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UDC 355.41
O.I. Khazanovych1, M.O. Kudrytskyi2


1 Central Scientific and Research Institute of the Armed Forces
of Ukraine, Kyiv, Ukraine

alexhaz55@mail.com

2 Central Scientific and Research Institute of the Armed Forces
of Ukraine, Kyiv, Ukraine

kma_13@ukr.net

LOGISTIC DIFFERENTIAL EQUATION IN PARTIAL DERIVATIVES FOR DETERMINATION
OF RATIONAL LOCATION AND CHANGES IN INVENTORIES OF MATERIALS

Abstract. In the article, it is deduced the logistic differential equation in partial derivatives to determine the rational placement and change in the inventories of material means during the provision period. In the future, using the logistic differential equation in partial derivatives, it is possible to determine and calculate the specific values of indicators that are part of the solution of the logistic differential equation in partial derivatives.

Keywords: logistic differential equation, inventories of materials.



FULL TEXT

REFERENCES

  1. Romanchenko I.S., Shuenkin V.O., Khazanovich O.I., Marko I.Y. Theoretical foundations of analysis, modeling and synthesis of the logistics system as a spatially distributed system [in Ukrainian]. Kyiv: TSNDI ZS Ukrayiny, 2013. 221 p.

  2. Romanchenko I.S., Khazanovich O.I., Tregubenko S.S. Modeling of logistics system [in Ukrainian]. Lviv: NASV of the Armed Forces of Ukraine, 2015. 156 p.

  3. Shuenkin V.A. Mathematical models of inventory management [in Russian]. Kiev: OOO Mezhdunar. fin. Agency", 1997. 302 p.

  4. Matveev N.M. Integration methods for ordinary differential equations [in Russian]. Moscow: Vysshaya shkola, 1963. 548 p.

  5. Farlow S. Partial Differential Equations for Scientists and Engineers [Russian translation]. Moscow: Mir, 1985. 384 p.




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