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

First Page		Document Content
Date: 2015-06-08 10:06:43 Dynamical systems Mathematics Physics Mechanics Lagrangian coherent structure Invariant manifold Normally hyperbolic invariant manifold Manifold Hyperbolic equilibrium point Stable manifold Attractor Periodic point		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 Add to Reading List Source URL: georgehaller.com Download Document from Source Website File Size: 1,30 MB Share Document on Facebook

	SYSTEMS OF POINTS WITH COULOMB INTERACTIONS SYLVIA SERFATY Abstract. Large ensembles of points with Coulomb interactions arise in various settings of condensed matter physics, classical and quantum mechanics, statistical DocID: 1xVYR - View Document
	Chaos, Complexity, and Statistical MechanicsChaos, Complexity, and Statistical Mechanics DocID: 1xVS6 - View Document
	The Protection of Information in Computer Systems JEROME H. SALTZER, SENIOR MEMBER, IEEE, AND MICHAEL D. SCHROEDER, MEMBER, IEEE Invited Paper Abstract - This tutorial paper explores the mechanics of DocID: 1xVbf - View Document
	Lecture 12, Thurs Feb 23: Interpretation of QM (Copenhagen, Dynamical Collapse, MWI, Decoherence) At this point in the course, we’re finally in a position to step back and ask,“What is quantum mechanics telling us ab DocID: 1xTLC - View Document
	Inferring Mechanics of Web Censorship Around the World John-Paul Verkamp Minaxi Gupta School of Informatics and Computing, Indiana University DocID: 1xTLx - View Document