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20012015
most citedNotes on the vector adelic Grassmannian

9 citations · 24 across the 8 of their papers we have counts for

collaborators

8 papers

math.SG2015★ 9 cited

Notes on the vector adelic Grassmannian

George Wilson

These are notes about the connection between the Gibbons-Hermsen system and the multi-component KP hierarchy: they were intended as a first sketch of a paper on that subject, but s…

math.QA2010

Picard groups of differential operators on curves

George Wilson

Let X be a complex affine curve (not isomorphic to the affine line), and let Pic(D) be the group of autoequivalences of the category of D(X)-modules. Cannings and Holland have show…

math.QA2010★ 4 cited

Equivariant maps between Calogero-Moser spaces

George Wilson

This is a footnote to earlier joint work with Yu. Berest, which constructed a bijection between the space of ideal classes of the Weyl algebra and a union of Calogero-Moser varieti…

math.QA2008★ 2 cited

Differential operators on an affine curve: ideal classes and Picard groups

Yuri Berest, George Wilson

Let X be a smooth complex affine curve, and let R be the space of right ideal classes in the ring D of differential operators on X. We introduce and study a fibration γ: R \to Pic(…

math.QA2005

Mad Subalgebras of Rings of Differential Operators on Curves

Yuri Berest, George Wilson

We study the maximal abelian ad-nilpotent (mad) subalgebras of the domains D Morita equivalent to the first Weyl algebra. We give a complete description both of the individual mad…

math.AG2003

Differential Isomorphism and Equivalence of Algebraic Varieties

Yuri Berest, George Wilson

In this survey article we discuss the question: to what extent is an algebraic variety determined by its ring of differential operators? In the case of affine curves, this question…