Berlin / Edge / Springer-Verlag / Minneapolis / Springer / Nagoya / Boston / Florence / /
Company
Cambridge University Press / W. Borho / Equivariant Chow / Michel Brion / J.-L. Brylinski / Baxter / I. Ciocan / / /
Event
Business Partnership / /
Facility
Mathematical Sciences Research Institute / Massachusetts Institute of Technology / /
Organization
Cambridge University / Sloan Foundation / Virginia Tech / National Science Foundation / Mathematics Department / Mathematical Sciences Research Institute / UC Berkeley / Massachusetts Institute of Technology / /
Person
Bernd Sturmfels / Mikhail Kogan / Anthony Joseph / Richard P. Stanley / EZRA MILLER / Marcel-Paul Sch / Anders S. Buch / Sara Billey / Piotr Pragacz / David Eisenbud / Alexander Yong / ALLEN KNUTSON / William Graham / Curtis Greene / Sergey Fomin / Peter Magyar / Anders Skovsted Buch / MARK SHIMOZONO / Andrew Kresch / Nantel Bergeron / Mark Haiman / William Fulton / Sara C. Billey / Anatol N. Kirillov / William Jockusch / Cristian Lenart / Harry Tamvakis / Duke Math / Dan Edidin / Victor Reiner / Paul Edelman / V. Lakshmibai / Michael Kalkbrener / Alain Lascoux / /
Product
Zelevinsky / /
ProvinceOrState
New Jersey / Minnesota / New York / Massachusetts / /
FOUR POSITIVE FORMULAE FOR TYPE A QUIVER POLYNOMIALS ALLEN KNUTSON, EZRA MILLER, AND MARK SHIMOZONO Abstract. We give four positive formulae for the (equioriented type A) quiver polynomials of Buch and Fulton [BF99]. All