Smooth modules over the N = 1 Bondi–Metzner–Sachs superalgebra
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Bibliographic record
Abstract
In this paper, we present a determinant formula for a contravariant form on Verma modules over the [Formula: see text] Bondi–Metzner–Sachs (BMS) superalgebra. This formula establishes a necessary and sufficient condition for the irreducibility of the Verma modules. We then introduce and characterize a class of simple smooth modules that generalize both Verma and Whittaker modules over the [Formula: see text] BMS superalgebra. We also utilize the Heisenberg–Clifford vertex superalgebra to construct a free field realization for the [Formula: see text] BMS superalgebra. This free field realization allows us to obtain a family of natural smooth modules over the [Formula: see text] BMS superalgebra, which includes Fock modules and certain Whittaker modules.
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