Raja Milad

collaborators

2 papers

math.FA2022

A Two Plus One Dimensional Continuous Wavelet Transform

Raja Milad, Keith F. Taylor

The group $G_{2}$ of invertible affine transformations of $R^{2}$ has, up to equivalence, one square--integrable representation. Two new realizations of this representation ar…

math.RT2021

Harmonic Analysis on the Affine Group of the Plane

Raja Milad, Keith F. Taylor

For any natural number $n$ , the group $G_{n}$ of all invertible affine transformations of $n$ -dimensional Euclidean space has, up to equivalence, just one square-integrable represent…