A formally Kahler structure on a knot space of a G2-manifold

Mathematics – Differential Geometry

Scientific paper

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v. 3.0, 24 pages, general clean-up (many typos fixed), final version

Scientific paper

A knot space in a manifold M is a space of oriented immersions from a circle
S^1 to M up to Diff(S^1). Brylinski has shown that a knot space of a Riemannian
threefold is formally Kahler. We prove that a space of knots in a holonomy G2
manifold is formally Kahler.

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