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Quantum control · pulse optimisation

Quantum optimal control

Shaping control pulses that drive a quantum system to a target state.

Quantum optimal control is the problem of finding a time-dependent control field — a pulse — that steers a quantum system from an initial state to a desired one, or that realises a target unitary operation, as accurately as possible. It underlies pulse design in nuclear magnetic resonance, quantum computing gate calibration, and quantum sensing.

The dominant practical method is gradient-based. GRAPE discretises the pulse in time and ascends the gradient of a fidelity functional with respect to each control amplitude. Because the dynamics are known, the gradient can be computed efficiently, and the same machinery extends to constraints on power, bandwidth, and robustness.

The quantum-control studio treats pulse optimisation as a reproducible computation with an explicit fidelity claim, so a reported result is tied to the conditions and the target it was optimised for rather than quoted in isolation.

Key concepts

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Control pulse
The time-dependent field that drives the system; the variable being optimised.
GRAPE
Gradient Ascent Pulse Engineering — the standard gradient method for pulse design.
Fidelity
How closely the achieved state or operation matches the target; the objective being maximised.
Target unitary
The operation the control is designed to realise, e.g. a quantum logic gate.
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