Iwahori subgroup
In algebra, an Iwahori subgroup is a subgroup of a reductive algebraic group over a nonarchimedean local field that is analogous to a Borel subgroup of an algebraic group. A parahoric subgroup is a proper subgroup that is a finite union of double cosets of an Iwahori subgroup, so is analogous to a parabolic subgroup of an algebraic group. Iwahori subgroups are named after Nagayoshi Iwahori, and "parahoric" is a portmanteau of "parabolic" and "Iwahori". studied Iwahori subgroups for Chevalley groups over p-adic fields, and extended their work to more general groups.
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Iwahori subgroup
In algebra, an Iwahori subgroup is a subgroup of a reductive algebraic group over a nonarchimedean local field that is analogous to a Borel subgroup of an algebraic group. A parahoric subgroup is a proper subgroup that is a finite union of double cosets of an Iwahori subgroup, so is analogous to a parabolic subgroup of an algebraic group. Iwahori subgroups are named after Nagayoshi Iwahori, and "parahoric" is a portmanteau of "parabolic" and "Iwahori". studied Iwahori subgroups for Chevalley groups over p-adic fields, and extended their work to more general groups.
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In algebra, an Iwahori subgrou ...... em is an affine Coxeter group.
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Подгруппа Ивахори — это подгру ...... ся аффинной группой Коксетера.
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In algebra, an Iwahori subgrou ...... r work to more general groups.
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Подгруппа Ивахори — это подгру ...... их труд на более общие группы.
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Iwahori subgroup
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Подгруппа Ивахори
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