Frenkel-Gross' irregular connection and Heinloth-Ng\^o-Yun's are the same
Xinwen Zhu

TL;DR
This paper proves that two independently constructed irregular connections on G_m, by Frenkel-Gross and Heinloth-Ngô-Yun, are identical, confirming a conjecture about their equivalence.
Contribution
It establishes the equivalence of two different constructions of irregular connections, confirming a conjecture in the field.
Findings
The Frenkel-Gross and Heinloth-Ngô-Yun irregular connections are the same.
The conjecture about their equivalence is confirmed.
This unifies different approaches to constructing irregular connections.
Abstract
We show that the irregular connection on G_m constructed by Frenkel-Gross (2009) and the one constructed by Heinloth-Ng\^o-Yun (2013) are the same, which confirms a conjecture of the latter author's.
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Taxonomy
TopicsAlgebraic Geometry and Number Theory · Advanced Algebra and Geometry · Geometry and complex manifolds
