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Let H be a reductive group scheme over X.
Let H be a reductive group scheme over X. Assume X is connected.
Let G be a reductive group and θ an involution on G, both defined over a p-adic field.
Let G be a reductive group over a non-archimedean local field and let S G) be its Schwartz algebra.
end{aligned}(2) By Schur's lemma ({mathcal {C}}(G) = Pi _{rho in Irr (G)} GL (n(rho ), {mathbb {C}})) is a reductive group.
We will encounter this situation when s is the Lie algebra of a torus S inside a reductive group scheme G.
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Let (mathbf{G}) be a split reductive group over a field (mathbb {K}) of characteristic 0. Assume that the Lie algebra ({mathfrak g}) of the adjoint group of (mathbf{G}) is simple.
There exists a unique H ( R n ) –conjugacy class of (a) Couples ( L, P ) where P is a minimal parabolic R n –subgroup scheme of H and L is a Levi subgroup of P such that L is a loop reductive group scheme.
Let H be a loop reductive group scheme.
Z G ( T d ) is a loop reductive group.
Let H be a loop reductive group scheme over R n.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com