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- W2057322583 abstract "Let D be a locally compact, non-discrete and non-archimedean division algebra. Let F denote its center. Fix an integer m ≥ 1 and write I for the affine building of G = GL(m, D). Let E be a field extension of F embedded in M(m, D). Write GE and IE for the centralizers of E× in G and I respectively. Let IE denote the affine building of GE.Then there exists a unique GE-equivariant and affine map j: IE → I. It induces a bijection IE ≃ IE. In a sense to be made precise, it is compatible with the natural filtration of the parahoric subgroups." @default.
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- W2057322583 date "1999-09-01" @default.
- W2057322583 modified "2023-09-25" @default.
- W2057322583 title "Immeuble du groupe linéaire sur une algèbre à division et centralisateurs" @default.
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- W2057322583 doi "https://doi.org/10.1016/s0764-4442(00)88605-x" @default.
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