Multiresolution wavelet analysis of Bessel functions of scale $\nu +1$
  We identify multiresolution subspaces giving rise via Hankel transforms to Bessel functions. They emerge as orthogonal systems derived from geometric Hilbert-space considerations, the same way the wavelet functions from a multiresolution scaling wavelet construction arise from a scale of Hilbert spaces. We study the theory of representations of the C*-algebra O_{\nu+1} arising from this multiresolution analysis. 
P.E.T. Jorgensen (University of Iowa) and A. Paolucci (Universit\`a di   Torino)