engleski

J-Trajectories in 4-Dimensional Solvable Lie Group Sol^4_0

J-trajectories are arc length parameterized curves in almost Hermitian manifold which satisfy the Lorentz equation. In this paper J-trajectories in the solvable Lie group Sol^4_0 are investigated. The first and the second curvature of a non-geodesic J-trajectory in an arbitrary LCK manifold whose anti Lee field has constant length are examined. In particular, the curvatures of non-geodesic J-trajectories in Sol^4_0 are characterized.

Magnetic curve ; J-trajectory ; solvable Lie group ; Inoue surface

nije evidentirano