Quantization of borderline Levi conjugacy classes of orthogonal groups
classification
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classesconjugacyleviorthogonalquantizationborderlinecartesiancomplex
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We construct equivariant quantization of a special family of Levi conjugacy classes of the complex orthogonal group $SO(N)$, whose stabilizer contains a Cartesian factor $SO(2)\times SO(P)$, $1\leqslant P<N$, $P\equiv N \mod 2$.
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