<--- Back to Details
First PageDocument Content
Physics / Dynamical systems / Calculus of variations / Rigid bodies / Principles / Rigid body dynamics / Rotational symmetry / Principle of least action / Potential energy / Generalized coordinates / Lagrangian mechanics
Date: 2005-04-22 21:19:26
Physics
Dynamical systems
Calculus of variations
Rigid bodies
Principles
Rigid body dynamics
Rotational symmetry
Principle of least action
Potential energy
Generalized coordinates
Lagrangian mechanics

A Spring in Imaginary Time Jeff Morton 1. If we have a spring with fixed ends tracing a curve q in n whose energy is E as given, we find that taking the variation of E gives:  Rs

Add to Reading List

Source URL: math.ucr.edu

Download Document from Source Website

File Size: 31,77 KB

Share Document on Facebook

Similar Documents

Dynamical Systems, Fractal Geometry and Diophantine Approximations Carlos Gustavo Tamm de Araujo Moreira IMPA March 9, 2018

Dynamical Systems, Fractal Geometry and Diophantine Approximations Carlos Gustavo Tamm de Araujo Moreira IMPA March 9, 2018

DocID: 1xVR0 - View Document

Imitation Learning of Hierarchical Programs via Variational Inference  Roy Fox * 1 Richard Shin * 1 Pieter Abbeel 1 Ken Goldberg 1 2 Dawn Song 1 Ion Stoica 1 The design of controllers that operate in dynamical systems to

Imitation Learning of Hierarchical Programs via Variational Inference Roy Fox * 1 Richard Shin * 1 Pieter Abbeel 1 Ken Goldberg 1 2 Dawn Song 1 Ion Stoica 1 The design of controllers that operate in dynamical systems to

DocID: 1xUfb - View Document

Dynamical Systems Evolving Lai-Sang Young1 ABSTRACT. This is an expanded version of a presentation given at ICM2018. It discusses a number of results taken from a cross-section of the author’s work in Dynamical Systems

Dynamical Systems Evolving Lai-Sang Young1 ABSTRACT. This is an expanded version of a presentation given at ICM2018. It discusses a number of results taken from a cross-section of the author’s work in Dynamical Systems

DocID: 1xU6s - View Document

Enclosing Temporal Evolution of Dynamical Systems Using Numerical Methods? Olivier Bouissou1 , Alexandre Chapoutot2 and Adel Djoudi2 1  CEA Saclay Nano-INNOV Institut CARNOT, Gif-sur-Yvette, France

Enclosing Temporal Evolution of Dynamical Systems Using Numerical Methods? Olivier Bouissou1 , Alexandre Chapoutot2 and Adel Djoudi2 1 CEA Saclay Nano-INNOV Institut CARNOT, Gif-sur-Yvette, France

DocID: 1xTeu - View Document

Telling Cause from Effect in Deterministic Linear Dynamical Systems  Naji Shajarisales1 Dominik Janzing1 Bernhard Sch¨olkopf1 Michel Besserve1,2

Telling Cause from Effect in Deterministic Linear Dynamical Systems Naji Shajarisales1 Dominik Janzing1 Bernhard Sch¨olkopf1 Michel Besserve1,2

DocID: 1vqWf - View Document