![Physics / Dynamical systems / Calculus of variations / Rigid bodies / Principles / Rigid body dynamics / Rotational symmetry / Principle of least action / Potential energy / Generalized coordinates / Lagrangian mechanics Physics / Dynamical systems / Calculus of variations / Rigid bodies / Principles / Rigid body dynamics / Rotational symmetry / Principle of least action / Potential energy / Generalized coordinates / Lagrangian mechanics](https://www.pdfsearch.io/img/c97a1937bc30738305e6308b61a08b91.jpg) Date: 2005-04-22 21:19:26Physics 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: RsAdd to Reading ListSource URL: math.ucr.eduDownload Document from Source Website File Size: 31,77 KBShare Document on Facebook
|