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A transition-metal qubit in diamond with all-optical control and millisecond quantum memory

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Beyond the Microwave: A New Path for Diamond Quantum Memories

Quantum networks require qubits that combine efficient optical access, coherent control, and long-lived quantum memory. Realizing all three in one scalable platform remains a central bottleneck. Scientists have found a new way to manage this by using nickel atoms inside diamonds. By using light instead of traditional microwave pulses, researchers can manage quantum states more easily. They kept these states stable for over a millisecond. This was achieved at 1.65 K, a temperature accessible via compact cryogenics rather than expensive millikelvin dilution refrigerators.

The challenge lies in the "spin-photon interface." This is the component that allows a local spin to store information while interacting with photons. Photons carry that information between distant nodes. If the interface is inefficient, the network becomes too slow or noisy.

The search for a perfect interface

Can a single defect in a diamond lattice serve as a reliable, all-optical node for a quantum network? This is the central question investigated by the authors. They specifically sought a platform to avoid the traditional trade-offs in existing diamond "color centers" (defects in the crystal lattice that trap electrons).

A functional interface requires three simultaneous capabilities. It must emit light efficiently into a specific wavelength. It must allow precise manipulation of the spin state. Finally, it must hold that spin state (memory) for a significant duration. The authors aimed to see if transition-metal impurities, specifically the nickel-vacancy (NiV⁻) center, could achieve all three. They hoped to do this without the heavy engineering required by previous candidates.

Cracks in the current diamond models

Until now, the field has largely relied on two primary diamond defects. Each has a significant Achilles' heel. The nitrogen-vacancy (NV⁻) center is famous for its long coherence (the time a quantum state remains stable). However, it has poor optical efficiency. It is also highly sensitive to electric-field noise. This makes scaling up entanglement difficult.

The silicon-vacancy (SiV⁻) center offers excellent optical properties. It is also shielded from electric-field noise due to its inversion symmetry (a structural property where the environment looks the same in opposite directions). But the SiV⁻ introduces a "coherence bottleneck." Its internal energy levels are relatively close together. Consequently, heat causes the spin to dephase (lose its quantum information). This requires extremely cold millikelvin refrigeration to maintain a stable memory. Researchers have tried using mechanical strain to "stiffen" the system. However, the authors note that strain engineering complicates manufacturing. It can also inadvertently shorten the very lifetimes it seeks to protect.

Probing the NiV⁻ through light

To bypass these limitations, the researchers turned to the NiV⁻ center. They utilized a strategy called d-orbital hybridization. By introducing a transition metal like nickel, the defect's electronic structure is reshaped. This creates a unique "orbital-singlet" excited state. This state allows for direct optical control of the spin.

The team used an all-diamond p-i-p junction device. This is a specialized sandwich of diamond layers that uses electrical fields to stabilize the NiV⁻ charge state [Figure 1A]. Instead of using microwaves, the authors implemented all-optical control. They used a "Raman configuration." In this setup, two laser beams drive transitions between ground-state spin levels via a virtual excited state. This method acts like a precision steering wheel. It allows them to rotate the qubit's state while minimizing "scattering" (accidental light-induced flips) [Figure 2A].

To test the limits of this memory, the researchers employed "dynamical decoupling." This involves hitting the qubit with a series of precisely timed optical pulses. These pulses cancel out environmental noise. This is similar to how noise-canceling headphones use anti-phase waves to silence background chatter.

Millisecond memory at 1.65 K

The results demonstrate that the NiV⁻ center is a formidable candidate for quantum networking. The authors report that a four-pulse Carr-Purcell-Meiboom-Gill (CPMG-4) sequence extended the spin coherence. It moved from an initial 371 nanoseconds to 1.27 milliseconds .

Figure 3
FIG. 3. All-optical dynamical decoupling extends the spin coherence into the millisecond regime. Hahn Echo and CPMG dynamical decoupling sequences with varying numbers N of refocusing π pulses. Visibility decay as a function of total decoupling time τ (circles) and fit to stretched exponential V ( τ ) = v 0 exp [ -( τ T 2 ) n ] + v ∞ (lines). The Hahn echo fit yielded V 0 = 0.476 ± 0.056, T echo 2 = 125 ± 18 µ s, n = 1.99 ± 0.57, and V ∞ = 0.000 ± 0.049, with R 2 = 0.958. For CPMG-2, the extracted parameters were V 0 = 0.233 ± 0.079, T 2 = 601 ± 139 µ s, n = 3.66 ± 1.93, and V ∞ = 0.001 ± 0.076, with R 2 = 0.900. For CPMG-4, the fit resulted in V 0 = 0.242 ± 0.047, T 2 = 1.277 ± 0.229 ms, n = 2.44 ± 1.21, and V ∞ = 0.001 ± 0.044, with R 2 = 0.806.The higher absolute visibility of the CPMG-4 dataset reflects improvements to the experimental setup made after the CPMG-2 measurement. See Supplementary Information for more detail. All measurements taken at detuning ∆ /2 π = 250 MHz, B=150 mT, and T=1.65 K.

This jump is significant. It moves the qubit from a transient state into the realm of usable memory. Crucially, the study finds this millisecond coherence is achievable at 1.65 K. The researchers performed temperature-dependent measurements to see why memory fails as things get warmer .

