activity
20182026
most citedMetric Lie groups admitting dilations

7 citations · 7 across the 5 of their papers we have counts for

collaborators
Showing math.MGShow all

6 papers · 1 filter

math.MG2025

Quasi-conformal VS quasi-isometric equivalence in spaces with controlled growth

Katrin FÄssler, Enrico Le Donne, Sebastiano Nicolussi Golo +2

We study conditions under which quasi-conformal homeomorphisms are quasi-isometries. We show that if two nilpotent geodesic Lie groups are quasi-conformally homeomorphic, then they…

math.MG2021

Lipschitz functions on submanifolds in Heisenberg groups

Antoine Julia, Sebastiano Nicolussi Golo, Davide Vittone

We study the behavior of Lipschitz functions on intrinsic submanifolds of Heisenberg groups: our main result is their almost everywhere tangential Pansu differentiability. We…

math.MG2020

Sub-Finsler horofunction boundaries of the Heisenberg group

Nate Fisher, Sebastiano Nicolussi Golo

We give a complete analytic and geometric description of the horofunction boundary for polygonal sub-Finsler metrics---that is, those that arise as asymptotic cones of word metrics…

math.MG2020

Area-minimizing cones in the Heisenberg group

Sebastiano Nicolussi Golo, Manuel Ritoré

We present a characterization of minimal cones of class and in the first Heisenberg group , with an additional set of examples of minimal cones that are n…

math.MG20197 cited

Metric Lie groups admitting dilations

Enrico Le Donne, Sebastiano Nicolussi Golo

We consider left-invariant distances on a Lie group with the property that there exists a multiplicative one-parameter group of Lie automorphisms $(0, \infty)\rightarrow\ma…

math.MG2018

The Besicovitch covering property in the Heisenberg group revisited

Sebastiano Golo, Séverine Rigot

The Besicovitch covering property (BCP) is known to be one of the fundamental tools in measure theory, and more generally, a usefull property for numerous purposes in analysis and…