One Electron in Silicon: How to Catch and Flip a Spin express

Original: "Valley enhanced Rabi frequency in n-type planar Silicon-MOS quantum dot"
arXiv:2604.22547 · 2026-04-24 · CC BY 4.0 · 2 min
Scientists have learned to control the spin of a single electron in a silicon dot using an electric field.

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Silicon is the very material that powers the processors in every phone and laptop. Now, researchers have learned to trap a single electron in it and control its spin — a tiny magnet that can point 'up' or 'down'. It's like holding a spinning top: you can tilt and turn its axis, but here, instead of hands, you use an electric field.

A team of physicists measured how the electron's spin responds to electrical signals near a special point where two energy levels almost merge. They found that in this region, the spin rotation frequency increases dramatically. This happens because of mixing between states associated with valleys — special regions in silicon's energy structure where the electron can reside with different probabilities. Near the anti-crossing of levels, an electric field acts on the spin as effectively as a magnetic one.

The electron spin is not a spinning ball but a quantum property that gives the electron a magnetic moment. In silicon, the spin can maintain its state long enough to serve as a qubit — a unit of quantum information.

To understand why the effect is so strong, the scientists measured how the difference between the two valley states depends on the direction of the magnetic field. For a field perpendicular to the device plane, the coupling between spin and valley was maximal. This agrees with a model where an effective field acts within the plane, mixing spin and valley states. It is this mixing that allows the electric field to flip the spin.

Silicon quantum dots are already produced on standard microelectronics fabrication lines. Adding electrical spin control makes them even more attractive for scaling up quantum processors.

If we can learn to flip the spin of a single electron quickly and reliably with an electrical signal, we can build quantum bits without bulky magnets and microwave antennas. This is a step toward a quantum computer that fits on a regular chip.

Original abstract

as written by the authors arXiv:2604.22547

Electron spin resonance spectroscopy (ESR) of a single electron in planar Si-MOS quantum dot is reported in the vicinity of a valley level anti-crossing. A number of one and two-photon resonances are observed due to mixing of magnetic spin-flip and electric valley-flip transitions. This allows the reconstruction of the energy-level diagram of a four state system with two valley and two spin states. Near the anti-crossing, an enhancement of the Rabi frequency is observed. This is attributed to an electric-dipole transition activated by admixing of the upper energy level due to inter-valley spin coupling. The electric-dipole transition may be driven via capacitive coupling between the ESR antenna, and the confinement gate. To characterize spin-valley coupling responsible for the enhancement, we measure the anisotropy of the g-factor difference between the two valley states, the mean g-factor and the inter-valley spin coupling for both in and out-of-plane magnetic fields. The inter-valley spin coupling is strongly modulated by the direction of the B-field, and is strongest for out-of-plane B-field, consistent with an in-plane spin-valley field. In principle, this strong Electric dipole spin resonance (EDSR) effect could be utilized for fast all-electrical spin control in small-scale devices.

The electron spin is so tiny that flipping it requires energy billions of times smaller than what is needed to heat a teaspoon of water by one degree.

In the TV series 'Devs', the quantum computer uses superconducting qubits, but silicon spin qubits might prove more practical for mass production.

\Delta g = g_1 - g_2
The difference in g-factors of the two valley states, where g_1 and g_2 are the effective magnetic moments of the electron in each valley. This difference determines how strongly an electric field can influence the spin.
Scientists
Christian DopplerD. B. McLaughlinDidier QuelozMichel MayorR. A. RossiterJames Clerk Maxwell
Concepts
valley spin orbit coupling exchange coupling