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  1. Home
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  3. Nuclear Spin Quantum Control In Alkaline-Earth Atoms
Quantum Computing

Nuclear Spin Quantum Control In Alkaline-Earth Atoms

Posted on June 17, 2025 by HemaSumanth5 min read
Nuclear Spin Quantum Control In Alkaline-Earth Atoms

Nuclear Spin Quantum

Alkaline-earth atoms’ nuclear spin, especially that of strontium-87 (({}^{87}\text{Sr})), offers a highly promising platform for the development of quantum technologies, such as highly sensitive metrology and quantum computing. The nuclear spin of a single ({}^{87}\text{Sr}) atom, with a spin quantum number of F=9/2, naturally has 10 different spin states, in contrast to conventional qubits that normally hold two quantum states (0 and 1). It can act as a “qudit,” greatly expanding the amount of quantum information that can be encoded in a single atom, according to its inherent multi-state capabilities.

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Nuclear spin’s remarkable isolation from outside disturbances is a major benefit of employing it for quantum information. The atom is largely immune to stray magnetic field gradients and spin-dependent light shifts due to its completely nuclear nature, very modest vector and tensor polarisabilities in the ground state, and its minute Landé factor. Researchers have shown that coherent superpositions can endure for many seconds due to this intrinsic robustness, which results in exceptionally long coherence periods. In particular, a 40 ± 7 second echo coherence time (({T}{2}^{{{{\mathrm{echo}}}}})) and an estimated 21 ± 7 second Ramsey dephasing time (({T}{2}^{\star })) have been attained.

Coherent Control in High-Dimensional Space

To fully utilize the quantum potential of these high-dimensional nuclear spin states, manipulation beyond basic spin precession (using su(2) generators) is essential. This has been accomplished by researchers using a complex method that makes use of a tensor light shift (TLS).

By applying a perfectly calibrated laser beam, the TLS produces a quadratic energy shift across the Zeeman states that is proportional to (m_F^2). The resonance conditions for two-photon Raman transitions can be deliberately controlled by scientists with this energy shift. They are able to manipulate isolated pairs of spin states coherently by carefully adjusting the detuning. These procedures provide a far more flexible control than conventional spin precession and relate to engineering unitary transformations generated from su(N) generators. High fidelity, frequently greater than 99% for specific states, has been demonstrated in experiments for these coherent operations.

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It has been shown that there are two primary kinds of Raman transitions:

  • (\boldsymbol{\delta}\text{mF}=\mathbf{1}) Spin-changing transitions: These allow for transitions between neighboring Zeeman sublevels (e.g., m_F = -5/2) and m_F = -3/2) by absorbing a (\pi)-photon from the TLS beam and a (\sigma^-) photon from the Raman beam. For a (\pi/2) pulse, these show great fidelity (0.994).
  • The formula is (\boldsymbol{\delta}\text{mF}=\mathbf{2}). Modulating the Raman laser into two frequency components allows for spin-changing transitions, which drive changes between nearby Zeeman sublevels (e.g., m_F = -7/2) and m_F = -3/2). These provide a similar set of two-level rotations, however in current studies they exhibit more severe damping (fidelity ~0.90 for a (\pi/2) pulse).

For these operations, the experimental setup consists of:

  • Optical Tweezers: A spatial light modulator (SLM) creates holographic arrays in which individual ({}^{87}\text{Sr}) atoms are trapped. One such platform is used by Atom Computing, Inc.’s “Phoenix” system.
  • Laser Beams: Using acousto-optic modulators (AOMs) and electro-optic modulators (EOMs), two phase-coherent laser beams the Raman beam for transitions and the TLS beam for quadratic energy shift are generated from a single source and carefully controlled.
  • Spin State Measurement: At the conclusion of an experiment cycle, the spin-state distribution is measured via spin-selective momentum transfer.

Qudit Interferometry and Applications

These high-dimensional nuclear spin states can be coherently controlled, which creates new opportunities for quantum simulation and sensing.

  • Long-Lived Coherence: The coherence of the qubit is described using Ramsey interferometry. Decoherence and phase noise can be introduced by the TLS beam’s inhomogeneity and polarization variations, but these effects are greatly reduced when the TLS beam is turned off adiabatically during the interferometer’s dark period. As a result, long-lived coherent superpositions across a number of seconds are seen.
  • Parallel Ramsey Interferometers for Multi-Parameter Sensing: This novel technique enables the simultaneous observation of several external fields acting on the atoms. Researchers can detect parameters such as quadratic and linear Zeeman shifts by using separate pairs of spin states within the hyperfine structure of the atom to operate two Ramsey interferometers in simultaneously. Important advantages of this parallelization include the capacity to conduct correlation analysis of many noise sources and common noise rejection, which are not achievable with sequential observations.
  • Simultaneous Measurement of Multiple Non-Commuting Observables: This method tackles the problem of measuring non-commuting observables at the same time, which is often prohibited by quantum mechanics. The method maps information from main qubit states into initially empty “ancillary” spin states in a coherent manner, thus expanding the Hilbert space of the atoms during the measurement sequence. The final measurement of populations in the expanded state space can provide insights into previously unreachable non-commuting observables by executing controlled rotations on both the qubit and auxiliary states. This method makes it possible to conduct new physics experiments and characterize collective atomic states in greater detail.

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Outlook and Future Directions

Even though these findings are very encouraging, research is still being done to further optimize these systems. Present difficulties include cross-talk between adjacent qubit, unwanted dispersion from the Stark-shift beam, and the inability to simultaneously control all 10 spin states because of quasi-degeneracy. Future initiatives seek to lessen these by:

  • Employing more powerful magnetic fields.
  • Using sophisticated pulse shaping methods to lessen population transfers that are not resonant.
  • To significantly lower spontaneous emission, more narrower optical transitions for TLS engineering are being investigated, such as the ({}^{1}\text{S}_0 \to {}^{3}\text{P}_2) transition.
  • Increasing computational array sizes and achieving faster gate operation durations; aim for system coherence times 10(^8) times longer than gate lengths.

Alkaline-earth atoms like strontium-87 have high-dimensional nuclear spins that require these breakthroughs for next-generation quantum sensors and universal quantum computers. Massive nuclear spins with su(N) symmetry are fascinating for quantum many-body physics and give new chances to explore quantum magnetism.

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Alkaline earth atomsAlkaline earth metal atomAlkaline earth metals atomAlkaline-earth atomsAtomic number of alkaline earth metalsNuclear SpinNuclear spinsSpin nuclear

Written by

HemaSumanth

Myself Hemavathi graduated in 2018, working as Content writer at Govindtech Solutions. Passionate at Tech News & latest technologies. Desire to improve skills in Tech writing.

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