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NONVANISHING OF CONFORMAL BLOCKS DIVISORS ON $$ {overline{mathrm{M}}}_{0,n} $$
Authors:P.?BELKALE  author-information"  >  author-information__contact u-icon-before"  >  mailto:belkale@email.unc.edu"   title="  belkale@email.unc.edu"   itemprop="  email"   data-track="  click"   data-track-action="  Email author"   data-track-label="  "  >Email author,A.?GIBNEY,S.?MUKHOPADHYAY
Affiliation:1.Department of Mathematics,Univerisity of North Carolina,Chapel Hill,USA;2.Department of Mathematics,University of Georgia,Athens,USA;3.Department of Mathematics,University of Maryland,College Park,USA
Abstract:We introduce and study the problem of finding necessary and sufficient conditions under which a conformal blocks divisor on ( {overline{mathrm{M}}}_{0,n} ) is nonzero, solving the problem completely for ( mathfrak{s}{mathfrak{l}}_2 ). We give necessary nonvanishing conditions in type A, which are sufficient when theta and critical levels coincide. We also show divisors are subject to additive identities, reflecting a decomposition of the weights and level.
Keywords:
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