We uncover a method of calculation that proceeds at every step without fixing the gauge or specifying details of the regularisation scheme. Results are obtained by iterated use of integration by parts and gauge invariance identities. Calculations can be performed almost entirely diagrammatically. The method is formulated within the framework of an exact renormalisation group for QED. We demonstrate the technique with a calculation of the one-loop beta function, achieving a manifestly universal result, and without gauge fixing
We show how the Weyl anomaly generated by gauge fields, can be computed from manifestly gauge invari...
We sketch the construction of a gauge invariant Exact Renormalization Group (ERG). Starting from Pol...
Within the framework of a manifestly gauge invariant exact renormalization group for SU(N) Yang-Mill...
Using a gauge invariant exact renormalization group, we show how to compute the effective action, an...
We uncover a method of calculation that proceeds at every step without fixing the gauge or specifyin...
Building on recent work in SU(N) Yang–Mills theory, we construct a manifestly gauge-invariant exact ...
The manifestly gauge invariant exact renormalization group provides a framework for performing conti...
We construct a manifestly gauge invariant Exact Renormalisation Group (ERG) whose form is suitable f...
Building on recent work in SU(N) Yang-Mills theory, we construct a manifestly gauge invariant exact ...
A manifestly gauge invariant exact renormalization group for pure $SU(N)$ Yang-Mills theory is propo...
A manifestly gauge invariant exact renormalization group for pure SU(N) Yang-Mills theory is propose...
We further develop an algorithmic and diagrammatic computational framework for very general exact re...
We take the manifestly gauge invariant exact renormalisation group previously used to compute the on...
Within the framework of the Exact Renormalization Group, a manifestly gauge invariant calculus is co...
We construct a manifestly gauge invariant Exact Renormalization Group for SU(N) Yang-Mills theory, i...
We show how the Weyl anomaly generated by gauge fields, can be computed from manifestly gauge invari...
We sketch the construction of a gauge invariant Exact Renormalization Group (ERG). Starting from Pol...
Within the framework of a manifestly gauge invariant exact renormalization group for SU(N) Yang-Mill...
Using a gauge invariant exact renormalization group, we show how to compute the effective action, an...
We uncover a method of calculation that proceeds at every step without fixing the gauge or specifyin...
Building on recent work in SU(N) Yang–Mills theory, we construct a manifestly gauge-invariant exact ...
The manifestly gauge invariant exact renormalization group provides a framework for performing conti...
We construct a manifestly gauge invariant Exact Renormalisation Group (ERG) whose form is suitable f...
Building on recent work in SU(N) Yang-Mills theory, we construct a manifestly gauge invariant exact ...
A manifestly gauge invariant exact renormalization group for pure $SU(N)$ Yang-Mills theory is propo...
A manifestly gauge invariant exact renormalization group for pure SU(N) Yang-Mills theory is propose...
We further develop an algorithmic and diagrammatic computational framework for very general exact re...
We take the manifestly gauge invariant exact renormalisation group previously used to compute the on...
Within the framework of the Exact Renormalization Group, a manifestly gauge invariant calculus is co...
We construct a manifestly gauge invariant Exact Renormalization Group for SU(N) Yang-Mills theory, i...
We show how the Weyl anomaly generated by gauge fields, can be computed from manifestly gauge invari...
We sketch the construction of a gauge invariant Exact Renormalization Group (ERG). Starting from Pol...
Within the framework of a manifestly gauge invariant exact renormalization group for SU(N) Yang-Mill...