  For a Jordan domain with sufficiently smooth boundaries, the solution to the
Dirichlet problem for second order skew-symmetric strongly elliptic system with
constant coefficients and regular enough boundary data is constructed in the
form of a power series of a small parameter describing the perturbation of the
given system from the Laplace one. The coefficients of this series are the
functions that are determined sequentially as solutions to special Dirichlet
problems for the usual Laplace and Poisson equations. The obtained series
converges uniformly in the closure of the domain under consideration.
