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Quantum Particles Can Flow Backward ⚡ экспресс

Original: "General quantum backflow in realistic wave packets"
· Tomasz Paterek, Arseni Goussev
arXiv:2511.10155 · 2025-11-13 · CC BY 4.0 · ⏱ 1 min · Quantum Physics
A new approach allows particles to move backward nearly three times more often — up to a 13% probability.
Abstract

Quantum backflow is a curious phenomenon where a particle's probability density moves opposite to its average momentum. Until now, it had never been observed: the effect is capped at a 4% probability and requires ideal wave packets with a clear momentum direction. The authors proposed a generalized formulation that lifted these limitations and boosted the "backflow" to 13%. Just as an ocean wave can briefly pull back even though the wind blows forward, a quantum particle exhibits a probability "re-entry." This paves the way for direct experiments under realistic conditions.

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A quantum particle of the microworld quantum particle can move backward even if overall it's flying forward. It's like a river, where individual currents suddenly turn against the flow, creating disorder. Previously, it was thought that such backflow didn't exceed 4% — as if only a small part of the water in a river moves backwards.

Now scientists realize: under real-world conditions, when the particle is not perfectly directed, the proportion of backward motion grows to nearly 13%. That's three times higher than the previous estimate. This discovery simplifies experiments — you don't need flawless particles, just ordinary ones. For almost a century, physicists have known about backflow's existence, but they haven't been able to directly observe it. Perhaps now this strange effect will become visible.

Related to backflow is quantum "return": a particle can reappear where it already was. Both phenomena break conventional logic.

🎯 Backflow is one of the most elusive effects in quantum mechanics. Although it follows from the equations, it hasn't been directly observed in almost a hundred years.

Scientists
Emmy NoetherJacob BekensteinStephen HawkingLudwig BoltzmannWolfgang PauliWilhelm Wien
Tags
Standard Model Water entropy
Laws
second law of thermodynamicsNoether's theoremBekenstein-Hawking entropyBoltzmann distributionfirst law of thermodynamicsspin–statistics theorem
Original: arXiv:2511.10155 · CC BY 4.0 · bridge42worlds