Moduli spaces of framed perverse instantons on P^3
Marcin Hauzer, Adrian Langer

TL;DR
This paper investigates the structure of moduli spaces of framed perverse instantons on P^3, connecting to known instanton moduli spaces and challenging previous conjectures with new counterexamples.
Contribution
It introduces the study of moduli spaces of framed perverse instantons on P^3 and provides counterexamples to earlier conjectures about these spaces.
Findings
Contains an open subset matching the known moduli space of framed instantons.
Constructs counterexamples to previous conjectures about moduli spaces.
Links the moduli space of perverse instantons to established instanton theory.
Abstract
We study moduli spaces of framed perverse instantons on P^3. As an open subset it contains the (set-theoretical) moduli space of framed instantons studied by I. Frenkel and M. Jardim. We also construct a few counterexamples to earlier conjectures and results concerning these moduli spaces.
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