  We prove generalized Strichartz estimates for wave and massless Dirac
equations in Aharonov-Bohm magnetic fields. Following a well established
strategy to deal with scaling critical perturbations of dispersive PDEs, we
make use of Hankel transform and rely on some precise estimates on Bessel
functions. As a complementary result, we prove a local smoothing estimate for
the Klein-Gordon equation in the same magnetic field.
