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dc.contributor.authorПивоварчик, В’ячеслав Миколайович-
dc.contributor.authorPyvovarchyk, Viacheslav Mykolayovуch-
dc.contributor.authorCornelis van der Mee-
dc.date.accessioned2019-12-23T13:47:00Z-
dc.date.available2019-12-23T13:47:00Z-
dc.date.issued2002-
dc.identifier.citationPivovarchik V. A Sturm–Liouville Inverse Spectral Problem with Boundary Conditions Depending on the Spectral Parameter / V. Pivovarchik, Cornelis van der Mee // Functional Analysis and Its Applications. – 2002. – Vol. 36, № 4. – P. 315-317.uk
dc.identifier.uridspace.pdpu.edu.ua/jspui/handle/123456789/5501-
dc.description.abstractWe consider a boundary value problem generated by the Sturm-Liouville equation on a finite interval. Both the equation and the boundary conditions depend quadratically on the spectral parameter. This boundary value problem occurs in the theory of small vibrations of a damped string. The inverse problem, i.e., the problem of recovering the equation and the boundary conditions from the given spectrum, is solved.uk
dc.language.isoen_USuk
dc.publisherPlenum Publishing Corporationuk
dc.subjectSturm–Liouville problemuk
dc.subjectdamped stringuk
dc.subjectspectral parameter-dependent boundary conditionsuk
dc.subjecteigenvaluesuk
dc.subjectasymptoticsuk
dc.titleA Sturm–Liouville Inverse Spectral Problem with Boundary Conditions Depending on the Spectral Parameteruk
dc.typeArticleuk
Appears in Collections:Кафедра вищої математики і статистики

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