Lattice points, Dedekind-Rademacher sums and a conjecture of Kronheimer and Mrowka

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We express the number of lattice points inside certain simplices via Dedekind-Rademacher sums. As an application, we prove a conjecture of Kronheimer and Mrowka in the special case of Brieskorn spheres (with at most 4 singular fibers). This conjecture relates the Euler characteristic of the Seiberg-Witten-Floer homology to the Casson invariant.
17 pages, Latex 2.09 with macro sec.sty (included)

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