Infinite-dimensional non-Gaussian analysis and generalized translation operators
The author considers a family \(T= \{T_x\}_{x\in Q}\) of ``generalized translation operators'' on \(C(Q)\), \(Q\) being a separable complete metric space, and defines characters for such a family. Then he constructs non-Gaussian analogues of the Fock spaces for measures on \(Q\) and gives examples.
non-Gaussian analogues of the Fock spaces
scientific article; zbMATH DE number 1053622