Dirac cohomology of simple modules in O^p is parameterized by a Weyl group orbit subset, uniquely determining the modules and giving new simplicity criteria for Verma modules.
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Geometric and algebraic parameterizations for Dirac cohomology of simple modules in $\mathcal{O}^\mathfrak{p}$ and their applications
Dirac cohomology of simple modules in O^p is parameterized by a Weyl group orbit subset, uniquely determining the modules and giving new simplicity criteria for Verma modules.