Quantum Mpemba Effect: Controlled Cooling express

Original: "A General Strategy for Realizing Mpemba Effects in Open Quantum Systems"
· Yaru Liu, Yucheng Wang
arXiv:2511.04354 · 2025-11-06 · CC BY 4.0 · 1 min
Physicists have found a way to speed up or slow down the approach of quantum systems to equilibrium by temporarily increasing energy loss in specific couplings.

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Everything tends toward equilibrium: tea cools, a pendulum swings to rest. The measure of this movement is entropy — growing disorder. But sometimes hot water freezes before warm. The Mpemba effect isn't just a curiosity: it shows up in the quantum world too. Scientists have devised a way to control this paradox.

Their method resembles playing with linked swings: to calm a wildly oscillating chain, you briefly 'loosen the springs' on the most frenzied ones, and the overall chaos subsides. In a quantum system, the 'swings' are particles, and 'loosening the springs' means temporarily increasing energy leakage in specific couplings.

This trick doesn't depend on initial conditions and works for any quantum objects — from cold helium atoms to computational qubits.

The paradox was discovered by a schoolboy in 1963, but Aristotle knew of it in antiquity: he advised heating water to make ice faster.

Fine-tuning the damping promises to speed up quantum computers, letting them reach a stable state more quickly. Ludwig Boltzmann taught that entropy grows relentlessly, but in open systems we can intervene in this process.

The Mpemba effect, discovered by a schoolboy in the 20th century, was described by Aristotle: in the 4th century BC, he noted that the people of Pontus heated water before freezing to make ice form faster.

Scientists
Ludwig BoltzmannRudolf ClausiusJacob BekensteinWilhelm WienCharles BennettJohn von Neumann
Concepts
quantum mpemba effect quantum freezing phenomena thermal equilibrium relaxation dephasing error suppression superposition principle squeezed state ground state memory effect heat dissipation damping rate quenching regime shift energy dissipation quasiparticle qubit lifetime ensemble feedback false vacuum decay