TY - JOUR

T1 - A planetary mill modelling in chaotic mode

AU - Kalnitsky, V. S.

AU - Rusakov, O. V.

AU - Sergeenkov, V. E.

N1 - Conference code: 3

PY - 2021/6/17

Y1 - 2021/6/17

N2 - Consider a random walk in a regular m-polygon inscribed in the unit circle. The movement of the point to a randomly selected vertex determines the new position of the point.The point passes a prescribed distance and stops. For such a process, there is a limit distribution of the probabilities of the position of the point. This algorithm was used for modelling different processes. Now we apply it for high-energy ball milling. The impact frequency spatial distribution calculated with the stochastic model simulation has coincided with the distributionpredicted by the distinct element method. The real granulometric analysis also can be explained by the model.

AB - Consider a random walk in a regular m-polygon inscribed in the unit circle. The movement of the point to a randomly selected vertex determines the new position of the point.The point passes a prescribed distance and stops. For such a process, there is a limit distribution of the probabilities of the position of the point. This algorithm was used for modelling different processes. Now we apply it for high-energy ball milling. The impact frequency spatial distribution calculated with the stochastic model simulation has coincided with the distributionpredicted by the distinct element method. The real granulometric analysis also can be explained by the model.

M3 - Conference article

VL - 1155

JO - IOP Conference Series: Materials Science and Engineering

JF - IOP Conference Series: Materials Science and Engineering

SN - 1757-8981

M1 - 012089

T2 - 3rd International Conference on Advanced Technologies in Materials Science, Mechanical and Automation Engineering, MIP: Engineering-III 2021

Y2 - 29 April 2021 through 30 April 2021

ER -