arXiv · hep-ph/0503129
Regularization by Dimensional Reduction: Consistency, Quantum Action Principle, and Supersymmetry
Abstract
It is proven by explicit construction that regularization by dimensional reduction can be formulated in a mathematically consistent way. In this formulation the quantum action principle is shown to hold. This provides an intuitive and elegant relation between the D-dimensional Lagrangian and Ward or Slavnov-Taylor identities, and it can be used in particular to study to what extent dimensional reduction preserves supersymmetry. We give several examples of previously unchecked cases.
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Dominik Stöckinger. 2005-09-11. Regularization by Dimensional Reduction: Consistency, Quantum Action Principle, and Supersymmetry. https://doi.org/10.1088/1126-6708%2F2005%2F03%2F076
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