Every Arthur packet of U(p,q) contains at most one unitary lowest weight representation, with explicit conditions for existence and a formula for the lowest K-type.
On the non-vanishing of theta liftings of tempered representations of \(U(p,q)\)
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On $A$-parameters containing unitary lowest weight representations of $\mathrm{U}(p, q)$
Every Arthur packet of U(p,q) contains at most one unitary lowest weight representation, with explicit conditions for existence and a formula for the lowest K-type.