Simulation of quantum energy accumulation by molecules following by its emission

The probabilistic characteristics of random processes are modeled, in which the accumulation of a certain number of bombarding elements in an arbitrary cell of the system serves as a trigger for the phenomena under consideration. The essence of the model is to construct a tree structure, the vertices of which represent the states of the system with varying degrees of cell occupancy. With each new bombardment, the entire system moves to the next level with a possible radiation effect due to the formation of critical states. Corresponding computer algorithms were built. Such processes occur, in particular, in photonics with stimulated chemiluminescence. It was also found that the randomization of a process that has the property of ergodicity occurs monotonically over an interval of the order of the size (number of cells) of the system. A typical process diagram and graphic illustrations of the dynamics of calcula-tied processes are provided. The transition of the system to the single state of dynamic equilibrium occurs regardless of the initial conditions.