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dc.contributor.authorVirchenko, Yu. P.-
dc.contributor.authorSubbotin, A. V.-
dc.date.accessioned2026-03-24T12:52:26Z-
dc.date.available2026-03-24T12:52:26Z-
dc.date.issued2025-
dc.identifier.citationVirchenko, Yu.P. Hyperbolic quasilinear covariant first-order equations of divergent type for vector fields on R³ / Yu.P. Virchenko, A.V. Subbotin // Journal of Mathematical Sciences. - 2025. - Vol.288, №6.-P. 682-694. - Doi: 10.1007/s10958-025-07759-4. - Refer.: p. 693-694.ru
dc.identifier.urihttp://dspace.bsuedu.ru/handle/123456789/66386-
dc.description.abstractIn this paper, we present a complete description of the class of first-order hyperbolic quasilinear equations of divergent type that describe the change in time t e R of vector fields v(x,t), x e R³ that are invariant under translations in time t e R and space R³ and transform covariantly under the action of the rotation group O₃ of the space R³. This class is compared with the class of similar equations that are hyperbolic in the sense of Friedrichsru
dc.language.isoenru
dc.subjectmathematicsru
dc.subjectmathematical analysisru
dc.subjectfirst-order hyperbolic quasilinearru
dc.subjectequation of divergent typeru
dc.subjecthyperbolicityru
dc.subjecttranslational invarianceru
dc.subjectvector fieldru
dc.subjectcovarianceru
dc.subjectflux densityru
dc.titleHyperbolic quasilinear covariant first-order equations of divergent type for vector fields on R³ru
dc.typeArticleru
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