  In this series of eight papers we present the applications of methods from
wavelet analysis to polynomial approximations for a number of accelerator
physics problems. In this part we consider orbital motion in transverse plane
for a single particle in a circular magnetic lattice in case when we take into
account multipolar expansion up to an arbitrary finite number. We reduce
initial dynamical problem to the finite number (equal to the number of n-poles)
of standard algebraical problem and represent all dynamical variables via an
expansion in the base of periodical wavelets.
