INTEGRATION OF V-F FACILITY IN AUTOMATED ARTILLERY FIRE CONTROL SYSTEM
DOI:
https://doi.org/10.17721/2519-481X/2024/84-09Keywords:
chain with limitation, means of automation, technical system, stabilization, automatic control, mathematical model, parametersAbstract
Automated artillery fire control systems (ACSaf) play an important role in modern combat operations in the border regions of Ukraine. Such systems make it possible to significantly increase the effectiveness of the use of not only individual firearms, but also groups of such systems. Automation of the fire control process ensures prompt transfer (distribution and redistribution) of targets, which leads to an increase in the accuracy and efficiency of the actions of artillery units.
In practice, existing ACSaf have a number of disadvantages, such as complexity, cost, and long development times. The presence and use on the front of artillery systems developed in the last century and by different manufacturers makes it much more difficult (and sometimes impossible) to implement the ACSaf, due to the lack of unification and standardization of components.
One of the ways of development and improvement of ACSaf is the introduction of a unified system of automated control (SAC) of an object of the vehicle-firearm type (V-F). Such an automatic control system can be used as a basis for the development of new ACSaf, as well as for the modernization of existing ones.
The article examines the principles and tasks of ACS artillery fire, and also suggests the direction of their improvement with the help of V-F SAC.
In classic problems of the theory of automatic control, it is often necessary to take into account restrictions on state variables. The presence of such limitations is considered in the framework of two approaches. Restrictions can be considered as certain conditions, the fulfillment of which is not guaranteed by the physical properties of the object and must be ensured by a proper choice of management. In the second approach, constraints on the state variables are taken into account by introducing nonlinear static characteristics with saturation. At the same time, in the object model, restrictions are imposed not on the vector of state variables, but on the vector of their derivatives - input signals of individual links of the system. It is, in general, possible for the state variables to go beyond the limits defined by static nonlinearities.
References
1. Bendersky, М. and Raz, D. (2023) Artillery Firing Shift with Two Registration Targets. Military Operations Research Society Vol. 28, No. 4, рp. 23 – 38.
2. Rjabykh, V. Povelytelj voghnju – vse pro avtomatyzovanu systemu keruvannja artylerijsjkym voghnem TOPAZ. [Fire Lord - all about the TOPAZ automated artillery fire control system]. https://defence-ua.com/weapon_and_tech/povelitel_vognju_vse_pro_avtomatizovanu_sistemu_keruvannja_artilerijskim_vognem_topaz-4554.html.
3. Hui, Liu. Investigation on Works and Military Applications of Artificial Intelligence. [URL]: https://ieeexplore.ieee.org/stamp/stamp.jsp?arnumber=9143084.
4. Pylypiv, I. Vijnu vyghrajutj tekhnologhiji. Jak shtuchnyj intelekt dopomozhe peremoghty u vijni z RF? [Technology will win the war. How will artificial intelligence help win the war with the Russian Federation?]. https://www.epravda.com.ua/publications/2023/12/4/707197.
5. Symonovsjkyj, V.I. (1999) Kolyvannja nelinijnykh system [Oscillations of nonlinear systems]. Sumy: SumDU. 131 p.
6. Vorobj'ev, V.V., Kyba, S.P. and Samojlov, N.G. (2000) Kolebanyja materyaljnoj tochky [Oscillations of a material point]. Kremenchugh: KDPU. 58 p.
7. Ghoroshko, O.O., Dem'janenko, A.G. and Kyba, S.P. (1991) Dvokhvyljovi procesy v mekhanichnykh systemakh [Two-wave processes in mechanical systems]. K.: Lybidj. 188 p.
8. Kyba, S.P. and Dem'janenko, A.G. (1991) Uzaghaljnennja metodu rozdilennja zminnykh ta dejaki jogho zastosuvannja v mekhanici [Generalization of the method of separation of variables and some of its applications in mechanics.]. K.: MVSSO URSR, NMK VO. 120 p.
9. Nazarenko, Y.Y. (1993) Prykladnie zadachy teoryy vybracyonnikh system [Applied problems of the theory of vibration systems]. K.: YSYO. 216 p.
10. Pavlovsjkyj, M.A. (2002) Teoretychna mekhanika [Theoretical mechanics]. K.: Tekhnika. 512 p.
11. Vasylenko, M.V. and Aleksejchuk, O.M. (2004) Teorija kolyvanj i stijkosti rukhu [Theory of oscillations and stability of motion]. K.: Vyshha shk.. 525 p.
12. Vasylenko, N.V. (1992) Teoryja kolebanyj [Theory of oscillations]. K.: Vyshha shk. 430 p.
13. Kuzavkov, V.V. and Poljak, I.Je. (2023) Analiz transportnoji bazy dlja vstanovlennja stabilizovanoji platformy netypovoji artylerijsjkoji systemy [Analysis of the transport base for the installation of a stabilized platform of an atypical artillery system]. Komp'juterno-integhrovani tekhnologhiji: osvita, nauka, vyrobnyctvo. Vypusk № 50. Lucjk, pp. 15-20.
14. Kuzavkov, V.V., Macajenko, A.M. and Poljak, I.Je. (2023) Modelj ocinky vplyvu voghnevogho zasobu na pidresornu chastynu transportnoji bazy [A model for assessing the effect of a fire agent on the spring-loaded part of the transport base]. Modern knowledge: research and discoveries. Vypusk № 40(183). Vancouver, Canada, рр. 600 – 610.






