  In this paper, we examine timelike loxodromes on three kinds of Lorentzian
helicoidal surfaces in Minkowski $n$--space. First, we obtain the first order
ordinary differential equations which determine timelike loxodromes on the
Lorentzian helicoidal surfaces in $\mathbb{E}^n_1$ according to the causal
characters of their meridian curves. Then, by finding general solutions, we get
the explicit parametrizations of such timelike loxodromes. In particular, we
investigate the timelike loxodromes on the three kinds of Lorentzian right
helicoidal surfaces in $\mathbb{E}^n_1$. Finally, we give an example to
visualize the results.
