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Article contents
DEVELOPMENT OF RIGOROUS METHODS IN FLUID MECHANICS AND THEORY OF WATER WAVES
Part of:
General and miscellaneous specific topics
Representations of solutions
Incompressible inviscid fluids
Published online by Cambridge University Press: 11 September 2020
Abstract
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MSC classification
Primary:
76B25: Solitary waves
- Type
- Abstracts of Australasian PhD Theses
- Information
- Copyright
- © 2020 Australian Mathematical Publishing Association Inc.
Footnotes
Thesis submitted to the University of Southern Queensland in September 2019; degree approved on 30 March 2020; supervisors Yury Stepanyants and Dmitry Strunin.
References
Churilov, S. M., Ermakov, A. M., Rousseaux, G. and Stepanyants, Y. A., ‘Scattering of long water waves in a canal with rapidly varying cross-section in the presence of a current’, Phys. Rev. Fluids 2(9) (2017), Article ID 094805.CrossRefGoogle Scholar
Churilov, S. M., Ermakov, A. M. and Stepanyants, Y. A., ‘Wave scattering in spatially inhomogeneous currents’, Phys. Rev. D 96(6) (2017), Article ID 064016.CrossRefGoogle Scholar
Ermakov, A. M. and Stepanyants, Y. A., ‘Soliton interaction with external forcing within the Korteweg–de Vries equation’, Chaos 29(1) (2019), Article ID 013117.CrossRefGoogle ScholarPubMed
Ermakov, A. M. and Stepanyants, Y. A., ‘Transformation of long surface and tsunami-like waves in the ocean with a variable bathymetry’, Pure Appl. Geophys. 177 (2020), 1675–1693.CrossRefGoogle Scholar