Grassberger developed a lattice model of these phenomena that uses critical exponents of 4/3 and 5/36 to characterize percolation transitions.
Grassberger developed a lattice model of these phenomena that uses critical exponents of 4/3 and 5/36 to characterize percolation transitions. Models of these phenomena describe two types of equilibria: DFEs and EEs, and their stability depends on whether R sub zero is greater or less than 1. Most models of these phenomena assume the removal rate, symbolized gamma, to be constant. A common model of these phenomena may be modified to append an "M" compartment and an "E" compartment. The (*) SIR model is the basic deterministic compartmental model of these phenomena, and studies of these phenomena often use a number that represents the ratio between expected secondary incidents and one primary incident. That is the basic reproduction number. Studies of these phenomena generally divide groups into susceptible, infective, and recovered individuals. For 10 points, identify these phenomena, which are widespread occurrences of infectious diseases.
Grassberger developed a lattice model of these phenomena that uses critical exponents of 4/3 and 5/36 to characterize percolation transitions.
epidemics [accept  pandemics]