Abstract
Up to equivalence, this paper classifies all the irreducible unitary representations with non-zero Dirac cohomology for the simple Lie group E6(−14), which is of Hermitian symmetric type. Each FS-scattered Dirac series representation of E6(−14) is realized as a composition factor of certain Aq(λ) module. Along the way, we have also obtained all the fully supported irreducible unitary representations of E6(−14) with integral infinitesimal characters.
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