Models of the symmetric Fock algebra (Q1387423)

Let \(\Lambda\) be a \(\mathbb{Z}_2\)-graded superalgebra. For \(H\) a separable Hilbert space, the \(\Lambda\)-superspace over \(H\) is defined to be the \(\mathbb{Z}_2\)-graded \(\Lambda\)-module \(H_\Lambda= \Lambda\otimes H\). Two models of the Fock \(\Lambda\)-superspace and their properties are studied in terms of a so-called supermeasure on \(H_\Lambda\).