  In the MHD description of plasma phenomena the concept of magnetic helicity
turns out to be very useful. We present here an example of introducing Euler
potentials into a topological MHD soliton which has non-trivial helicity. The
MHD soliton solution (Kamchatnov, 1982) is based on the Hopf invariant of the
mapping of a 3D sphere into a 2D sphere; it can have arbitrary helicity
depending on control parameters. It is shown how to define Euler potentials
globally. The singular curve of the Euler potential plays the key role in
computing helicity. With the introduction of Euler potentials, the helicity can
be calculated as an integral over the surface bounded by this singular curve. A
special programme for visualization is worked out. Helicity coordinates are
introduced which can be useful for numerical simulations where helicity control
is needed.
