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Bargmann representation of q-commutation relations for q > 1 and associated measures

Ilona Królak (2007)

Banach Center Publications

The classical Bargmann representation is given by operators acting on the space of holomorphic functions with the scalar product z | z k q = δ n , k [ n ] q ! = F ( z z ̅ k ) . We consider the problem of representing the functional F as a measure for q > 1. We prove the existence of such a measure and investigate some of its properties like uniqueness and radiality. The above problem is closely related to the indeterminate Stieltjes moment problem.

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