  We design a cut finite element method for the incompressible Stokes equations
on curved domains. The cut finite element method allows for the domain boundary
to cut through the elements of the computational mesh in a very general
fashion. To further facilitate the implementation we propose to use a piecewise
affine discrete domain even if the physical domain has curved boundary.
Dirichlet boundary conditions are imposed using Nitsche's method on the
discrete boundary and the effect of the curved physical boundary is accounted
for using the boundary value correction technique introduced for cut finite
element methods in Burman, Hansbo, Larson, 'A cut finite element method with
boundary value correction', Math. Comp. 87(310):633--657, 2018.
