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- W2022961213 abstract "It is proved that in any order of perturbation expansion the dimensionally regularized Feynman integration may be multiplied by an arbitrary analytic function of the space-time dimension, which can be absorbed in the redefinition of the bare coupling constants so that the finite renormalized quantities are unchanged. It is also shown that the Ward-Takahashi identities of a gauge theory are unaffected by this multiplication factor. A most convenient choice of the multiplicative analytic function is suggested and the effective potential of massless $ensuremath{lambda}{ensuremath{varphi}}^{4}$ theory is calculated in the two-loop approximation as an explicit example." @default.
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- W2022961213 title "Uniqueness of renormalized quantities in dimensional regularization" @default.
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