Bernard Deconinck

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J. Nathan KutzProfessor of Applied Mathematics & Electrical and Computer EngineeringVerified email at uw.edu
Thomas TrogdonUniversity of WashingtonVerified email at uw.edu
Vishal VasanInternational Centre for Theoretical Sciences, Tata Institute of Fundamental ResearchVerified email at icts.res.in
Lincoln D CarrProfessor of Physics and Quantum Engineering, Colorado School of MinesVerified email at mines.edu
Katie OliverasAssociate Professor of Mathematics, Seattle UniversityVerified email at seattleu.edu
Natalie E SheilsOptumLabs at UnitedHealth GroupVerified email at uhg.com
Jared BronskiUniversity of IllinoisVerified email at math.uiuc.edu
Todd KapitulaProfessor of Mathematics, Calvin CollegeVerified email at calvin.edu
John D. CarterProfessor of Mathematics, Seattle UniversityVerified email at seattleu.edu
Keith PromislowProfessor of Mathematics and Chair, Michigan State UniversityVerified email at math.msu.edu
Nathaniel BottmanMax Planck Institute for MathematicsVerified email at mpim-bonn.mpg.de
Mark van HoeijProfessor of Mathematics, Florida State UniversityVerified email at math.fsu.edu
Willy HeremanProfessor of Applied Mathematics, Colorado School of MinesVerified email at mines.edu
Ricardo CarreteroProf. of Applied Mathematics, San Diego State UniversityVerified email at sdsu.edu
Andrew B. FrigyikAssociate Professor, University of ÓbudaVerified email at bgk.uni-obuda.hu
Christopher CurtisSan Diego State UniversityVerified email at sdsu.edu
Dmitry PelinovskyProfessor, McMaster UniversityVerified email at math.mcmaster.ca
Sheehan OlverImperial CollegeVerified email at imperial.ac.uk
Marc HaeltermanUniversité Libre de BruxellesVerified email at ulb.ac.be
P EmplitProfesseur de physique appliquée, Université libre de BruxellesVerified email at ulb.ac.be

Bernard Deconinck

University of Washington

Verified email at uw.edu - Homepage

Nonlinear Waves Partial Differential Equations Dynamical Systems Water Waves


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Bose-Einstein condensates in standing waves: The cubic nonlinear Schrödinger equation with a periodic potential JC Bronski, LD Carr, B Deconinck, JN Kutz Physical Review Letters 86 (8), 1402, 2001	356	2001
Computing spectra of linear operators using the Floquet–Fourier–Hill method B Deconinck, JN Kutz Journal of Computational Physics 219 (1), 296-321, 2006	215	2006
Stability of repulsive Bose-Einstein condensates in a periodic potential JC Bronski, LD Carr, B Deconinck, JN Kutz, K Promislow Physical Review E 63 (3), 036612, 2001	194	2001
Stability of attractive Bose-Einstein condensates in a periodic potential JC Bronski, LD Carr, R Carretero-González, B Deconinck, JN Kutz, ... Physical Review E 64 (5), 056615, 2001	129	2001
Computing Riemann theta functions B Deconinck, M Heil, A Bobenko, M Van Hoeij, M Schmies Mathematics of Computation 73 (247), 1417-1442, 2004	127	2004
Computing Riemann matrices of algebraic curves B Deconinck, M Van Hoeij Physica D: Nonlinear Phenomena 152, 28-46, 2001	125	2001
The method of Fokas for solving linear partial differential equations B Deconinck, T Trogdon, V Vasan siam REVIEW 56 (1), 159-186, 2014	107	2014
The instability of periodic surface gravity waves B Deconinck, K Oliveras Journal of fluid mechanics 675, 141-167, 2011	104	2011
KdV cnoidal waves are spectrally stable N Bottman, B Deconinck Discrete and Continuous Dynamical Systems-Series A (DCDS-A) 25 (4), 1163, 2009	90	2009
Linearly coupled Bose-Einstein condensates: From Rabi oscillations and quasiperiodic solutions to oscillating domain walls and spiral waves B Deconinck, PG Kevrekidis, HE Nistazakis, DJ Frantzeskakis Physical Review A 70 (6), 063605, 2004	82	2004
Recovering the water-wave profile from pressure measurements KL Oliveras, V Vasan, B Deconinck, D Henderson SIAM Journal on Applied Mathematics 72 (3), 897-918, 2012	66	2012
Dynamics of periodic multi-component Bose–Einstein condensates B Deconinck, JN Kutz, MS Patterson, BW Warner Journal of Physics A: Mathematical and General 36 (20), 5431, 2003	63	2003
Numerical inverse scattering for the Korteweg–de Vries and modified Korteweg–de Vries equations T Trogdon, S Olver, B Deconinck Physica D: Nonlinear Phenomena 241 (11), 1003-1025, 2012	62	2012
Elliptic solutions of the defocusing NLS equation are stable N Bottman, B Deconinck, M Nivala Journal of Physics A: Mathematical and Theoretical 44 (28), 285201, 2011	57	2011
The stability spectrum for elliptic solutions to the focusing NLS equation B Deconinck, BL Segal Physica D: Nonlinear Phenomena 346, 1-19, 2017	56	2017
Continuous and discrete homotopy operators and the computation of conservation laws W Hereman, M Colagrosso, R Sayers, A Ringler, B Deconinck, M Nivala, ... Differential equations with symbolic computation, 255-290, 2005	56	2005
On the convergence of Hill’s method C Curtis, B Deconinck Mathematics of computation 79 (269), 169-187, 2010	53	2010
On the spectral and orbital stability of spatially periodic stationary solutions of generalized Korteweg–de Vries equations T Kapitula, B Deconinck Hamiltonian partial differential equations and applications 75, 285-322, 2015	49	2015
The orbital stability of the cnoidal waves of the Korteweg–de Vries equation B Deconinck, T Kapitula Physics Letters A 374 (39), 4018-4022, 2010	48	2010
Non-steady-state heat conduction in composite walls B Deconinck, B Pelloni, NE Sheils Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2014	47	2014

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