Christian Fleischhack
Published 2015-05-17Version 1
We review uniqueness results for the kinematical part of loop quantum gravity. After sketching the general loop formalism, the holonomy-flux and the Weyl algebras are introduced. In both cases, then, diffeomorphism invariant representations are described.
Comments: 17 pages, LaTeX with Birkh\"auser style. Uploaded version as accepted for publication in 2006, only modifications: present address added, journal information added to references if published in the meantime
Journal: Quantum Gravity: Mathematical Models and Experimental Bounds (Edited Volume, Birkh\"auser, Basel, 2007), pp. 203-219
Quantized Curvature in Loop Quantum Gravity
Invariant Connections in Loop Quantum Gravity
Area Operator in Loop Quantum Gravity
![QR code for arXiv:1505.04404 [math-ph]](http://oss.arxitics.com/images/favicon.svg)