Calculated study of the influence of overheating aluminum melt on the dynamics the granulation process

Автор: Skuratov Alexander P., Ivlev Alexander V., Pianykh Artem A.

Журнал: Журнал Сибирского федерального университета. Серия: Техника и технологии @technologies-sfu

Статья в выпуске: 1 т.13, 2020 года.

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A three-dimensional mathematical model of the solidification process of a liquid metal is considered, taking into account the mobility of the boundaries at which the phase transition is carried out (Stefan boundary value problem). The algorithm of calculation is improved, allowing due to the use of the Dirac δ-function in determining the effective heat capacity to take into account the nonlinearity of the equation of unsteady thermal conductivity and the heat of the phase transition. A numerical study of heat transfer during solidification of lead-containing aluminum melt droplets in air and water is carried out. The influence of droplet size and melt overheating on the solidification dynamics of granules has been studied. An approximate ratio based on the square root law is proposed, taking into account the amount of overheating of the liquid phase and linking the thickness of the formed solid phase with the duration of the granulation process.

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Numerical and approximate solution, aluminum melt, granulation, solidification dynamics, droplet size and overheating

Короткий адрес: https://sciup.org/146281422

IDR: 146281422   |   DOI: 10.17516/1999-494X-0207

Список литературы Calculated study of the influence of overheating aluminum melt on the dynamics the granulation process

  • Babkin V.G., Skuratov A.P., Cherepanov A.I., Pianykh A.A. Model operation of thermal processes when casting granules of high-concentrated alloys of the Al-Pb-Bi system and optimization of their structure, Aluminium of Siberia, 2008, 284-291 (in Russian).
  • Samoylovich Yu.A., Timoshpolsky V.I., Trusova I.A., Filippov V.V. Steel ingot. Vol. 2. Harening and cooling, Minsk, Belarusian science, 2000, 637 p. (in Russian).
  • Muchnik G.F., Rubashov I.B. Methods of the theory of heat exchange. P.1. Heat conductivity: studies. a grant for technical colleges, M., The higher school, 1970, 288 p. (in Russian).
  • Karslou X.S., Eger D.K. Teploprovodnost of solid bodies, M., Science, 1964, 488 p. (in Russian).
  • Rikhtmayer R., Morton K. Difference methods of solution of boundary value problems, M., The World, 1972, 418 p. (in Russian).
  • Saulyev V.K. Integration of the equations of parabolic type by the method of grids, M., Fizmatgiz, 1960, 324 p. (in Russian).
  • Salomatov V.V. A non-linear heat mass transfer - a basis of the modern energy-saving technologies of the steel hire complex: the monograph, Novosibirsk, NGTU publishing house, 2005, 464 p. (in Russian).
  • Samarsky A.A., Vabishchevich P.N. Computing heat transfer, M., Editorial of URSS, 2003, 784 p. (in Russian).
  • Zeldovich Ya.B., Myshkis A.D. Elements of applied mathematics, M., Science, 1972, 592 p. (in Russian).
  • Skuratov A.P., Pianykh A.A. Heat exchange when granulation lead-bearing aluminum alloys in an aqueous medium, The thermal physics and an aeromechanics, 2012, 19 (2), 155-162.
  • Ivlev A.V., Skuratov A.P., Ivlev M.V. Approximate solution of the Stefan problem in the solidification of a metal melt droplet, Process Management and Scientific Developments: materials of the international conference (Birmingham, United Kingdom, November 30, 2019). Birmingham, UK, 2019, 2, 140-146.
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