Scaling Limit of a Generalized Contact Process

RT @mathPRb: Logan Chariker, Anna De Masi, Joel L. Lebowitz, Errico Presutti: Scaling limit of a generalized contact process https://t.co/g…

types, as well as other biophysical mechanisms, are also considered. [5/5 of https://t.co/wbN7CmlHlG]

$k$, coupled to it through a Kac-type potential, of range $\gamma^{-1}$. The hydrodynamic equations are obtained in the limit $\gamma\rightarrow 0$. Extensions of the microscopic model to include excitatory and inhibitory neuron [4/5 of https://t.co/wbN7Cm

infectious (all other states are noninfectious). In order to reach the firing threshold, or to become infectious, the site must progress sequentially from $0$ to $k$. The rate at which it climbs is determined by other neurons at state [3/5 of https://t.co/