Edriss S. Titi

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Darryl D HolmProfessor of Mathematics, Imperial College LondonVerified email at ic.ac.uk
Claude BardosLaboratoire Jacques Louis Lions Université Denis Diderot ParisVerified email at math.univ-paris-diderot.fr
Ioannis KevrekidisJohns Hopkins UniversityVerified email at jhu.edu
Peter ConstantinPrinceton UniversityVerified email at math.princeton.edu
Jinkai LiSouth China Normal UniversityVerified email at m.scnu.edu.cn
Aseel FarhatAssistant Professor, Florida State UniversityVerified email at fsu.edu
Yanqiu GuoFlorida International UniversityVerified email at fiu.edu
Shiyi ChenProfessor, College of Engineering, Southern University of Science and TechnologyVerified email at sustech.edu.cn
Helena J Nussenzveig LopesUniversidade Federal do Rio de JaneiroVerified email at im.ufrj.br
Ibrahim HoteitProfessor of Earth Sciences and Engineering, Professor of Applied Mathematics and Computer ScienceVerified email at kaust.edu.sa
Omar KnioKing Abdullah University of Science and TechnologyVerified email at kaust.edu.sa
Varga KalantarovProfessor of MathematiicsVerified email at ku.edu.tr
Vladimir ChepyzhovProfessor of Institute for Information Transmission Problems and National Research University Higher School of Economics, RussiaVerified email at hse.ru
Mohammad RammahaProfessor, University of Nebraska-LincolnVerified email at unl.edu
Emil WiedemannUniversität UlmVerified email at uni-ulm.de
Slim IbrahimFull Professor, University of VictoriaVerified email at asu.edu
Alexey CheskidovUniversity of Illinois at ChicagoVerified email at uic.edu
Jinqiao DuanIllinois Institute of TechnologyVerified email at iit.edu
Rostyslav KravchenkoUniversity of ChicagoVerified email at math.uchicago.edu
Susan KurienLos Alamos National LaboratoryVerified email at lanl.gov

Edriss S. Titi

University of Cambridge and Texas A&M University

Verified email at math.tamu.edu - Homepage

Nonlinear PDEs Fluid Dynamics Turbulence Geophysics


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
Onsager's conjecture on the energy conservation for solutions of Euler's equation P Constantin, W E, ES Titi	566	1994
The Navier–Stokes-alpha model of fluid turbulence C Foias, DD Holm, ES Titi Physica D: Nonlinear Phenomena 152, 505-519, 2001	494	2001
The three dimensional viscous Camassa–Holm equations, and their relation to the Navier–Stokes equations and turbulence theory C Foias, DD Holm, ES Titi Journal of Dynamics and Differential Equations 14, 1-35, 2002	464	2002
Global well-posedness of the three-dimensional viscous primitive equations of large scale ocean and atmosphere dynamics C Cao, ES Titi Annals of Mathematics, 245-267, 2007	426	2007
Camassa-Holm equations as a closure model for turbulent channel and pipe flow S Chen, C Foias, DD Holm, E Olson, ES Titi, S Wynne Physical Review Letters 81 (24), 5338, 1998	407	1998
On a Leray–α model of turbulence A Cheskidov, DD Holm, E Olson, ES Titi Proceedings of the Royal Society A: Mathematical, Physical and Engineering …, 2005	362	2005
Approximate inertial manifolds for the Kuramoto-Sivashinsky equation: analysis and computations MS Jolly, IG Kevrekidis, ES Titi Physica D: Nonlinear Phenomena 44 (1-2), 38-60, 1990	326	1990
Exponential tracking and approximation of inertial manifolds for dissipative nonlinear equations C Foias, GR Sell, ES Titi Journal of Dynamics and Differential Equations 1, 199-244, 1989	316	1989
A connection between the Camassa–Holm equations and turbulent flows in channels and pipes S Chen, C Foias, DD Holm, E Olson, ES Titi, S Wynne Physics of Fluids 11 (8), 2343-2353, 1999	300	1999
On the computation of inertial manifolds C Foias, MS Jolly, IG Kevrekidis, GR Sell, ES Titi Physics Letters A 131 (7-8), 433-436, 1988	294	1988
The Camassa–Holm equations and turbulence S Chen, C Foias, DD Holm, E Olson, ES Titi, S Wynne Physica D: Nonlinear Phenomena 133 (1-4), 49-65, 1999	257	1999
On approximate inertial manifolds to the Navier-Stokes equations ES Titi Journal of mathematical analysis and applications 149 (2), 540-557, 1990	251	1990
Upper bounds on the number of determining modes, nodes, and volume elements for the Navier-Stokes equations DA Jones, ES Titi Indiana University Mathematics Journal, 875-887, 1993	225	1993
Global well-posedness of the three-dimensional viscous and inviscid simplified Bardina turbulence models Y Cao, EM Lunasin, ES Titi Communications in Mathematical Sciences 4 (4), 823-848, 2006	219	2006
Regularity criteria for the three-dimensional Navier–Stokes equations C Cao, ES Titi Indiana University Mathematics Journal, 2643-2661, 2008	214	2008
Gevrey regularity for nonlinear analytic parabolic equations AB Ferrari, ES Titi Communications in Partial Differential Equations 23 (1-2), 424-448, 1998	199	1998
Determining nodes, finite difference schemes and inertial manifolds C Foias, ES Titi Nonlinearity 4 (1), 135, 1991	198	1991
Global Regularity Criterion for the 3D Navier–Stokes Equations Involving One Entry of the Velocity Gradient Tensor C Cao, ES Titi Archive for rational mechanics and analysis 202, 919-932, 2011	189	2011
Preserving symmetries in the proper orthogonal decomposition N Aubry, WY Lian, ES Titi SIAM Journal on Scientific Computing 14 (2), 483-505, 1993	179	1993
Continuous data assimilation using general interpolant observables A Azouani, E Olson, ES Titi Journal of Nonlinear Science 24, 277-304, 2014	174	2014

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