Dan Edidin's Web Page
Canonical Reduction of
stabilizers for Artin stacks with good moduli spaces (with
David Rydh) (arxiv:1710.03220)
Towards an intersection
Chow cohomology for GIT quotients (with Matt Satriano)
On Signal reconstruction
from FROG measurements (with Tamir Bendory and Yonina
Inertial Chow rings of
toric stacks (with Thomas Coleman), Manuscripta Math,
to appear (arxiv:1612:07107)
Strong cycles and
intersection products on good moduli spaces (with Matt
Satriano) to appear in the Proceedings of the 2016
Interntational Colloquium on K-theory, Tata Institute
Chern classes and compatible
power operations in inertial K-theory (with Tyler Jarvis and
Takashi Kimura), Annals of K-theory, volume 2, no 1, 73--130
and Phase retrieval, Applied and Computational Harmonic
Analysis, 42, no 2, 350--359 (2017).
regular embeddings of Deligne-Mumford stacks and hypertoric
geometry Michigan Journal of Math 65, no 2, 389--412
A plethora of
inertial products (with Tyler Jarvis and Takashi
Kimura) Annals of K-theory vol 1, no 1, 85--108 (2016).
Papers on Stacks
Notes on the construction of the moduli space of curves
An introduction to stacks from the point of view of moduli of
curves. This article appeared in the Proceedings of the 1997 Bologna
Conference on Intersection Theory (G. Ellingsrud, W. Fulton, S.
Kleiman and A. Vistoli, eds.), Birkhauser (2000).
Characterization of Deligne-Mumford stacks
A detailed corrected proof of Theorem 2.1 of "Notes on the
construction of the moduli space of curves", characterizing DM
stacks as those stacks which have unramified diagonal and a smooth
cover by a scheme. Another proof appears in the book "Champs
algebriques" by Laumon and Moret-Bailly (Theorem 8.1).
What is a stack?
This very brief introduction appeared in the "What is..." column of
the Notices of the AMS, April 2003.
Equivariant algebraic geometry and the cohomology of the moduli
space of curves
In this expository article we give a functorial definition of the
integral cohomology ring of a stack. We show that for quotient
stacks this cohomology can be identified with equivariant
cohomology. Our focus is on the stacks of smooth and stable curves.
This will appear in the forthcoming Handbook of Moduli edited by G.
Farkas and I. Morrison.
Riemann-Roch for Deligne-Mumford
We give a simple proof of the Riemann-Roch theorem for
Deligne-Mumford stacks using the equivariant Riemann-Roch theorem
and the localization theorem in equivariant K-theory together with
some basic commutative algebra of Artin rings. This will appear in
the Proceedings of the Joe Harris 60th Birthday Conference.
There is no degree map for 0-cycles on
Artin stacks (with Anton Geraschenko and Matthew Satriano)
We show that there is no way to define degrees of 0-cycles on Artin
stacks with proper good moduli spaces so that (i) the degree of an
ordinary point is non-zero and (ii) degrees are compatible with