activity
19982003
most citedPurity of equivalued affine Springer fibers

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

collaborators

7 papers

math.RT2003

Regular points in affine Springer fibers

Mark Goresky, Robert Kottwitz, Robert MacPherson

Work of Kazhdan-Lusztig and Bezrukavnikov suggests the importance of points in affine Springer fibers for which the associated conjugacy class in the finite dimensional Lie algebra…

math.RT20031 cited

Homology of affine Springer fibers in the unramified case

Mark Goresky, Robert Kottwitz, Robert MacPherson

Assuming a certain "purity" conjecture, we derive a formula for the (complex) cohomology groups of the affine Springer fiber corresponding to any unramified regular semi-simple ele…

math.RT20033 cited

Purity of equivalued affine Springer fibers

Mark Goresky, Robert Kottwitz, Robert MacPherson

The affine Springer fiber corresponding to a regular integral equivalued semisimple element admits a paving by vector bundles over Hessenberg varieties and hence its (Borel-Moore)…

math.AT20031 cited

Errata to: Local contribution to the Lefschetz fixed point formula

Mark Goresky, Robert MacPherson

This note contains a correction to the paper, ``Local contribution to the Lefschetz fixed point formula'', Inv. Math. 111 (1993), pp. 1-33.

math.AG2001

Moduli space of real abelian varieties with level structure

Mark Goresky, Yung sheng Tai

The moduli space of principally polarized abelian varieties with real structure and with level structure (with ) is shown to coincide with the set of real points of…

math.AG2001

Abelian surfaces with anti-holomorphic multiplication

Mark Goresky, Yung sheng Tai

For appropriate and the moduli space of principally polarized abelian surfaces with level structure and anti-holomorphic multiplication by (the r…