ContourFitting match two contours \f$ z_a \f$ and \f$ z_b \f$ minimizing distance
\f[ d(z_a,z_b)=\sum (a_n - s b_n e^{j(n \alpha +\phi )})^2 \f] where \f$ a_n \f$ and \f$ b_n \f$ are Fourier descriptors of \f$ z_a \f$ and \f$ z_b \f$ and s is a scaling factor and \f$ \phi \f$ is angle rotation and \f$ \alpha \f$ is starting point factor adjustement
/** @brief Fit two closed curves using fourier descriptors. More details in @cite PersoonFu1977 and @cite BergerRaghunathan1998
/** @brief Class for ContourFitting algorithms.
ContourFitting match two contours \f$ z_a \f$ and \f$ z_b \f$ minimizing distance
\f[ d(z_a,z_b)=\sum (a_n - s b_n e^{j(n \alpha +\phi )})^2 \f] where \f$ a_n \f$ and \f$ b_n \f$ are Fourier descriptors of \f$ z_a \f$ and \f$ z_b \f$ and s is a scaling factor and \f$ \phi \f$ is angle rotation and \f$ \alpha \f$ is starting point factor adjustement