  We compute Stokes matrices for generalised Airy equations and prove that they
are regular unipotent (up to multiplication with the formal monodromy). This
class of differential equations was defined by Katz and includes the classical
Airy equation. In addition, it includes differential equations which are not
rigid. Our approach is based on the topological computation of Stokes matrices
of the enhanced Fourier-Sato transform of a perverse sheaf due to D'Agnolo,
Hien, Morando and Sabbah.
