  All knots are known to be hyperbolic, satellite, or torus knots, and one
important family is Lorenz links, or T-links, which arise from dynamics.
However, it remains difficult to determine the geometric type of a Lorenz link
from a description via dynamics or as a T-link. In this paper, we consider
those T-links that are torus links. We show that T-links obtained by full
twists along torus links can never be torus links, aside from a family of
cases. This addresses a question of Birman and Kofman.
