The tautological rings of the moduli spaces of stable maps

Abstract

We show that the rational cohomology of the genus zero stable map spaces to SL flag varieties is entirely tautological.

Corrected a few typos in the published version, J. Alg. Geom 15 (2006), 623-655

References in corpus (3)

• Three questions in Gromov-Witten theory
• On the cohomology of stable map spaces
• On the Cohomology of Moduli of Vector Bundles

Cited by in corpus (7)

• Tautological classes on the moduli spaces of stable maps to projective spaces
• Tautological rings of stable map spaces
• An Additive Basis for the Chow Ring of \bar{M}_{0,2}(P^r,2)
• The Chow ring of Mbar_{0,m}(n, d)
• Divisors on the moduli spaces of stable maps to flag varieties and reconstruction
• A presentation for the Chow ring A^*(\bar{M}_{0,2}(P^1,2))
• Universal relations on stable map spaces in genus zero