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We compute the electron $g$ factor to the $\mathcal{O}(\alpha^5)$ order on the lattice in quenched QED.
1903
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1909
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F. Di Renzo, G. Marchesini, P. Marenzoni, and E. Onofri, “Lattice perturbation theory on the computer,” Nucl. Phys. B Proc. Suppl
1994
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F. Di Renzo, E. Onofri, G. Marchesini, and P. Marenzoni, “Four loop result in SU(3) lattice gauge theory by a stochastic method: Lattice correction to the condensate,” Nucl. Phys. B
1994
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F. Di Renzo and L. Scorzato, “Fermionic loops in numerical stochastic perturbation theory,” Nucl. Phys. B Proc. Suppl
2001
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F. Di Renzo, V. Miccio, and L. Scorzato, “Unquenched numerical stochastic perturbation theory,” Nucl. Phys. B Proc. Suppl
2003
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F. Di Renzo and L. Scorzato, “Numerical stochastic perturbation theory for full QCD,” JHEP
2004
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P. F. Bedaque, “Aharonov-Bohm effect and nucleon nucleon phase shifts on the lattice,” Phys. Lett. B
2004
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D. Hanneke, S. Fogwell, and G. Gabrielse, “New measurement of the electron magnetic moment and the fine structure constant,” Physical Review Letters
2008
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2012
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2014
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2015
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M. Lüscher, “Instantaneous stochastic perturbation theory,” JHEP
2015
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2018
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2019
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T. Aoyama, T. Kinoshita, and M. Nio, “Theory of the Anomalous Magnetic Moment of the Electron,” Atoms
2019
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L. Morel, Z. Yao, P. Cladé, and S. Guellati-Khélifa, “Determination of the fine-structure constant with an accuracy of 81 parts per trillion,” Nature
2020
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R. Kitano, H. Takaura, and S. Hashimoto, “Stochastic computation of g − 2 g-2 in QED,” JHEP
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2016
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2017
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M. Dalla Brida and M. Lüscher, “SMD-based numerical stochastic perturbation theory,” Eur. Phys. J. C
2017
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2017
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2018
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2021
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2022
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2023
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