Descent of affine buildings - II. Minimal angle π/3 and exceptional quadrangles

Details Descent of affine buildings - II. Minimal angle π/3 and exceptional quadrangles Descent of affine buildings - II. Minimal angle π/3 and exceptional quadrangles

2012-01-20

arxiv.org/abs/1201.4248v1

Mathematics

Metric Geometry

20 pages

Scientific paper

In this two-part paper we prove an existence result for affine buildings arising from exceptional algebraic reductive groups. Combined with earlier results on classical groups, this gives a complete and positive answer to the conjecture concerning the existence of affine buildings arising from such groups defined over a (skew) field with a complete valuation, as proposed by Jacques Tits. This second part builds upon the results of the first part and deals with the remaining cases.

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