The caloron correspondence and higher string classes for loop groups

Mathematics – Differential Geometry

Scientific paper

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21 pages. Author addresses added

Scientific paper

10.1016/j.geomphys.2010.04.010

We review the caloron correspondence between $G$-bundles on $M \times S^1$ and $\Omega G$-bundles on $M$, where $\Omega G$ is the space of smooth loops in the compact Lie group $G$. We use the caloron correspondence to define characteristic classes for $\Omega G$-bundles, called string classes, by transgression of characteristic classes of $G$-bundles. These generalise the string class of Killingback to higher dimensional cohomology.

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