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Localized coherent structures of the Davey-Stewartson equation in the bilinear formalism

dc.contributor.authorMartínez Alonso, Luis
dc.contributor.authorMedina Reus, Elena
dc.date.accessioned2023-06-20T20:12:23Z
dc.date.available2023-06-20T20:12:23Z
dc.date.issued1992-09
dc.description©1992 American institute of Physics. The authors would like to thank Professor M. Jaulent for many helpful conversations and the Laboratoire de Physique-Mathematique of Montpellier for kind hopitality while part of this work was done. Financial support from the Direcci6n General de Investigacibn Cientifica y Ticnica DGICYT is also aknowledged.
dc.description.abstractThe DaveyStewartson equation is considered from the point of view of the bilinear formalism of the Kyoto school. Multidromion solutions are constructed in terms of free fermions and their asymptotic properties are characterized. The dynamical properties of dromions are discussed.
dc.description.departmentDepto. de Física Teórica
dc.description.facultyFac. de Ciencias Físicas
dc.description.refereedTRUE
dc.description.sponsorshipDGICYT
dc.description.statuspub
dc.eprint.idhttps://eprints.ucm.es/id/eprint/34490
dc.identifier.doi10.1063/1.529564
dc.identifier.issn0022-2488
dc.identifier.officialurlhttp://dx.doi.org/10.1063/1.529564
dc.identifier.relatedurlhttp://scitation.aip.org
dc.identifier.urihttps://hdl.handle.net/20.500.14352/59832
dc.issue.number9
dc.journal.titleJournal of mathematical physics
dc.language.isoeng
dc.page.final2957
dc.page.initial2947
dc.publisherAmerican Institute of Physics
dc.rights.accessRightsopen access
dc.subject.cdu51-73
dc.subject.keywordDromions
dc.subject.keywordmultidimensions
dc.subject.keywordsolitons
dc.subject.ucmFísica-Modelos matemáticos
dc.subject.ucmFísica matemática
dc.titleLocalized coherent structures of the Davey-Stewartson equation in the bilinear formalism
dc.typejournal article
dc.volume.number33
dcterms.references1. M. Boiti, J. Leon, L. Martina, and F. Pempinelli, Phys. Lett. A 132, 432 (1988). 2. A. S. Fokas and P. M. Santini, Phys. Rev. Lett. 63, 1329 (1989). 3. J. Hietarinta and R. Hirota, Phys. Lett. A 145, 237 (1990); see also M. Jaulent and L. Martinez Alonso, “Multidimensional solitons in terms of Fermions,” in Inverse Problems in Action, edited by P. C. Sabatier (Springer-Verlag, Berlin, 1990). 4. R. Herández Heredero, L. Martínez Alonso, and E. Medina Reus, Phys. Lett. A 152, 37 (1991); M. Jaulent, M. A. Manna, and L. Martinez Alonso, Phys. Lett. A 151, 303 (1990). 5. A. Davey and K. Stewartson, Proc. R. Sot. London, Ser. A 338, 101 (1974). 6. M J. Ablowitz and H. Segur, Solitons and the Inverse Scattering Transform (SIAM. Philadelnhia. 1981). 7. F. &ogero. and w. Eckhau’s, II&. Pro&. 3, L27 ( 1987). 8. P. M. Santini, Physica D 41, 26 (1990). 9. A. S. Fokas and P. M. Santini, Physica D 44, 99 (1990). 10. M. Boiti, J. Leon, and F. Pempinelli, “On the Spectral Theory for the Davey-Stewartson Equation,” in Inverse Problems in Action, edited by P. C. Sabatier (Springer- Verlag, Berlin, 1990). 11. E. Date, M. Kashiwara, and T. Miwa, “Transformation Groups for Soliton Equations,” in Nonlinear Integrable Systems-Classicat Theory and Quantum Theory, edited by M. Jimbo and T. Miwa (World Scientific, Singapore, 1983). 12. M. Jimbo and T. Miwa, Publ. RIMS Kyoto Univ. 19, 943 (1983). 13. J. Satsuma and M. J. Ablowitz, J. Math. Phys. 20, 1496 (1979). 14. V. G. Kac and D. H. Peterson, “Lectures on the Infinite Wedge Representation and the MKP Hierarchy,” Sem. Math. Sup. Vol. 102, (Presse Univ. Montreal, Montreal 1986). 15. J. M. Levy-Leblond, “Galilei Group and Galilean Invariance” in Group Theory and its Applications IZ, edited by E. M. Loebl (Academic, New York, 1971).
dspace.entity.typePublication
relation.isAuthorOfPublication896aafc0-9740-4609-bc38-829f249a0d2b
relation.isAuthorOfPublication.latestForDiscovery896aafc0-9740-4609-bc38-829f249a0d2b

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