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Regular components of moduli spaces of stable maps
Authors:Gavril Farkas
Affiliation:Department of Mathematics, University of Michigan, East Hall, 525 East University Avenue, Ann Arbor, Michigan 48109-1109
Abstract:We construct regular components of the moduli space of stable maps from curves of genus $g$ to a product of two projective spaces. These components are generically smooth and have the expected dimension predicted by deformation theory. This result can be seen as a general position theorem for loci in $M_g$consisting of curves carrying exceptional linear series.

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