NEW APPROACH TO UNIFORMLY QUASI CIRCULAR MOTION OF QUASI VELOCITY
BIHARMONIC MAGNETIC PARTICLES IN THE HEISENBERG SPACE
Abstract
We firstly discuss the unchanged quasi direction motion (UDQM) with
biharmonicity condition in the Heisenberg space. We define the energy of
velocity magnetic particles and some Lorentz fields. Also, we construct
the new relationship between the Fermi-Walker parallel transportation
and the unchanged quasi direction motion in the Heisenberg space. In
other words, we obtain the applied geometric characterization for the
unchanged quasi direction motion of biharmonic velocity magnetic
particles in the Heisenberg space. This concept also boosts to discover
some physical and geometrical characterizations belonging to the
particle such as the magnetic motion, the electrical energy functional,
the torque, and the Poynting vector. Finally, we obtain electrical
energy with respect to its electric field and energy flux density in the
radial direction.