Abstract
The problem of the improvement term of the energy-momentum tensor in theory is reconsidered. Renormalization-group methods (due to 't Hooft) with dimensional regularization are used. A unique finite improvement coefficient, depending only on the regulator parameter, is shown to renormalize . This has a soft trace at a fixed point. It coincides with the suggested by conformal ideas and by Callan, Coleman, and Jackiw (CCJ), if summation of the perturbation theory divergences is allowed. But order by order, the CCJ is finite only up to the three-loop level, and not beyond, even if it is correctly dimensionally regularized.
- Received 14 April 1976
DOI:https://doi.org/10.1103/PhysRevD.14.1965
©1976 American Physical Society