A Generalization of Fulton-MacPherson Configuration Spaces

Abstract

Presented is a wonderful compactification of n distinct labeled points in X away from D, where X is a nonsingular variety and D is a nonsingular proper subvariety. When D is empty, it is the Fulton-MacPherson configuration space.

References in corpus (1)

• The Chow ring of relative Fulton-MacPherson space

Cited by in corpus (4)

• Orbifold techniques in degeneration formulas
• Logarithmic Stable Maps
• The Chow ring of relative Fulton-MacPherson space
• Maximal subbundles, quot schemes, and curve counting