Homoclinic orbits in a four-dimensional model of a perturbed NLS equation: A geometric singular perturbation study

David McLaughlin, Edward A. Overman, S. Wiggins, C. Xiong

Research output: Chapter in Book/Report/Conference proceedingChapter (peer-reviewed)

Original languageEnglish (US)
Title of host publicationDynamics reported
Place of PublicationBerlin
PublisherSpringer
Pages190-287
StatePublished - 1996

Publication series

NameDynamics Reported: Expositions in Dynamical Systems
Volume5

Cite this

McLaughlin, D., Overman, E. A., Wiggins, S., & Xiong, C. (1996). Homoclinic orbits in a four-dimensional model of a perturbed NLS equation: A geometric singular perturbation study. In Dynamics reported (pp. 190-287). (Dynamics Reported: Expositions in Dynamical Systems; Vol. 5). Berlin: Springer .

Homoclinic orbits in a four-dimensional model of a perturbed NLS equation : A geometric singular perturbation study. / McLaughlin, David; Overman, Edward A.; Wiggins, S.; Xiong, C.

Dynamics reported. Berlin : Springer , 1996. p. 190-287 (Dynamics Reported: Expositions in Dynamical Systems; Vol. 5).

Research output: Chapter in Book/Report/Conference proceedingChapter (peer-reviewed)

McLaughlin, D, Overman, EA, Wiggins, S & Xiong, C 1996, Homoclinic orbits in a four-dimensional model of a perturbed NLS equation: A geometric singular perturbation study. in Dynamics reported. Dynamics Reported: Expositions in Dynamical Systems, vol. 5, Springer , Berlin, pp. 190-287.
McLaughlin D, Overman EA, Wiggins S, Xiong C. Homoclinic orbits in a four-dimensional model of a perturbed NLS equation: A geometric singular perturbation study. In Dynamics reported. Berlin: Springer . 1996. p. 190-287. (Dynamics Reported: Expositions in Dynamical Systems).
McLaughlin, David ; Overman, Edward A. ; Wiggins, S. ; Xiong, C. / Homoclinic orbits in a four-dimensional model of a perturbed NLS equation : A geometric singular perturbation study. Dynamics reported. Berlin : Springer , 1996. pp. 190-287 (Dynamics Reported: Expositions in Dynamical Systems).
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