  We construct multidimensional interpolating tensor product MRA's of the
function spaces $C_0(\mathbb{R}^n,K)$, $K = \mathbb{R}$ or $K = \mathbb{C}$,
consisting of real or complex valued functions on $\mathbb{R}^n$ vanishing at
infinity and the function spaces $C_\textrm{u}(\mathbb{R}^n,K)$ consisting of
bounded and uniformly continuous functions on $\mathbb{R}^n$. We also construct
an interpolating dual MRA for both of these spaces. The theory of the tensor
products of Banach spaces is used. We generalize the Besov space norm
equivalence result from Donoho (1992, Interpolating Wavelet Transforms) to our
$n$-dimensional construction.
