  We study the electronic properties of a two-dimensional quasiperiodic tiling,
the isometric generalized Rauzy tiling, embedded in a magnetic field. Its
energy spectrum is computed in a tight-binding approach by means of the
recursion method. Then, we study the quantum dynamics of wave packets and
discuss the influence of the magnetic field on the diffusion and spectral
exponents. Finally, we consider a quasiperiodic superconducting wire network
with the same geometry and we determine the critical temperature as a function
of the magnetic field.
