  The original Leader-Follower model, proposed in \cite{zhao2018understanding},
categorizes agents with opinions in $[-1,1]$ into a follower group, a leader
group with a positive target opinion in $[0,1]$, and a leader group with a
negative target opinion in $[-1,0]$. Leaders maintain a constant attraction to
their target, blending it with the average opinion of their group neighbors at
each update. Followers, on the other hand, have a constant attraction to the
average opinion of their leader group's opinion neighbors, also integrating it
with their group neighbors' average opinion. This model was numerically studied
in \cite{zhao2018understanding}.
  This paper extends the Leader-Follower model to include a social
relationship, variable degrees over time, high-dimensional opinions, and a
flexible number of leader groups. We theoretically investigate conditions for
asymptotic stability or consensus, particularly in scenarios where a few
leaders can dominate the entire population.