Figure 4
FIG. 4. T emperature-dependent echo measurements reveal the crossover from spin-bathto phononlimited coherence. A: Hahn echo visibility decay data (dots) for four different temperatures and fits with stretched exponential (lines). B: T echo 2 coherence times as a function of temperature (blue dots) and exponential fit (orange line). We use the 1.65 K measurement from Figure 3 in which T 2 = 125 (18) µ s. For 2.7 K, we extract T 2 = 8.4 (13) µ s. For 3 K, T 2 = 5.5 (19) µ s. For 3.3 K, we extract T 2 = 3.2 (17) µ s C: Stretch coefficient n as a function of temperature. Dotted orange line is a guide to the eye. The corresponding stretch exponents are: n=1.99(57) at 1.65 K, n=1.97(87) at 2.7 K, n=1.34(80) at 3.0 K, and n=0.87(50) at 3.3 K.

They identified a "crossover" point. At 1.65 K, decoherence is dominated by the "spin-bath" (slowly fluctuating magnetic noise from nearby carbon isotopes). It is not yet dominated by phonons (lattice vibrations caused by heat).

Because the noise is magnetic and "refocusable" through pulsing, the authors conclude NiV⁻ can operate in compact cryogenics. This avoids the need for massive dilution refrigerators.

Engineering the next generation of nodes

The success of this experiment suggests that transition-metal impurities are a new "design lever" for quantum hardware. Instead of searching for natural defects, scientists might engineer the orbital structure of a defect through chemical hybridization.

If this approach generalizes, it could lead to "designer" qubits. These would have optimized optical stability and memory lifetimes. However, the authors note certain technical hurdles remain. For instance, their Ramsey frequency measurements cannot independently distinguish between two-photon detuning and the differential AC Stark shift (an energy shift caused by the light itself).

The paper does not explore how these NiV⁻ centers would behave in complex, multi-node architectures. It also does not examine integration into nanophotonic waveguides. Future work could test these controls within nanophotonic structures. This might reduce the optical power needed for high-fidelity operations.

Figures from the paper

Figure 1
FIG. 1. An all-diamond quantum device electrically stabilizes a single NiV -spin enabling optical coherent access. A: Artistic representation of device showing NiV defect inside intrinsic diamond in between two boron doped diamond regions forming a p-i-p junction. The device is electrically contacted via a printed circuit board. Laser excitation and fluorescence collection is achieved via a cryogenic objective lens. B: Electronic structure of the NiV -with spin-orbit and Zeeman interactions shown. Yellow arrows represent resonant optical transitions, orange arrow depict off-resonant optical Raman drive. The magnetic field is applied 54.7 ◦ off-axis from (111). C: Optical spin initialization addressing A1 transition with resonant laser pulse. Oscillations indicate coherence between ground and excited state. An initialization fidelity of F=99.1(1)% is reached after 1 µ s. D: Coherent population trapping with carrier on A1 and EOM sideband on A2. Orange line represents fit with 3-level Hamiltonian model indicating a CPT dip width of 1.32 MHz. All measurements taken at 150 mT and 1.65 K.
Figure 2
FIG. 2. Raman pulses provide coherent all-optical control of the NiV -ground-state spin. A: Raman Rabi oscillations between ground state spin levels | 1 ⟩ = |↓⟩ and | 2 ⟩ = |↑⟩ . Population in |↓⟩ as a function of optical Raman drive time (blue circles). Fit to a two-level model (orange line). B: Ramsey interferometry with two π /2 pulses separated by free evolution time τ . The phase of the second π /2 pulse is rotated as ϕ = τω s , with ω s / 2 π = 7.5 MHz. Population in |↓⟩ as a function of τ (blue circles) and fit to P ↓ = a exp( -τ/T ∗ 2 ) sin ( ω Ramsey τ + α ) + b (orange line). We extract T ∗ 2 = 371(53) ns, α = 0 . 176 , ω Ramsey 2 π = 12.593(61) MHz, a = 0 . 313(21) and b = 0 . 5143(57) . All measurements taken at detuning ∆ /2 π = 250 MHz, B = 150 mT, and T = 1.65 K.
Figure 5
FIG. S1. Extracted ground state decoherence rate from the three-level Hamiltonian model for CPT data at different optical powers. A linear fit is applied finding a y-intercept shown in the figure and a slope of 0.0031(3) MHz/nW with R 2 = 0.96.
Figure 6
FIG. S2. A The spin pumping rate as a function of optical power. This was fit to the equation Γ pump ( p ) = Γ 2 ( p/p sat 1+ p/p sat ) 1 η . to extract p sat and η shown in the graph. Each data point corresponds to an inverted spin pumping time extracted from a spin pumping measurement consisting of a 10 µ s reset (A2) pulse followed by a 10 µ s initialization (A1) pulse. The spin pumping time extracted was from the decay associated with pumping A1, which should provide an upper estimate of η . B A representative spin pumping measurement is shown displaying the fluorescence peak and subsequent decay associated with the initialization pulse. The power used for this measurement was 145 nW and the data was fit to an exponential decay curve.
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#quantum computing#diamond color centers#spin-photon interface#transition-metal defects
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