Regular Unipotent Invariants on the Wonderful Compactification of Complete Binary Forms
Mahir Bilen Can, Roger Howe, and Michael Joyce
TL;DR
This paper explores the topological properties of unipotent-invariant bilinear forms within a specific geometric setting called the wonderful compactification, revealing new structural insights.
Contribution
It introduces a detailed analysis of the closure of unipotent-invariant bilinear forms in the wonderful compactification, a novel approach in this area.
Findings
Characterization of the topological closure
Identification of invariants under unipotent actions
Structural properties of the compactification
Abstract
We investigate the topology of the closure in a wonderful compactification of the set of unipotent-invariant bilinear forms.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Advanced Topology and Set Theory · Algebraic Geometry and Number Theory