Bull Math Biol DOIs11538O R I G I N A L A RT I C L E Instabilities on Prey Dynamics in Jellyfish Feeding Themistoklis Sapsis · Jifeng Peng · George Haller

Source URL: georgehaller.com

• Physics
• Fluid dynamics
• Mechanics
• Dynamical systems
• Chaos theory
• Turbulence
• Aerodynamics
• Lagrangian coherent structure
• Differential equation
• Equations of motion
• Lagrangian mechanics
• Chaotic mixing

Landwirtschaftliches Zentrum, Landwirtschaftsbetrieb Hans Jörg Haller, Liebegg 3, 5722 Gränichen Tel. direkt, FaxBetriebsspiegel Ausbildungs- und Versuchsbetrieb, St

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Detecting invariant manifolds as stationary Lagrangian coherent structures in autonomous dynamical systems Hiroshi Teramoto, George Haller, and Tamiki Komatsuzaki Citation: Chaos: An Interdisciplinary Journal of Nonlinea

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• Dynamical systems
• Mathematics
• Physics
• Mechanics
• Lagrangian coherent structure
• Invariant manifold
• Normally hyperbolic invariant manifold
• Manifold
• Hyperbolic equilibrium point
• Stable manifold
• Attractor
• Periodic point

Physica D–185 www.elsevier.com/locate/physd Reduced Navier–Stokes equations near a flow boundary M.S. Kilic a , G.B. Jacobs b,c , J.S. Hesthaven b , G. Haller c,∗ a Department of Mathematics, MIT, 77

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Eidgenössisches Justiz- und Polizeidepartement Staatssekretariat für Migration, Stabsbereich Recht Bernhard Fürer und Carola Haller QuellenwegBern-Wabern

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SUR LE FRONT DU GRAND CONSEIL Lettre d’information n° 4, 15 mai 2016 Supplément au bimensuel solidaritéS Les membres de solidaritéS au sein d’Ensemble à Gauche (EAG), Jean BATOU, Olivier BAUD, Jocelyne HALLER, C

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Do Finite-Size Lyapunov Exponents detect coherent structures? Daniel Karrasch and George Haller Citation: Chaos: An Interdisciplinary Journal of Nonlinear Science 23, ); doi: View online: ht

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• Dynamical systems
• Chaos theory
• Lagrangian coherent structure
• Turbulence
• Lyapunov exponent
• Thorn
• Physics
• Mechanics
• Latin script

Quantitative flow analysis of swimming dynamics with coherent Lagrangian vortices F. Huhn,1, a) W.M. van Rees,2 M. Gazzola,3 D. Rossinelli,2 G. Haller,1 and P. Koumoutsakos2 1) Institute of Mechanical Systems, Departmen

Source URL: cse-lab.ethz.ch

Downloaded from http://rspa.royalsocietypublishing.org/ on April 16, 2015 rspa.royalsocietypublishing.org Research Cite this article: Karrasch D, Huhn F, Haller G.

Source URL: georgehaller.com

• Algebra
• Mathematics
• Mathematical physics
• Differential topology
• Lagrangian coherent structure
• Turbulence
• Vector field
• Eigenvalues and eigenvectors
• Lagrangian

Physica D–319 Inertial manifolds and completeness of eigenmodes for unsteady magnetic dynamos Weijiu Liu, George Haller∗ Department of Mechanical Engineering, Massachusetts Institute of Technology,

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