Relative completions and the cohomology of linear groups over local rings

Mathematics – K-Theory and Homology

Scientific paper

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24 pages

Scientific paper

We study the completion of a group relative to a Zariski dense representation
in a reductive algebraic group over a field $k$. The characteristic zero case
was worked out previously by R. Hain; we extend his results to arbitrary
characteristic. The primary application is to the study of the cohomology of
groups such as $SL_n(k[[T]])$.

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