English

Identification and correction of Sagnac frequency variations: an implementation for the GINGERINO data analysis

Instrumentation and Detectors 2021-02-03 v2 Instrumentation and Methods for Astrophysics General Relativity and Quantum Cosmology

Abstract

Ring laser gyroscopes are top sensitivity inertial sensors used in the measurement of angular rotation rates. It is well known that the response of such remarkable instruments can in principle access the very low frequency band, but the occurrence of nonlinear effects in the laser dynamics imposes severe limitations in terms of sensitivity and stability. We report here general relationships aimed at evaluating corrections able to effectively account for nonlinear laser dynamics. The so-derived corrections are applied to analyse thirty days of continuous operation of the large area ring laser gyroscope GINGERINO leading to duly reconstruct the Sagnac frequency ωS\omega_S. The analysis shows that, on the average, the evaluated corrections affect the measurement of the Earth rotation rate ΩE\Omega_E at the level of 1 part in 1.5×1031.5\times10^{3}. Among the identified corrections, the null shift term ωNS\omega_{NS} is the dominant one. It turns out proportional to the optical losses μ\mu of the ring cavity, which are changing in time at the level of 10%10\% within the considered period of thirty days. The time behaviour is reconstructed based on available signals (interferogram and mono-beam intensities), and the Allan deviation of the estimated ΩE\Omega_E shows a remarkable long term stability, leading to a sensitivity better than 101010^{-10}rad/s with more than 1010s of integration time, and approaching (8.5±0.5)×1012(8.5\pm 0.5)\times 10^{-12}rad/s with 4.5×1054.5\times10^{5}s of integration time.

Keywords

Cite

@article{arxiv.1906.11338,
  title  = {Identification and correction of Sagnac frequency variations: an implementation for the GINGERINO data analysis},
  author = {Angela D. V. Di Virgilio and Umberto Giacomelli and Nicolò Beverini and Giorgio Carelli and Donatella Ciampini and Francesco Fuso and Enrico Maccioni and Antonello Ortolan},
  journal= {arXiv preprint arXiv:1906.11338},
  year   = {2021}
}

Comments

7 pages and 6 figure

R2 v1 2026-06-23T10:04:46.379Z