| Summary: | Given a split semisimple group over a local field, we consider the maximal
Satake-Berkovich compactification of the corresponding Euclidean building. We
prove that it can be equivariantly identified with the compactification which
we get by embedding the building in the Berkovich analytic space associated to
the wonderful compactification of the group. The construction of this embedding
map is achieved over a general non-archimedean complete ground field. The
relationship between the structures at infinity, one coming from strata of the
wonderful compactification and the other from Bruhat-Tits buildings, is also
investigated.
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