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Source URL: www.enseignement.polytechnique.fr

Multidisciplinary Approaches to Discourse 2008 – MAD 08 ‘Linearisation and Segmentation in Discourse’ Lysebu, Oslo, 20-23 February 2008 Linearization of arguments in commentary text Manfred Stede and Antje Sauerman

Source URL: www.ling.uni-potsdam.de

Nonlinear Analysis: Modelling and Control, 2011, Vol. 16, No. 3, 283–Feedback linearization-based vaccination control strategies for true-mass action type SEIR epidemic

Source URL: www.lana.lt

A Practical Approach for the Linearization of the Constrained Multibody Dynamics Equations Dan Negrut∗ Department of Mechanical Engineering The University of Wisconsin Madison, WI-53706

Source URL: homepages.cae.wisc.edu

Linearization in µCRL CIP-DATA LIBRARY TECHNISCHE UNIVERSITEIT EINDHOVEN Usenko, Yaroslav S. Linearization in muCRL / by Yaroslav S. Usenko. - Eindhoven : Technische Universiteit Eindhoven, 2002.

Source URL: alexandria.tue.nl

Chapter 8 Nonlinear systems 8.1 Linearization, critical points, and equilibria

Source URL: www.jirka.org

Revisiting the Minimum Breakpoint Linearization Problem Laurent Bulteau1,2 , Guillaume Fertin2 and Irena Rusu2 ´ Ecole Normale Sup´erieure, 45 rue d’Ulm, 75000 Paris, France

Source URL: pagesperso.lina.univ-nantes.fr

Electron. J. Diff. Eqns., Monograph 02, 2000 http://ejde.math.swt.edu or http://ejde.math.unt.edu ftp ejde.math.swt.edu or ejde.math.unt.edu (login: ftp) Linearization via the Lie Derivative ∗ Carmen Chicone & Richard

Source URL: ejde.math.unt.edu

• Mathematics
• Mathematical analysis
• Calculus
• Dynamical systems
• Vectors
• Differential topology
• Hyperbolic equilibrium point
• Stability theory
• HartmanGrobman theorem
• Linearization
• Partial differential equation
• Closed and exact differential forms

Control Lyapunov Functions and Hybrid Zero Dynamics Aaron D. Ames, Kevin Galloway, and J. W. Grizzle Abstract— Hybrid zero dynamics extends the Byrnes-Isidori notion of zero dynamics to a class of hybrid models called

Source URL: web.eecs.umich.edu

• Nonlinear control
• Systems theory
• Systems science
• Control theory
• Dynamical systems
• Cybernetics
• Lyapunov stability
• Stability theory
• Feedback linearization
• Vertex operator algebra

GRIZZLE, MOOG, AND CHEVALLEREAU VERSION 1/NOVSUBMITTED TO IEEE TAC 1

Source URL: web.eecs.umich.edu

• Control theory
• Systems science
• Systems theory
• Cybernetics
• Q0
• Lagrangian mechanics
• Feedback linearization
• State-space representation
• Dynamical system
• Momentum
• Underactuation