The Heisenberg group acts on a strictly convex domain
Daryl Cooper

TL;DR
This paper presents the first example of a unipotent group that is not virtually abelian and still preserves a strictly convex domain, expanding understanding of group actions on convex geometries.
Contribution
It provides the first known example of a non-virtually abelian unipotent group acting on a strictly convex domain, challenging previous assumptions.
Findings
Identifies a unipotent group that preserves a strictly convex domain
Demonstrates the group's non-virtually abelian nature
Expands the class of groups known to act on convex domains
Abstract
This paper gives the first example of a unipotent group that is not virtually abelian and preserves a strictly convex domain.
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