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Research PaperResearchia:202609.23019

Optical Ion Clock with Engineered Immunity to Motion-Induced Frequency Shifts

Mark Lide

Abstract

Spectroscopic frequency shifts due to residual motion of the probed atoms significantly contribute to the uncertainty budgets of state-of-the-art optical ion clocks. For clock transitions with second-order Doppler and quadratic Stark shifts of opposite signs, it is possible to configure electrodynamic ion confinement such that these two shift effects become anticorrelated causing zero net shift. Here, we introduce a spectroscopic interrogation protocol which leads, for systems with unknown and v...

Submitted: September 23, 2026Subjects: Quantum Physics; Quantum Computing

Description / Details

Spectroscopic frequency shifts due to residual motion of the probed atoms significantly contribute to the uncertainty budgets of state-of-the-art optical ion clocks. For clock transitions with second-order Doppler and quadratic Stark shifts of opposite signs, it is possible to configure electrodynamic ion confinement such that these two shift effects become anticorrelated causing zero net shift. Here, we introduce a spectroscopic interrogation protocol which leads, for systems with unknown and varying motional energy gain rates, to first-order auto-suppression of corresponding frequency shifts without requiring the opposite-sign configuration. We experimentally demonstrate the proposed method on a new ytterbium ion optical clock probing the 467 nm electric octupole (E3) transition, where the combined fractional uncertainty contribution from motion-induced frequency shifts is reduced from 1.3Γ—10βˆ’181.3\times10^{-18} to 0.3Γ—10βˆ’180.3\times10^{-18}. An interleaved optical frequency ratio measurement against ytterbium's electric quadrupole transition (E2) at 435 nm delivers an E3/E2 frequency ratio of 0.932 829 404 530 965 340(39)0.932 \,829 \,404 \,530 \,965 \, 340 (39). Combined with previously published ratio data this leads to a limit for a potential fractional temporal variation of the fine-structure constant of 2.4(2.7)Γ—10βˆ’19/2.4 (2.7) \times 10^{-19}/yr, in agreement with existing bounds.


Source: arXiv:2609.26775v1 - http://arxiv.org/abs/2609.26775v1 PDF: https://arxiv.org/pdf/2609.26775v1 Original Link: http://arxiv.org/abs/2609.26775v1

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Date:
Sep 23, 2026
Topic:
Quantum Computing
Area:
Quantum Physics
Comments:
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