A Revised Experimental Upper Limit on the Electric Dipole Moment of the Neutron
J. M. Pendlebury, S. Afach, N. J. Ayres, C. A. Baker, G. Ban, G. Bison, K. Bodek, M. Burghoff, P. Geltenbort, K. Green, W. C. Griffith, M. van der Grinten, Z. D. Grujic, P. G. Harris, V. Helaine, P. Iaydjiev, S. N. Ivanov, M. Kasprzak, Y. Kermaidic, K. Kirch, H. -C. Koch, S. Komposch, A. Kozela, J. Krempel, B. Lauss, T. Lefort, Y. Lemiere, D. J. R. May, M. Musgrave, O. Naviliat-Cuncic, F. M. Piegsa, G. Pignol, P. N. Prashanth, G. Quemener, M. Rawlik, D. Rebreyend, J. D. Richardson, D. Ries, S. Roccia, D. Rozpedzik, A. Schnabel, P. Schmidt-Wellenburg, N. Severijns, D. Shiers, J. A. Thorne, A. Weis, O. J. Winston, E. Wursten, J. Zejma, G. Zsigmond
TL;DR
This work reanalyzes the ILL neutron EDM data (1998–2002) with enhanced modeling of gravity-driven depolarization, refined ultracold neutron spectra, and expanded systematic checks. The authors employ Ramsey spectroscopy with a mercury co-magnetometer, perform a global fit that accounts for dipole and quadrupole magnetic-field components, Earth rotation, and updated γ-ratio values, and apply targeted auxiliary measurements to validate field corrections. The resulting neutron EDM is consistent with zero within improved uncertainties, yielding a final limit of |d_n| < 3.0 × 10^-26 e cm (90% CL) and |d_n| < 3.6 × 10^-26 e cm (95% CL). This work tightens constraints on CP-violating physics beyond the Standard Model and informs ongoing high-sensitivity nEDM experiments, including upgrades at PSI and related techniques such as spin-echo spectrum analytics.
Abstract
We present for the first time a detailed and comprehensive analysis of the experimental results that set the current world sensitivity limit on the magnitude of the electric dipole moment (EDM) of the neutron. We have extended and enhanced our earlier analysis to include recent developments in the understanding of the effects of gravity in depolarizing ultracold neutrons (UCN); an improved calculation of the spectrum of the neutrons; and conservative estimates of other possible systematic errors, which are also shown to be consistent with more recent measurements undertaken with the apparatus. We obtain a net result of $d_\mathrm{n} = -0.21 \pm 1.82 \times10^{-26}$ $e$cm, which may be interpreted as a slightly revised upper limit on the magnitude of the EDM of $3.0 \times10^{-26}$ $e$cm (90% CL) or $ 3.6 \times10^{-26}$ $e$cm (95% CL). This paper is dedicated by the remaining authors to the memory of Prof. J. Michael Pendlebury.
