  Schelling's segregation model is a landmark model in sociology. It shows the
counter-intuitive phenomenon that residential segregation between individuals
of different groups can emerge even when all involved individuals are tolerant.
Although the model is widely studied, no pure game-theoretic version where
rational agents strategically choose their location exists. We close this gap
by introducing and analyzing generalized game-theoretic models of Schelling
segregation, where the agents can also have individual location preferences.
  For our models, we investigate the convergence behavior and the efficiency of
their equilibria. In particular, we prove guaranteed convergence to an
equilibrium in the version which is closest to Schelling's original model.
Moreover, we provide tight bounds on the Price of Anarchy.
