engleski

Nonelementary irreducible representations of Spin(n,1)

We study corners and fundamental corners of the irreducible subquotients of reducible elementary representations of the groups G = Spin(n, 1). For even n we obtain results in a way analogous to the results in [8] for the groups SU(n, 1). Especially, we again get a bijection between the nonelementary part \hat{; ; G}; ; ^0 of the unitary dual \hat{; ; G}; ; and the unitary dual \hat{; ; K}; ; . In the case of odd n we get a bijection between \hat{; ; G}; ; ^0 and a true subset of \hat{; ; K}; ; .

Spin(n, 1), unitary representations, fundamental corners

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