2015
DOI: 10.1093/qmath/hav009
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Compact Homogeneous Spaces With Positive Euler Characteristic and Their 'Strange Formulae'

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Cited by 2 publications
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“…We will normalise (,) to an inner product , so that for the highest rootα we have that α,α = 2. The two inner products are related by (,) = 1 2g , , where g (called the dual Coxeter number) is the eigenvalue of the Casimir element of g C in its adjoint representation (see [11], Proposition 2.1). Choosing a fixed linear functional on E that does not vanish on any of the roots, we can define positive roots + and simple positive roots = {α 1 , .…”
Section: Preliminariesmentioning
confidence: 99%
“…We will normalise (,) to an inner product , so that for the highest rootα we have that α,α = 2. The two inner products are related by (,) = 1 2g , , where g (called the dual Coxeter number) is the eigenvalue of the Casimir element of g C in its adjoint representation (see [11], Proposition 2.1). Choosing a fixed linear functional on E that does not vanish on any of the roots, we can define positive roots + and simple positive roots = {α 1 , .…”
Section: Preliminariesmentioning
confidence: 99%