Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Matsuno, Y.
1993.
Nonlinear evolution of surface gravity waves over an uneven bottom.
Journal of Fluid Mechanics,
Vol. 249,
Issue. -1,
p.
121.
Möhring, W.
and
Knipfer, A.
1993.
A model for nonlinear axisymmetric droplet vibrations.
Physica D: Nonlinear Phenomena,
Vol. 64,
Issue. 4,
p.
404.
Yoon, Sung B
and
Liu, Philip L.-F
1994.
A note on Hamiltonian for long water waves in varying depth.
Wave Motion,
Vol. 20,
Issue. 4,
p.
359.
Craig, Walter
and
Groves, Mark D.
1994.
Hamiltonian long-wave approximations to the water-wave problem.
Wave Motion,
Vol. 19,
Issue. 4,
p.
367.
Zhang, Baoshan
and
Dai, Shiqiang
1998.
Variational principles and hamiltonian formulation for nonlinear water waves.
Journal of Shanghai University (English Edition),
Vol. 2,
Issue. 3,
p.
256.
Pawell, Angela
1998.
Variational Calculus, Optimal Control and Applications.
p.
311.
Booij, N.
Ris, R. C.
and
Holthuijsen, L. H.
1999.
A third‐generation wave model for coastal regions: 1. Model description and validation.
Journal of Geophysical Research: Oceans,
Vol. 104,
Issue. C4,
p.
7649.
Ambrosi, D.
2000.
Hamiltonian formulation for surface waves in a layered fluid.
Wave Motion,
Vol. 31,
Issue. 1,
p.
71.
Topaz, Chad M.
Porter, Jeff
and
Silber, Mary
2004.
Multifrequency control of Faraday wave patterns.
Physical Review E,
Vol. 70,
Issue. 6,
Porter, J.
and
Silber, M.
2004.
Resonant triad dynamics in weakly damped Faraday waves with two-frequency forcing.
Physica D: Nonlinear Phenomena,
Vol. 190,
Issue. 1-2,
p.
93.
Hongli, Yang
Jinbao, Song
and
Liangui, Yang
2006.
Water wave solutions obtained by variational method.
Chinese Journal of Oceanology and Limnology,
Vol. 24,
Issue. 1,
p.
87.
Brière, C.
Abadie, S.
Bretel, P.
and
Lang, P.
2007.
Assessment of TELEMAC system performances, a hydrodynamic case study of Anglet, France.
Coastal Engineering,
Vol. 54,
Issue. 4,
p.
345.
Karambas, Theophanis V.
and
Memos, Constantine D.
2009.
Boussinesq Model for Weakly Nonlinear Fully Dispersive Water Waves.
Journal of Waterway, Port, Coastal, and Ocean Engineering,
Vol. 135,
Issue. 5,
p.
187.
Schäffer, Hemming A.
2009.
A fast convolution approach to the transformation of surface gravity waves: Linear waves in 1DH.
Coastal Engineering,
Vol. 56,
Issue. 5-6,
p.
517.
KLOPMAN, GERT
VAN GROESEN, BRENNY
and
DINGEMANS, MAARTEN W.
2010.
A variational approach to Boussinesq modelling of fully nonlinear water waves.
Journal of Fluid Mechanics,
Vol. 657,
Issue. ,
p.
36.
Schäffer, Hemming Andreas
2011.
GLOBAL ERROR CONTROL AND CPU-TIME MINIMIZATION IN DETERMINISTIC WAVE MODELS EXEMPLIFIED BY A FAST CONVOLUTION-TYPE MODEL.
Coastal Engineering Proceedings,
p.
43.
Sultana, Shamima
and
Rahman, Zillur
2013.
Hamiltonian Formulation for Water Wave Equation.
Open Journal of Fluid Dynamics,
Vol. 03,
Issue. 02,
p.
75.
Vargas-Magaña, R.M.
and
Panayotaros, P.
2016.
A Whitham–Boussinesq long-wave model for variable topography.
Wave Motion,
Vol. 65,
Issue. ,
p.
156.
Zoljoodi, Mojtaba
2017.
Validation and Coupling of the SWAN Wave Prediction Model by WRF for the Persian Gulf.
Open Journal of Marine Science,
Vol. 07,
Issue. 01,
p.
22.
Kozlov, V.
and
Lokharu, E.
2019.
Small-amplitude steady water waves with critical layers: Non-symmetric waves.
Journal of Differential Equations,
Vol. 267,
Issue. 7,
p.
4170.