Abstract
Among many models of growth of a cancer tumor, one model describes the tumor dynamics as a Gompertz curve or Gompertz function. This model is a type of mathematical model for a time series, where growth is slowest at the end of a time period. This growth of a tumor is dependent on time, where the whole growth period has a different growth rate. We take into account the Gompertzian growth dynamics of a general cancer tumor and calculate its growth in terms of a time dependent force function. Since this process is a good example of a non-equilibrium process, we use this time dependent force and calculate the Entropy using the Fokker-Planck equation via Langevin dynamics.
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