Rodyti trumpą aprašą

dc.contributor.authorMiškinis, Paulius
dc.date.accessioned2023-09-18T19:37:41Z
dc.date.available2023-09-18T19:37:41Z
dc.date.issued2013
dc.identifier.issn1815-0659
dc.identifier.other(BIS)VGT02-000026063
dc.identifier.urihttps://etalpykla.vilniustech.lt/handle/123456789/141426
dc.description.abstractA generalization of the Hopf-Cole transformation and its relation to the Burgers equation of integer order and the diffusion equation with quadratic nonlinearity are discussed. The explicit form of a particular analytical solution is presented. The existence of the travelling wave solution and the interaction of nonlocal perturbation are considered. The nonlocal generalizations of the one-dimensional diffusion equation with quadratic nonlinearity and of the Burgers equation are analyzed.eng
dc.formatPDF
dc.format.extentp. [1-19]
dc.format.mediumtekstas / txt
dc.language.isoeng
dc.relation.isreferencedbyScience Citation Index Expanded (Web of Science)
dc.relation.isreferencedbyScopus
dc.relation.isreferencedbyMathSciNet
dc.relation.isreferencedbyZentralblatt MATH (zbMATH)
dc.source.urihttp://www.emis.de/journals/SIGMA/2013/016/sigma13-016.pdf
dc.titleA generalization of the Hopf-Cole transformation
dc.typeStraipsnis Web of Science DB / Article in Web of Science DB
dcterms.accessRightsIDS Number: 099DL
dcterms.references43
dc.type.pubtypeS1 - Straipsnis Web of Science DB / Web of Science DB article
dc.contributor.institutionVilniaus Gedimino technikos universitetas
dc.contributor.facultyFundamentinių mokslų fakultetas / Faculty of Fundamental Sciences
dc.subject.researchfieldN 001 - Matematika / Mathematics
dc.subject.enNonlocality
dc.subject.enNonlinearity
dc.subject.enDiffusion equation
dc.subject.enBurgers equation
dcterms.sourcetitleSymmetry, integrability and geometry: methods and applications (SIGMA)
dc.description.issue[no.] 016
dc.description.volumeVol. 9
dc.publisher.nameNational Academy of Sciences of Ukraine
dc.publisher.cityKyiv
dc.identifier.doi000315599900001
dc.identifier.doi10.3842/SIGMA.2013.016
dc.identifier.elaba4013999


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