Modular representations of the supergroup Q(n), I

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Kazhdan-Lusztig polynomials and character formulae for the Lie superalgebra q(n) (2002, background): “We refer the reader to [5, 6] for a fuller account of the basic results concerning the representation theory of G summarized here, most of which were proved originally by Penkov in [18].”
Representations of Lie superalgebras in prime characteristic I (2008, methodology): “Also the modular representations of the type Q algebraic supergroup have been studied in [ BK ] and they played a key role in the the classification of the simple modules of the spin symmetric group over K.”
Affine Quotients of Supergroups (2008, background): “More precisely, GL(V ) is a group K-functor such that for any B ∈ SAlgK the group GL(V )(B) consists of all even and B-linear automorphisms of V ⊗ B. It is not difficult to see thatGL(V ) is an algebraic supergroup (see [1, 24, 25 ] for more details).”
Chevalley Supergroups (2008, background): “Then OS,0 is a sheaf of ordinary commutative algebras, while OS,1 is a sheaf of OS,0–modules.”