we showed that, if they are not proper over a Stein spa…