Constructs elementary subgroups of all reductive groups of local isotropic rank ≥2 over rings and proves their properties, applicable to automorphism groups of projective modules of rank ≥3 at every prime.
If x′∈ X ′(R) is any R-point, then x′ = u(x′
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Locally isotropic elementary groups
Constructs elementary subgroups of all reductive groups of local isotropic rank ≥2 over rings and proves their properties, applicable to automorphism groups of projective modules of rank ≥3 at every prime.