activity
20152024
most citedOn a topological counterpart of regularization for holonomic D-modules

5 citations · 9 across the 4 of their papers we have counts for

collaborators

7 papers

math.AG2024

On the irregular Riemann-Hilbert correspondence

Andrea D'Agnolo, Masaki Kashiwara

The original Riemann-Hilbert problem asks to find a Fuchsian ordinary differential equation with prescribed singularities and monodromy in the complex line. In the early 1980's Kas…

math.AG2020★ 5 cited

On a topological counterpart of regularization for holonomic D-modules

Andrea D'Agnolo, Masaki Kashiwara

On a complex manifold, the embedding of the category of regular holonomic D-modules into that of holonomic D-modules has a left quasi-inverse functor $\mathcal{M}\mapsto\mathcal{M}…

math.AG2020★ 1 cited

Enhanced nearby and vanishing cycles in dimension one and Fourier transform

Andrea D'Agnolo, Masaki Kashiwara

Enhanced ind-sheaves provide a suitable framework for the irregular Riemann-Hilbert correspondence. In this paper, we give some precisions on nearby and vanishing cycles for enhanc…

math.AG2019★ 3 cited

Enhanced specialization and microlocalization

Andrea D'Agnolo, Masaki Kashiwara

Enhanced ind-sheaves provide a suitable framework for the irregular Riemann-Hilbert correspondence. In this paper, we show how Sato's specialization and microlocalization functors…

math.CA2017

A microlocal approach to the enhanced Fourier-Sato transform in dimension one

Andrea D'Agnolo, Masaki Kashiwara

Let be a holonomic algebraic -module on the affine line. Its exponential factors are Puiseux germs describing the growth of holomorphic solutions to $\ma…

math.AG2017

Topological computation of some Stokes phenomena on the affine line

Andrea D'Agnolo, Marco Hien, Giovanni Morando +1

Let be a holonomic algebraic -module on the affine line, regular everywhere including at infinity. Malgrange gave a complete description of the Fourier-Lap…