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http://elar.urfu.ru/handle/10995/111157
Полная запись метаданных
Поле DC | Значение | Язык |
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dc.contributor.author | Alexandrov, D. V. | en |
dc.contributor.author | Nizovtseva, I. G. | en |
dc.contributor.author | Alexandrova, I. V. | en |
dc.contributor.author | Ivanov, A. A. | en |
dc.contributor.author | Starodumov, I. O. | en |
dc.contributor.author | Toropova, L. V. | en |
dc.contributor.author | Gusakova, O. V. | en |
dc.contributor.author | Shepelevich, V. G. | en |
dc.date.accessioned | 2022-05-12T08:13:42Z | - |
dc.date.available | 2022-05-12T08:13:42Z | - |
dc.date.issued | 2021 | - |
dc.identifier.citation | On the Theory of Directional Solidification in the Presence of a Mushy Zone / D. V. Alexandrov, I. G. Nizovtseva, I. V. Alexandrova et al. // Russian Metallurgy (Metally). — 2021. — Vol. 2021. — Iss. 2. — P. 170-175. | en |
dc.identifier.issn | 0036-0295 | - |
dc.identifier.other | All Open Access, Green | 3 |
dc.identifier.uri | http://elar.urfu.ru/handle/10995/111157 | - |
dc.description.abstract | Abstract: A model is developed for the directional solidification of a binary melt with a two-phase zone (mushy zone), where the fraction of the liquid phase is described by a space–time scaling relation. Self-similar variables are introduced and the interphase boundary growth is inversely proportional to the square root of time. The mathematical model of the process is reformulated using self-similar variables. Exact self-similar solutions of heat-and-mass transfer equations are determined in the presence of two mobile phase-transition boundaries, namely, solid–mushy zone and mushy zone–liquid ones. The temperature and impurity concentration distributions in the solid phase, the mushy zone, and the melt are found as integral expressions. A decrease in the dimensionless cooled-boundary temperature leads to an increase in the solidification rate and the fraction of the liquid phase. The solidification rate, the parabolic growth constants, and the fraction of the liquid phase at the solid–mushy zone boundary are determined depending on the scaling parameter and the thermophysical constants of the solidifying melt. The positions of the solid–mushy zone and mushy zone–binary melt phase transition boundaries are found. The dependences of the solidification rate (inversely proportional to the square root of time) are analyzed. The scaling parameter significantly is shown to substantially affect the solidification rate and the fraction of the liquid phase in the phase transformation region. The developed model and the method of its solution can be generalized to the case of directional solidification of multicomponent melts in the presence of several phase transformation regions (e.g., main and cotectic two-phase zones during the solidification of three-component melts). © 2021, Pleiades Publishing, Ltd. | en |
dc.description.sponsorship | This work was supported by the Russian Foundation for Basic Research (project no. 18-58-00034 Bel_a) and the Belarussian Foundation for Basic Research (project no. F18R-195). | en |
dc.format.mimetype | application/pdf | en |
dc.language.iso | en | en |
dc.publisher | Pleiades journals | en1 |
dc.publisher | Pleiades Publishing Ltd | en |
dc.rights | info:eu-repo/semantics/openAccess | en |
dc.source | Russ. Metall. (Metally) | 2 |
dc.source | Russian Metallurgy (Metally) | en |
dc.subject | MUSHY ZONE | en |
dc.subject | PHASE TRANSITIONS | en |
dc.subject | SOLIDIFICATION | en |
dc.subject | LIQUIDS | en |
dc.subject | MASS TRANSFER | en |
dc.subject | RATE CONSTANTS | en |
dc.subject | BOUNDARY TEMPERATURE | en |
dc.subject | HEAT AND MASS TRANSFER | en |
dc.subject | IMPURITY CONCENTRATION | en |
dc.subject | INTERPHASE BOUNDARIES | en |
dc.subject | PARABOLIC GROWTH | en |
dc.subject | SCALING PARAMETER | en |
dc.subject | SELF-SIMILAR SOLUTION | en |
dc.subject | SOLIDIFICATION RATE | en |
dc.subject | SOLIDIFICATION | en |
dc.title | On the Theory of Directional Solidification in the Presence of a Mushy Zone | en |
dc.type | Article | en |
dc.type | info:eu-repo/semantics/article | en |
dc.type | info:eu-repo/semantics/submittedVersion | en |
dc.identifier.rsi | 46804100 | - |
dc.identifier.doi | 10.1134/S0036029521020026 | - |
dc.identifier.scopus | 85101836814 | - |
local.contributor.employee | Alexandrov, D.V., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Nizovtseva, I.G., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Alexandrova, I.V., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Ivanov, A.A., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Starodumov, I.O., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Toropova, L.V., Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; Gusakova, O.V., International Sakharov Environmental Institute of Belarusian State University, Minsk, Belarus; Shepelevich, V.G., Belarusian State University, Minsk, Belarus | en |
local.description.firstpage | 170 | - |
local.description.lastpage | 175 | - |
local.issue | 2 | - |
local.volume | 2021 | - |
dc.identifier.wos | 000624001000015 | - |
local.contributor.department | Ural Federal University named after the First President of Russia B.N. Yeltsin, Yekaterinburg, Russian Federation; International Sakharov Environmental Institute of Belarusian State University, Minsk, Belarus; Belarusian State University, Minsk, Belarus | en |
local.identifier.pure | 21024835 | - |
local.identifier.eid | 2-s2.0-85101836814 | - |
local.fund.rffi | 18-58-00034 | - |
local.identifier.wos | WOS:000624001000015 | - |
Располагается в коллекциях: | Научные публикации ученых УрФУ, проиндексированные в SCOPUS и WoS CC |
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2-s2.0-85101836814.pdf | 683,11 kB | Adobe PDF | Просмотреть/Открыть |
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