The Statistical Mechanics of Zombies

ORAL

Abstract

We present results and analysis from a large scale exact stochastic dynamical simulation of a zombie outbreak. Zombies have attracted some attention lately as a novel and interesting twist on classic disease models. While most of the initial investigations have focused on the continuous, fully mixed dynamics of a differential equation model, we have explored stochastic, discrete simulations on lattices. We explore some of the basic statistical mechanical properties of the zombie model, including its phase diagram and critical exponents. We report on several variant models, including both homogeneous and inhomogeneous lattices, as well as allowing diffusive motion of infected hosts. We build up to a full scale simulation of an outbreak in the United States, and discover that for `realistic' parameters, we are largely doomed.

Authors

  • Alexander Alemi

    Cornell University, LASSP, Department of Physics, Clark Hall, Cornell University

  • Matthew Bierbaum

    Cornell University, Department of Physics, Cornell University

  • Christopher R. Myers

    Cornell University

  • James Sethna

    Cornell University, LASSP, Department of Physics, Clark Hall, Cornell University, Department of Physics, Cornell University