David J. P. Henry

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Calin MartinUniversity of ViennaVerified email at univie.ac.at
Bogdan-Vasile MatiocUniversität RegensburgVerified email at ur.de
Hung-Chu HsuDepartment of Marine Environment and Engineering, National Sun Yat-sen UniversityVerified email at mail.nsysu.edu.tw
Tony LyonsSouth East Technological UniversityVerified email at setu.ie
Anca-Voichita MatiocInstitut für Angewandte Mathematik, Leibniz Universität HannoverVerified email at ifam.uni-hannover.de
Silvia Sastre GómezUniversidad de SevillaVerified email at us.es
Rossen IvanovProfessor, TU Dublin, IrelandVerified email at tudublin.ie
François GenoudEPFLVerified email at epfl.ch
Joachim EscherProfessor für Mathematik, Leibniz Universität HannoverVerified email at ifam.uni-hannover.de
Gabriele VillariUniversità di FirenzeVerified email at unifi.it
Adrian ConstantinFaculty of Mathematics, University of Vienna, AustriaVerified email at univie.ac.at
Octavian G. MustafaLecturer in Mathematics, University of Craiova, RomaniaVerified email at ucv.ro
Darryl D HolmProfessor of Mathematics, Imperial College LondonVerified email at ic.ac.uk
Dr Anna KalogirouUniversity of NottinghamVerified email at nottingham.ac.uk
Onno BokhoveSchool of Mathematics, University of LeedsVerified email at leeds.ac.uk

David J. P. Henry

School of Mathematical Sciences, University College Cork, Ireland

Verified email at ucc.ie - Homepage

Nonlinear partial differential equations water waves mathematical analysis


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An exact solution for equatorial geophysical water waves with an underlying current D Henry European Journal of Mechanics-B/Fluids 38, 18-21, 2013	185	2013
On Gerstner’s water wave D Henry Journal of Nonlinear Mathematical Physics 15 (Suppl 2), 87-95, 2008	167	2008
Equatorially trapped nonlinear water waves in a-plane approximation with centripetal forces D Henry Journal of Fluid Mechanics 804, R1, 2016	113	2016
Infinite propagation speed for the Degasperis–Procesi equation D Henry Journal of mathematical analysis and applications 311 (2), 755-759, 2005	99	2005
Compactly supported solutions of the Camassa-Holm equation D Henry Journal of Nonlinear Mathematical Physics 12 (3), 342-347, 2005	88	2005
The trajectories of particles in deep-water Stokes waves D Henry International Mathematics Research Notices 2006, 23405, 2006	80	2006
On the deep-water Stokes wave flow D Henry Oxford University Press, 2008	64	2008
Instability of equatorial water waves with an underlying current F Genoud, D Henry arXiv preprint arXiv:1403.1880, 2014	59	2014
Instability of internal equatorial water waves D Henry, HC Hsu Journal of Differential Equations 258 (4), 1015-1024, 2015	58	2015
Analyticity of the streamlines for periodic travelling free surface capillary-gravity water waves with vorticity D Henry SIAM journal on mathematical analysis 42 (6), 3103-3111, 2010	56	2010
Persistence properties for a family of nonlinear partial differential equations D Henry Nonlinear Analysis: Theory, Methods & Applications 70 (4), 1565-1573, 2009	54	2009
On three-dimensional Gerstner-like equatorial water waves D Henry Philosophical Transactions of the Royal Society A: Mathematical, Physical …, 2018	52	2018
Two-component equations modelling water waves with constant vorticity J Escher, D Henry, B Kolev, T Lyons Annali di Matematica Pura ed Applicata (1923-) 195, 249-271, 2016	51	2016
On the existence of steady periodic capillary-gravity stratified water waves D Henry, BV Matioc Annali della Scuola Normale Superiore di Pisa-Classe di Scienze 12 (4), 955-974, 2013	48	2013
Instability of equatorial water waves in the f-plane D Henry, HC Hsu American Institute of Mathematical Sciences, 2015	46	2015
Exact equatorial water waves in the f-plane D Henry Nonlinear Analysis: Real World Applications 28, 284-289, 2016	44	2016
Global bifurcation of capillary–gravity-stratified water waves D Henry, AV Matioc Proceedings of the Royal Society of Edinburgh Section A: Mathematics 144 (4 …, 2014	43	2014
Internal equatorial water waves in the f −plane D Henry Journal of Nonlinear Mathematical Physics 22 (4), 499-506, 2015	41	2015
Steady periodic waves bifurcating for fixed-depth rotational flows D Henry Quarterly of Applied Mathematics 71 (3), 455-487, 2013	41	2013
Large amplitude steady periodic waves for fixed-depth rotational flows D Henry Communications in Partial Differential Equations 38 (6), 1015-1037, 2013	41	2013

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