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Quantum Hook: Cool Down Faster by Making a Loop ⚡ экспресс

Original: "Quantum Pontus-Mpemba Effect Enabled by the Liouvillian Skin Effect"
· Stefano Longhi
arXiv:2601.14083 · 2026-01-20 · CC BY · ⏱ 1 min · Quantum Physics Disordered Systems
A quantum system relaxes faster if you briefly close the chain into a loop beforehand.
Abstract

In a dissipative chain with asymmetric incoherent hopping and coherent end coupling, a quantum Pontus–Mpemba effect has been discovered, driven by the Liouvillian skin effect. The skin effect, induced by non-reciprocal dissipation, localizes relaxation modes at the edges and creates a non-orthogonal spectral geometry. We consider a one-dimensional chain with coherent hopping J, asymmetric incoherent hopping J_R ≠ J_L, and tunable end coupling ε. At ε=0, left and right eigenmodes are localized at opposite ends. Two protocols are compared: a direct relaxation protocol (ε=0) and a two-stage one: first, excitation is coherently transferred through the lattice. Both have the same asymptotic decay rate, but the two-stage one relaxes faster due to less overlap with the slow boundary mode. The effect disappears when J_R=J_L, i.e., when the skin effect vanishes. The results reveal a connection between boundary-induced non-normality and protocol-dependent acceleration, opening avenues for controlling dissipation and dynamics in open quantum systems.

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The 'hot freezes faster' rule is familiar to many from water freezing outside, but in the quantum world a similar trick helps a system settle down quicker. Imagine a chain where jumps in one direction are easier than in the other. The particle gets stuck at the edge, like a car in a traffic jam on a one-way street, and energy dissipation is slow. If you briefly connect the ends – as if punching a tunnel through the whole jam – the excitation hops to the opposite edge, where the way is clear. There, energy loss goes full throttle, and the system calms down sooner, even though the final damping rate stays the same. The whole secret is in the asymmetry of the boundaries: the moment the levels become symmetric, the trick vanishes. You can spot such a maneuver using spectroscopy – by tracking signal decay frequencies. This quantum hook, deftly manipulating edge inhomogeneity and entropy, paves the way to loss management in processors and ultrasensitive sensors.

🎯 The classic Mpemba effect, first noticed by a schoolboy from Tanzania, remains unsolved: scientists have proposed over a dozen competing explanations.

Scientists
Christian DopplerD. B. McLaughlinDidier QuelozMichel MayorR. A. RossiterJacob Bekenstein
Tags
entropy Water spectroscopy
Laws
second law of thermodynamicsDoppler effectBekenstein-Hawking entropyMaxwell's equationsPlanck's lawPlanck–Einstein relation
Original: arXiv:2601.14083 · CC BY · bridge42worlds