  Let $A$ be an additively cancellative semialgebra over an additively
cancellative semifield $K$ as defined in [9]. For a given partial action
$\alpha$ of a group $G$ on an algebra, the associativity of partial skew group
ring together with the existence and uniqueness of enveloping (global) action
were studied by M. Dokuchaev and R. Exel [2] which were extended for
semialgebras with some restriction by Sharma et. al. using the ring of
differences. In a similar way, we extend the results of [2,3] for semialgebras
regarding partial representations.
