Journal article

2ND-HARMONIC RESONANCE IN NONCONSERVATIVE SYSTEMS

Abstract:: The amplitude equations of second-harmonic resonance are studied, for wave amplitudes that exhibit both spatial and temporal variation. We emphasise cases subject to linear growth or damping and also to non-conservative quadratic interactions characterised by complex coupling coefficients. Classes of separable solutions and 'propagating' solutions of permanent form are described and connections are made with previous work. It is found that many, but not all, solutions exhibit singularities. © 1992.

Publication status:: Published

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APA Style

Craik, A., Nagata, M., & Moroz, I. (1992). 2ND-HARMONIC RESONANCE IN NONCONSERVATIVE SYSTEMS. WAVE MOTION, 15(2), 173–183.

MLA Style

Craik, A., et al. “2ND-HARMONIC RESONANCE IN NONCONSERVATIVE SYSTEMS.” WAVE MOTION, vol. 15, no. 2, 1992, pp. 173–83.

Chicago Style

Craik, A, M Nagata, and I Moroz. 1992. “2ND-HARMONIC RESONANCE IN NONCONSERVATIVE SYSTEMS.” WAVE MOTION 15 (2): 173–83.
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Publisher copy:: 10.1016/0165-2125(92)90017-V

Authors

+ Craik, A More by this author

Role:: Author

+ Nagata, M More by this author

Role:: Author

+ Moroz, I More by this author

Institution:: University of Oxford
Division:: MPLS
Department:: Mathematical Institute
Role:: Author

Journal:: WAVE MOTION More from this journal
Volume:: 15
Issue:: 2
Pages:: 173-183
Publication date:: 1992-03-01
DOI:: 10.1016/0165-2125(92)90017-V
ISSN:: 0165-2125

Pubs id:: pubs:16404
UUID:: uuid:3d761675-cb84-4ee9-8c0d-74b999a7830b
Local pid:: pubs:16404
Source identifiers:: 16404
Deposit date:: 2012-12-19

Terms of use

Copyright date:: 1992

Licence:: Terms and Conditions of Use for Oxford University Research Archive

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