
TL;DR
This paper establishes a Riemann--Hilbert correspondence linking wild difference modules with Stokes-filtered modules, extending classical and mild difference module correspondences.
Contribution
It formulates and proves a new Riemann--Hilbert correspondence for wild difference modules and Stokes-filtered modules, generalizing previous results.
Findings
Established a correspondence between wild difference modules and Stokes-filtered modules
Generalized the Riemann--Hilbert correspondence for mild difference modules
Extended classical Riemann--Hilbert results to wild difference modules
Abstract
We formulate and prove a Riemann--Hilbert correspondence between two categories: wild difference modules and wild Stokes-filtered -modules. This correspondence is motivated by the Riemann--Hilbert correspondence for germs of meromorphic connections in one variable due to Deligne--Malgrange. It also generalizes the Riemann--Hilbert correspondence for mild difference modules.
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