We show that coinvariants of modules over vertex operator algebras give rise to
quasicoherent sheaves on moduli of stable pointed curves. These generalize Verlinde …

We prove that the type A, level 1, conformal blocks divisors on M¯ 0, n span a finitely
generated, full-dimensional subcone of the nef cone. Each such divisor induces a morphism …

We prove that the Chow quotient parametrizing configurations of n points in $\mathbb {P}^ d
$ which generically lie on a rational normal curve is isomorphic to $\overline {M} _ {0, n} …

Conformal Blocks in Genus Zero and the KZ Connection | SpringerLink Skip to main content
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We study a family of semi-ample divisors on the moduli space of n-pointed genus 0 curves
given by higher-level conformal blocks. We derive formulae for their intersections with a …

The moduli space of Deligne–Mumford stable n-pointed rational curves, M0, n, is a natural
compactification of the moduli space of smooth pointed genus 0 curves and has figured …

Rank-level duality and conformal block divisors - ScienceDirect Skip to main contentSkip to
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A formula for the first Chern class of the Verlinde bundle over the moduli space of smooth
genus g curves is given. A finite-dimensional argument is presented in rank 2 using …

We introduce and study the problem of finding necessary and sufficient conditions under
which a conformal blocks divisor on M¯ 0, n M _ 0, n is nonzero, solving the problem …

We construct and study a family of toric degenerations of the Cox ring of the moduli of quasi-
parabolic principal SL 3 (C) bundles on a smooth, marked curve (C, ⃗ p): Elements of this …