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dc.contributor.authorMakoveeva, E. V.en
dc.contributor.authorAlexandrov, D. V.en
dc.contributor.authorGalenko, P. K.en
dc.date.accessioned2024-04-05T16:32:31Z-
dc.date.available2024-04-05T16:32:31Z-
dc.date.issued2023-
dc.identifier.citationMakoveeva, EV, Alexandrov, DV & Galenko, PK 2023, 'The impact of convection on morphological instability of a planar crystallization front', International Journal of Heat and Mass Transfer, Том. 217, 124654. https://doi.org/10.1016/j.ijheatmasstransfer.2023.124654harvard_pure
dc.identifier.citationMakoveeva, E. V., Alexandrov, D. V., & Galenko, P. K. (2023). The impact of convection on morphological instability of a planar crystallization front. International Journal of Heat and Mass Transfer, 217, [124654]. https://doi.org/10.1016/j.ijheatmasstransfer.2023.124654apa_pure
dc.identifier.issn0017-9310-
dc.identifier.otherFinal2
dc.identifier.otherAll Open Access, Hybrid Gold3
dc.identifier.otherhttps://www.scopus.com/inward/record.uri?eid=2-s2.0-85170427036&doi=10.1016%2fj.ijheatmasstransfer.2023.124654&partnerID=40&md5=4af5079f3a8594b62e65fac0865ad2241
dc.identifier.otherhttps://doi.org/10.1016/j.ijheatmasstransfer.2023.124654pdf
dc.identifier.urihttp://elar.urfu.ru/handle/10995/130775-
dc.description.abstractA linear morphological stability analysis of a planar solid-liquid phase interface describing the solidification processes of a binary melt with convection is carried out. The developed theory includes conductive and convective heat and mass transfer mechanisms near the phase interface and generalizes previously known theories of morphological stability. The amplification rate as a function of wavenumber of perturbations and neutral stability curve that divides the stability/instability parametric domains are obtained. It is shown that these domains are highly dependent of convection intensity, which represents a stabilizing factor for solidification processes. A criterion of concentration supercooling in the steady-state solidification conditions with convection is found. The obtained dispersion relation and neutral stability curve define various crystallization scenarios such as (i) morphological instability and concentration supercooling appearing to the formation of a two-phase mushy layer, (ii) morphological stability and concentration supercooling leading to the existence of a slurry layer, (iii) morphological stability without concentration supercooling when the planar solidification front is stable, and (iv) morphological instability without concentration supercooling forming the mesoscopically rough phase interface. © 2023 The Author(s)en
dc.description.sponsorshipDeutsche Forschungsgemeinschaft, DFG: GA 1142/11-1; Russian Science Foundation, RSF: 23-19-00337en
dc.description.sponsorshipThe theory under consideration was financially supported by the Russian Science Foundation (project no. 23-19-00337 ). Analysis of the front stability together with the conceptual role of the convective flow drawn in this paper has been made under financial support of the German Science Foundation (DFG - Deutsche Forschungsgemeinschaft ), project no. GA 1142/11-1 .en
dc.format.mimetypeapplication/pdfen
dc.language.isoenen
dc.publisherElsevier Ltden
dc.relationinfo:eu-repo/grantAgreement/RSF//23-19-00337en
dc.rightsinfo:eu-repo/semantics/openAccessen
dc.rightscc-byother
dc.rights.urihttps://creativecommons.org/licenses/by/4.0/unpaywall
dc.sourceInternational Journal of Heat and Mass Transfer2
dc.sourceInternational Journal of Heat and Mass Transferen
dc.subjectCONVECTIONen
dc.subjectHEAT AND MASS TRANSFERen
dc.subjectMORPHOLOGICAL INSTABILITYen
dc.subjectPLANAR SOLID–LIQUID INTERFACEen
dc.subjectHEAT CONVECTIONen
dc.subjectLINEAR STABILITY ANALYSISen
dc.subjectMASS TRANSFERen
dc.subjectPHASE INTERFACESen
dc.subjectSOLIDIFICATIONen
dc.subjectCONVECTIONen
dc.subjectHEAT AND MASS TRANSFERen
dc.subjectMORPHOLOGICAL INSTABILITYen
dc.subjectMORPHOLOGICAL STABILITYen
dc.subjectNEUTRAL STABILITYen
dc.subjectPLANAR SOLIDSen
dc.subjectPLANAR SOLID–LIQUID INTERFACEen
dc.subjectSOLID-LIQUID INTERFACESen
dc.subjectSOLIDIFICATION PROCESSen
dc.subjectSUPERCOOLINGSen
dc.subjectSUPERCOOLINGen
dc.titleThe impact of convection on morphological instability of a planar crystallization fronten
dc.typeArticleen
dc.typeinfo:eu-repo/semantics/articleen
dc.type|info:eu-repo/semantics/publishedVersionen
dc.identifier.doi10.1016/j.ijheatmasstransfer.2023.124654-
dc.identifier.scopus85170427036-
local.contributor.employeeMakoveeva, E.V., Laboratory of Multi-Scale Mathematical Modeling, Laboratory of Stochastic Transport of Nanoparticles in Living Systems, Department of Theoretical and Mathematical Physics, Ural Federal University, Lenin Ave., 51, Ekaterinburg, 620000, Russian Federationen
local.contributor.employeeAlexandrov, D.V., Laboratory of Multi-Scale Mathematical Modeling, Laboratory of Stochastic Transport of Nanoparticles in Living Systems, Department of Theoretical and Mathematical Physics, Ural Federal University, Lenin Ave., 51, Ekaterinburg, 620000, Russian Federationen
local.contributor.employeeGalenko, P.K., Laboratory of Multi-Scale Mathematical Modeling, Laboratory of Stochastic Transport of Nanoparticles in Living Systems, Department of Theoretical and Mathematical Physics, Ural Federal University, Lenin Ave., 51, Ekaterinburg, 620000, Russian Federation, Otto-Schott-Institut für Materialforschung, Friedrich-Schiller-Universität-Jena, Löbdergraben 32, Jena, 07743, Germanyen
local.volume217-
dc.identifier.wos001106352900001-
local.contributor.departmentLaboratory of Multi-Scale Mathematical Modeling, Laboratory of Stochastic Transport of Nanoparticles in Living Systems, Department of Theoretical and Mathematical Physics, Ural Federal University, Lenin Ave., 51, Ekaterinburg, 620000, Russian Federationen
local.contributor.departmentOtto-Schott-Institut für Materialforschung, Friedrich-Schiller-Universität-Jena, Löbdergraben 32, Jena, 07743, Germanyen
local.identifier.pure44646243-
local.description.order124654-
local.identifier.eid2-s2.0-85170427036-
local.fund.rsf23-19-00337-
local.identifier.wosWOS:001106352900001-
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