  Wavelet and frames have become a widely used tool in mathematics, physics,
and applied science during the last decade. In this article we discuss the
construction of frames for $L^2(\R^n)$ using the action of closed subgroups
$H\subset \mathrm{GL}(n,\mathbb{R})$ such that $H$ has an open orbit $\cO$ in
$\R^n$ under the action $(h,\omega)\mapsto (h^{-1})^T(\omega)$. If $H$ has the
form $ANR$, where $A$ is simply connected and abelian, $N$ contains a
co-compact discrete subgroup and $R$ is compact containing the stabilizer group
of $\omega\in\cO$ then we construct a frame for the space $L^2_{\cO}(\R^n)$ of
$L^2$-functions whose Fourier transform is supported in $\cO$. We apply this to
the case where $H^T=H$ and the stabilizer is a symmetric subgroup, a case
discussed for the continuous wavelet transform in a paper by Fabec and
Olafsson.
