Introduces defining sequences for root systems of types A,B,C,D Lie superalgebras and determines Coxeter systems for their super Weyl groups via explicit graphs.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Proves existence and uniqueness for basic quasi-reductive supergroups from root data and classifies connected quasi-reductive supergroups under non-degenerate form and invertible odd reflections as monodromy type.
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Basic quasi-reductive root data and supergroups
Proves existence and uniqueness for basic quasi-reductive supergroups from root data and classifies connected quasi-reductive supergroups under non-degenerate form and invertible odd reflections as monodromy type.