МАТЕМАТИЧНА МОДЕЛЬ ДИНАМІКИ ДИСПЕРСНОГО СЕРЕДОВИЩА В ПРОЦЕСАХ ФОРМОУТВОРЕННЯ ЗАГОТОВОК ПОРОШКОВОЇ МЕТАЛУРГІЇ

Автор(и)

  • Yaroslav Ivanchuk
  • Rostislav Iskovych-Lototsky
  • Ivan Sevostianov
  • Natalia Veselovska
  • Olexander Manzhilevskyy

DOI:

https://doi.org/10.34185/1991-7848.itmm.2021.01.009

Ключові слова:

mathematical model, powder metallurgy, dynamics, normal stress, differential equation, deformation

Анотація

A mathematical model has been developed for changing the dynamics of the movement of a dispersed medium in vibro-impact technological processes of shaping of powder metallurgy blanks. On the basis of the problem of two-dimensional dynamic interaction of dispersed particles of powder metal of a spacer dispersed medium, the obtained differential equation in partial derivatives under various boundary conditions. This equation describes the state of the local area of the dispersed medium. In it, the powder material of the workpiece passes from the concentrated dynamic force to the excitation phase. A partial differential equation is obtained. It describes the change in normal stress during vibrations of a dispersed medium during vibration compaction of a workpiece in powder metallurgy.

Посилання

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– Vol. 20. – P. 184 – 187.

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Опубліковано

2021-04-10

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