  This article investigates properties of semiclassical Gauge Field Theory
Coherent States for general quantum gauge theories. Useful, e.g., for the
canonical formulation of Lattice Gauge Theories these states are labelled by a
point in the classical phase space and constructed such that the expectation
values of the canonical operators are sharply peaked on said phase space point.
For the case of the non-abelian gauge group SU(2), we will explicitly compute
the expectation value of general polynomials including the first order quantum
corrections. This allows asking more precise questions about the quantum
fluctuations of any given semiclassical system.

High Energy Physics - Lattice;General Relativity and Quantum Cosmology