Dual Killing-Yano symmetry and multipole moments in electromagnetism and   mechanics of continua
  In this work we introduce the Killing-Yano symmetry on the phase space and we investigate the symplectic structure on the space of Killing-Yano tensors. We perform the detailed analyze of the $n$-dimensional flat space and the Riemaniann manifolds with constant scalar curvature. We investigate the form of some multipole tensors, which arise in the expansion of a system of charges and currents, in terms of second-order Killing-Yano tensors in the phase space of classical mechanics.   We find some relations between these tensors and the generators of dynamical symmetries like the angular momentum, the mass-inertia tensor, the conformal operator and the momentum conjugate Runge-Lenz vector. 
Dumitru Baleanu, V.M.Dubovik, S.Misicu (Bogoliubov LPTh, JINR,   Dubna,Russia)