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• W2761910600 abstract "The Euclidean fermionic determinant in four-dimensional quantum electrodynamics is considered as a function of the fermionic mass for a class of $O(2)times O(3)$ symmetric background gauge fields. These fields result in a determinant free of all cutoffs. Consider the one-loop effective action, the logarithm of the determinant, and subtract off the renormalization dependent second-order term. Suppose the small-mass behavior of this remainder is fully determined by the chiral anomaly. Then either the remainder vanishes at least once as the fermionic mass is varied in the interval $0 < m < infty$ or it reduces to its fourth-order value in which case the new remainder, obtained after subtracting the fourth-order term, vanishes at least once. Which possibility is chosen depends on the sign of simple integrals involving the field strength tensor and its dual." @default.
• W2761910600 created "2017-10-20" @default.
• W2761910600 creator A5082788729 @default.
• W2761910600 date "2007-03-12" @default.
• W2761910600 modified "2023-10-03" @default.
• W2761910600 title "Publisher’s Note: Mass zeros of the fermionic determinant in four-dimensional quantum electrodynamics [Phys. Rev. D75, 065002 (2007)]" @default.
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• W2761910600 doi "https://doi.org/10.1103/physrevd.75.069902" @default.
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