method

single spin manipulation

Single spin manipulation involves controlling and measuring individual electron spins in quantum systems.
59 related articles · 1 formulas

Description

Single spin manipulation is the ability to address, control, and measure the quantum state of an individual electron spin. In quantum mechanics, an electron spin acts like a tiny magnet with two possible orientations, often called 'up' and 'down'. This forms a natural two-level system, or qubit, which is the fundamental unit of quantum information. The challenge lies in isolating one spin from its noisy environment long enough to perform operations, and then reading out its state without destroying it.

History

The field emerged in the late 1990s and early 2000s, with key demonstrations in quantum dots and NV centers. The first single-shot readout of a single electron spin in a quantum dot was achieved in 2004 by the group of Daniel Loss and others, though the concept of using spins as qubits was proposed earlier by Loss and DiVincenzo in 1998.

How it works

The technique typically uses a combination of magnetic fields, microwave pulses, and optical or electrical detection. For example, in diamond, a nitrogen-vacancy (NV) center hosts a single electron spin that can be polarized with green light, manipulated with microwaves, and read out via its red fluorescence. More advanced methods, like electric-field readout, exploit the spin's coupling to nearby charges to convert the spin state into an electrical signal, which is easier to integrate into devices.

In practice

It is the core technology for spin-based quantum computers, quantum memories, and highly sensitive magnetic field sensors, such as those used in nanoscale MRI and magnetometry.

Fun fact

In diamond, a single nitrogen-vacancy center can be used as a quantum sensor to detect the magnetic field of a single electron or even a single nuclear spin at room temperature.

Concept graph →

Formulas

$$\hat{H}_{\text{ex}} = J (\hat{\sigma}_+ \hat{\sigma}_- + \hat{\sigma}_- \hat{\sigma}_+)$$
Exchange interaction couples spin raising and lowering operators.
What is in the formula
Jvariableexchange coupling constant — exchange coupling constant joule
σ₊variablespin raising operator — spin raising operator
σ₋variablespin lowering operator — spin lowering operator
\hat{h}_{{eff}}=\lambda_{{nt}}(\hat{σ}_{+}\hat{σ}_{t}^{-}+\hat{σ}_{t}^{+}\hat{σ}_{-}) · 2505.00266v1

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