Inner boundary value problem with displacement for a second order mixed parabolic-hyperbolic equation

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dc.contributor.authorBalkizov, Zh.A.
dc.contributor.authorGuchaeva, Z.Kh.
dc.contributor.authorKodzokov, A.Kh.
dc.date.accessioned2022-08-19T05:26:57Z
dc.date.available2022-08-19T05:26:57Z
dc.date.issued2022-04
dc.description.abstractThis paper investigates inner boundary value problems with a shift for a second-order mixed-hyperbolic equation consisting of a wave operator in one part of the domain and a degenerate hyperbolic operator of the first kind in the other part. We find sufficient conditions for the given functions to ensure the existence of a unique regular solution to the problems under study. In some special cases, solutions are obtained explicitly.ru_RU
dc.identifier.citationBalkizov, Zh.A. Inner boundary value problem with displacement for a second order mixed parabolic-hyperbolic equation/Zh.A. Balkizov, Z.Kh. Guchaeva, A.Kh. Kodzokov//Bulletin of the Karaganda University. «Mathematics» series.-2022.-№2(106).-p.59-71ru_RU
dc.identifier.issn2663-5100
dc.identifier.urihttps://rep.buketov.edu.kz//handle/data/13585
dc.language.isoenru_RU
dc.publisherKaragandy University of the name of acad. E.A. Buketovru_RU
dc.relation.ispartofseriesMathematics series;№2(106)
dc.subjectwave equationru_RU
dc.subjectdegenerate hyperbolic equation of the first kindru_RU
dc.subjectVolterra integral equationru_RU
dc.subjectFredholm integral equationru_RU
dc.subjectTricomi methodru_RU
dc.subjectmethod of integral equationsru_RU
dc.subjectmethods of fractional calculus theoryru_RU
dc.titleInner boundary value problem with displacement for a second order mixed parabolic-hyperbolic equationru_RU
dc.typeArticleru_RU

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