The time evolution of the large exponential and power population growth and their relation to the discrete linear birth-death process
The Feller exponential population growth is the continuous analogues of the classical branching process with fixed number of individuals.In this paper, I begin by proving that the discrete birth-death process, M/M/1 queue, could be mathematically modelled shovel handle by the same Feller exponential growth equation via the Kolmogorov forward equati