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Derivation of Korteweg‐de Vries flow equations from fourth order nonlinear Schrödinger equation

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dc.contributor.authorKOPARAN, MURAT
dc.contributor.orcid0000-0003-1698-9661
dc.date.accessioned2025-11-13T22:43:21Z
dc.date.issued2013-06-05
dc.identifier.doihttps://doi.org/10.1002/mma.2799
dc.identifier.endpage407
dc.identifier.issn0170-4214
dc.identifier.issue3
dc.identifier.openalexW2085373262
dc.identifier.startpage402
dc.identifier.urihttps://hdl.handle.net/11421/15085
dc.identifier.urihttps://doi.org/10.1002/mma.2799
dc.identifier.volume37
dc.language.isoen
dc.relation.ispartofMathematical Methods in the Applied Sciences
dc.rightsrestrictedAccess
dc.subjectMathematics
dc.subjectKorteweg–de Vries equation
dc.subjectMathematical physics
dc.subjectHamiltonian (control theory)
dc.subjectNonlinear system
dc.subjectHamiltonian system
dc.subjectNonlinear Schrödinger equation
dc.subjectDispersionless equation
dc.subjectMathematical analysis
dc.subjectSchrödinger equation
dc.subjectKadomtsev–Petviashvili equation
dc.subjectPartial differential equation
dc.subjectBurgers' equation
dc.subjectPhysics
dc.subjectQuantum mechanics
dc.titleDerivation of Korteweg‐de Vries flow equations from fourth order nonlinear Schrödinger equation
dc.typeArticle
dspace.entity.typePublication
local.authorid.openalexA5035283951

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