Building a model of the process of shooting a mobile armored target with directed fragmentation-beam shells in the form of a discrete-continuous stochastic system

This paper describes the process of shooting a mobile armored combat vehicle with directed fragmentation-beam shells as discrete-continuous random process. Based on this approach, stochastic model has been proposed in form system Kolmogorov-Chapman differential equations. A universal defeating moving target built, which would provide preconditions for experimental studies into effectiveness various variants components artillery three-shot firing. The execution an task is considered set certain procedures characterized by average value its duration. They are dependent firing phases involving prospective automatic gun and explosive destruction while each shell case self-propagation reaction transformations based tabular data target. An indicator functionality design options probability causing damage «useful fragments» vulnerable compartments vehicle. Devising models forms further full-time experiments accordance solutions defined result modeling. It possible to use developed other modeling tasks determine optimal defeat. As regards practical application models, one can argue about possibility reducing cost performing related weapons 25 % decreasing likelihood making mistakes at stage engineering