Vanishing theorems for associative submanifolds

Mathematics – Differential Geometry

Scientific paper

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This new version relates the former one to results for minimal submanifolds

Scientific paper

Let M^7 a manifold with holonomy in G_2, and Y^3 an associative submanifold
with boundary in a coassociative submanifold. In [5], the authors proved that
M_{X,Y}, the moduli space of its associative deformations with boundary in the
fixed X, has finite virtual dimension. Using Bochner's technique, we give a
vanishing theorem that forces M_{X,Y} to be locally smooth.

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