Andrea Tamburelli

collaborators

3 papers

math.DG2019

Wild globally hyperbolic maximal anti-de Sitter structures

Andrea Tamburelli

Let $Σ$ be a connected, oriented surface with punctures and negative Euler characteristic. We introduce wild globally hyperbolic anti-de Sitter structures on $Σ \times R$ a…

math.DG2018

Degeneration of globally hyperbolic maximal anti-de Sitter structures along pinching sequences

Andrea Tamburelli

Let $S$ be a closed oriented surface of genus at least $2$ . Using the parameterisation of the deformation space of globally hyperbolic maximal anti-de Sitter structures on $S \time…

math.DG2018

Regular globally hyperbolic maximal anti-de Sitter structures

Andrea Tamburelli

Let $Σ$ be a connected, oriented surface with punctures and negative Euler characteristic. We introduce regular globally hyperbolic anti-de Sitter structures on $Σ\times \mathbb{R}…