Non-uniqueness of solution of tticomis problem for degenerating multidimensional mixed hyperbolic-parabolic equations

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dc.contributor.authorOrshubekov, N.
dc.date.accessioned2024-07-12T20:51:11Z
dc.date.available2024-07-12T20:51:11Z
dc.date.issued2009en_US
dc.departmentFakülteler, İnsan ve Toplum Bilimleri Fakültesi, Matematik Bölümüen_US
dc.description.abstractLet D- final area of Euclidean space Em+1 of the points (x1, ..., xm, t) , limited in half-space t > 0 by cones K0 : |x| = 2 2+p t 2+p 2 , K1 : |x| = 1 ? 2 2+p t 2+p 2 , 0 ? t ? ( 2+p 4 ) 2 2+p and at t < 0 - cylindrical surface ? = {(x, t) : |x| = 1} and a plane t = t0 < 0 , where |x| - vector-length and p = const > 0. Let’s designate through D+, D? the parts of domain D lying respectively in half-paces t > 0 and t < 0. And parts of the cones K0, K1 limiting areas D+, well denote through S0 and S1, accordingly. Let ? = {(x, t) : t = 0, |x| = 1} . Consider following mixed modeling hyperbolic- parabolic equation in area. Let D- final area of Euclidean space Em+1 of the points (x1, ..., xm, t) , limited in half-space t > 0 by cones K0 : |x| = 2 2+p t 2+p 2 , K1 : |x| = 1 ? 2 2+p t 2+p 2 , 0 ? t ? ( 2+p 4 ) 2 2+p and at t < 0 - cylindrical surface ? = {(x, t) : |x| = 1} and a plane t = t0 < 0 , where |x| - vector-length and p = const > 0. Let’s designate through D+, D? the parts of domain D lying respectively in half-paces t > 0 and t < 0. And parts of the cones K0, K1 limiting areas D+, well denote through S0 and S1, accordingly. Let ? = {(x, t) : t = 0, |x| = 1} . Consider following mixed modeling hyperbolic- parabolic equation in area : Let D- final area of Euclidean space Em+1 of the points (x1, ..., xm, t) , limited in half-space t > 0 by cones K0 : |x| = 2 2+p t 2+p 2 , K1 : |x| = 1 ? 2 2+p t 2+p 2 , 0 ? t ? ( 2+p 4 ) 2 2+p and at t < 0 - cylindrical surface ? = {(x, t) : |x| = 1} and a plane t = t0 < 0 , where |x| - vector-length and p = const > 0. Let’s designate through D+, D? the parts of domain D lying respectively in half-paces t > 0 and t < 0. And parts of the cones K0, K1 limiting areas D+, well denote through S0 and S1, accordingly. Let ? = {(x, t) : t = 0, |x| = 1} . Consider following mixed modeling hyperbolic- parabolic equation in area : Let D- final area of Euclidean space Em+1 of the points (x1, ..., xm, t) , limited in half-space t > 0 by cones K0 : |x| = 2 2+p t 2+p 2 , K1 : |x| = 1 ? 2 2+p t 2+p 2 , 0 ? t ? ( 2+p 4 ) 2 2+p and at t < 0 - cylindrical surface ? = {(x, t) : |x| = 1} and a plane t = t0 < 0 , where |x| - vector-length and p = const > 0. Let’s designate through D+, D? the parts of domain D lying respectively in half-paces t > 0 and t < 0. And parts of the cones K0, K1 limiting areas D+, well denote through S0 and S1, accordingly. Let ? = {(x, t) : t = 0, |x| = 1} . Consider following mixed modeling hyperbolic- parabolic equation in area : Let D- final area of Euclidean space Em+1 of the points (x1, ..., xm, t) , limited in half-space t > 0 by cones K0 : |x| = 2 2+p t 2+p 2 , K1 : |x| = 1 ? 2 2+p t 2+p 2 , 0 ? t ? ( 2+p 4 ) 2 2+p and at t < 0 - cylindrical surface ? = {(x, t) : |x| = 1} and a plane t = t0 < 0 , where |x| - vector-length and p = const > 0. Let’s designate through D+, D? the parts of domain D lying respectively in half-paces t > 0 and t < 0. And parts of the cones K0, K1 limiting areas D+, well denote through S0 and S1, accordingly. Let ? = {(x, t) : t = 0, |x| = 1} . Consider following mixed modeling hyperbolic- parabolic equation in area.en_US
dc.identifier.citationOrshubekov, N. (2009). Non-uniqueness of solution of tticomis problem for degenerating multidimensional mixed hyperbolic-parabolic equations. Maltepe Üniversitesi. s. 295.en_US
dc.identifier.endpage296en_US
dc.identifier.isbn9.78605E+12
dc.identifier.startpage295en_US
dc.identifier.urihttps://hdl.handle.net/20.500.12415/2371
dc.institutionauthorOrshubekov, N.
dc.language.isoenen_US
dc.publisherMaltepe Üniversitesien_US
dc.relation.ispartofInternational Conference of Mathematical Sciencesen_US
dc.relation.publicationcategoryUluslararası Konferans Öğesi - Başka Kurum Yazarıen_US
dc.rightsCC0 1.0 Universal*
dc.rightsinfo:eu-repo/semantics/openAccessen_US
dc.rights.urihttp://creativecommons.org/publicdomain/zero/1.0/*
dc.snmzKY07736
dc.titleNon-uniqueness of solution of tticomis problem for degenerating multidimensional mixed hyperbolic-parabolic equationsen_US
dc.typeConference Object
dspace.entity.typePublication

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