Example: air traffic controller
Search results with tag "Lie group"
Introduction to Group Theory for Physicists
www.astro.sunysb.eduThe center of a group Gis the set of elements of Gthat commutes with all elements of this group. The center can be trivial consisting only of eor G. The center forms an abelian 5 invariant subgroup and the whole group Gis abelian only if Z(G) = G. For example, for the Lie group SU(N), the center is isomorphic to the cyclic group Z
Lie Groups for 2D and 3D Transformations
ethaneade.comMay 20, 2017 · Lie Groups for 2D and 3D Transformations Ethan Eade Updated May 20, 2017 * 1 Introduction This document derives useful formulae for working with the Lie groups that represent transformations in 2D and 3D space. A Lie group is a topological group that is also a smooth manifold, with some other