Lagrangian system

Results: 61



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

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

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Source URL: web.eecs.umich.edu

Language: English - Date: 2016-04-25 13:15:14
2Control Theory Group (cotg) ResearchDelfim F. M. Torres (Coordinator)  Centre for Research in Optimization and Control (CEOC) Department of Mathematics, University of Aveiro, Portugal

Control Theory Group (cotg) ResearchDelfim F. M. Torres (Coordinator) Centre for Research in Optimization and Control (CEOC) Department of Mathematics, University of Aveiro, Portugal

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Source URL: ceoc.mat.ua.pt

Language: English - Date: 2008-07-17 10:24:25
3Conformal Killing vector fields and virial theorems1  Patr´ıcia Santos CMUC, University of Coimbra IPC, ISEC - Engineering Institute of Coimbra

Conformal Killing vector fields and virial theorems1 Patr´ıcia Santos CMUC, University of Coimbra IPC, ISEC - Engineering Institute of Coimbra

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Source URL: gigda.ugr.es

Language: English - Date: 2014-09-20 04:05:33
4www.mtri.org  Michigan Tech Research Institute (MTRI) and the University of Michigan Marine Hydrodynamic Lab’s Automated Lagrangian Water Quality Assessment System (ALWAS) is an inexpensive, free-floating,

www.mtri.org Michigan Tech Research Institute (MTRI) and the University of Michigan Marine Hydrodynamic Lab’s Automated Lagrangian Water Quality Assessment System (ALWAS) is an inexpensive, free-floating,

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Source URL: www.mtri.org

Language: English - Date: 2015-03-30 13:32:55
5A Parallel Implementation of Three-Dimensional, Lagrangian, Shallow Water Eqauations James M. Greenberg, Daniel Hartig, Chris Brown and Reza Malek-Madani Our work has focused on the f-plane shollow-water system: ht + (hu

A Parallel Implementation of Three-Dimensional, Lagrangian, Shallow Water Eqauations James M. Greenberg, Daniel Hartig, Chris Brown and Reza Malek-Madani Our work has focused on the f-plane shollow-water system: ht + (hu

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Source URL: www.chesapeakemeetings.com

Language: English - Date: 2009-09-28 09:45:10
    6First Steps Toward Automatically Generating Bipedal Robotic Walking from Human Data Aaron D. Ames Abstract This paper presents the first steps toward automatically generating robotic walking from human walking data throu

    First Steps Toward Automatically Generating Bipedal Robotic Walking from Human Data Aaron D. Ames Abstract This paper presents the first steps toward automatically generating robotic walking from human walking data throu

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    Source URL: www.bipedalrobotics.com

    Language: English - Date: 2012-04-27 17:06:06
    7A Lagrangian Moisture Source and Attribution  Model for Southern Africa or “Where does all the water come from?” Christopher Jack Climate System Analysis Group

    A Lagrangian Moisture Source and Attribution  Model for Southern Africa or “Where does all the water come from?” Christopher Jack Climate System Analysis Group

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    Source URL: www.wcrp-climate.org

    Language: English - Date: 2011-11-22 06:27:29
      8Finding differential equations that describe the motion of a mechanical system Steffen M¨ uller () November 21, 2004

      Finding differential equations that describe the motion of a mechanical system Steffen M¨ uller () November 21, 2004

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      Source URL: steffen-mueller.net

      Language: English - Date: 2006-10-02 14:35:46
      9Detecting People Carrying Objects utilizing Lagrangian Dynamics Tobias Senst Alexander Kuhn Holger Theisel Thomas Sikora Communication Systems Group

      Detecting People Carrying Objects utilizing Lagrangian Dynamics Tobias Senst Alexander Kuhn Holger Theisel Thomas Sikora Communication Systems Group

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      Source URL: www.semseg.eu

      Language: English - Date: 2012-06-19 07:09:09
      10PG Physics entrance exam 2013: Solutions [I] 1. V(θ) = −mgl cos θ for −π ≤ θ ≤ π. When θ = 0, the potential is a minimum at −mgl. Plot is that of negative cosine function. Lagrangian L = 12 ml2 θ˙ 2 + m

      PG Physics entrance exam 2013: Solutions [I] 1. V(θ) = −mgl cos θ for −π ≤ θ ≤ π. When θ = 0, the potential is a minimum at −mgl. Plot is that of negative cosine function. Lagrangian L = 12 ml2 θ˙ 2 + m

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      Source URL: www.cmi.ac.in

      Language: English - Date: 2014-03-03 19:46:29