A new start for local composite operators
arXiv:hep-th/0104007 · doi:10.1103/PhysRevD.64.085006
Abstract
We present a formalism for local composite operators. The corresponding effective potential is unique, multiplicatively renormalizable, it is the sum of 1PI diagrams and can be interpreted as an energy-density. First we apply this method to theory where we check renormalizability up to three loops and secondly to the Coleman-Weinberg model where the gauge independence of the effective potential for the local composite operator is explicitely checked up to two loops.
20 pages
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- Renormalizability of the Refined Gribov-Zwanziger action in the linear covariant gauges
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- Infrared massive gluon propagator from a BRST-invariant Gribov horizon in a family of covariant gauges
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