  In a recent paper, we introduced the concept of generalized partial-slice
monogenic functions. The class of these functions includes both the theory of
monogenic functions and of slice monogenic functions with values in a Clifford
algebra. In this paper, we prove a version of the Fueter-Sce theorem in this
new setting, which allows to construct monogenic functions in higher dimensions
starting from generalized partial-slice monogenic functions. We also prove that
an alternative construction can be obtained by using the dual Radon transform.
To this end, we provide a study of the generalized CK-extension.
