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Whirlpools Around Black Holes: A Key to Dark Matter ⚡ экспресс

Original: "Feeding a Kerr black hole with quantized vortices"
arXiv:2512.03561 · 2025-12-03 · CC BY · ⏱ 1 min · General Relativity
Stable whirlpools of dark matter particles have been discovered around rotating black holes, changing our understanding of the invisible Universe.
Abstract

Scientists found that near rotating black holes, quantum vortices can form—like whirlwinds, but in the 'fluid' of spacetime. These vortices alter the properties of dark matter and offer a glimpse into gravity’s deepest secrets. How do these cosmic whirlpools unveil the rotation of the black hole itself?

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A spinning black hole acts like a giant funnel, but instead of just sucking in everything around it, it twists space itself, like a swift river current. New calculations show that in this maelstrom, stable vortices can be born from ultralight particles — likely building blocks of dark matter. Unlike ordinary objects, these whirlpools don’t immediately plummet into the abyss but circle around for a long time, their motion betraying just how much the black hole warps spacetime around it — an effect predicted by Einstein’s theory.

Sometimes the vortices tear apart, releasing energy. These flashes may already be caught by telescopes like the Japanese XRISM satellite.

Thus, we gain a new tool to study black holes and dark matter. The most surprising aspect is the scale: a whirlpool can exceed the size of the Solar System while remaining invisible, because its particles are lighter than a feather. These giant ghostly structures live for millions of years and may already appear to us as brief flares near black holes.

🎯 These whirlpools are billions of times finer than an atom, yet span millions of kilometers, dwarfing the black hole itself.

Scientists
Stephen HawkingJacob BekensteinAlbert EinsteinFritz ZwickyVera RubinBernhard Riemann
Tags
black hole dark matter spacetime curvature
Laws
Hawking radiationgravitational lensingBekenstein-Hawking entropyEinstein field equationsequivalence principlevirial theorem
Original: arXiv:2512.03561 · CC BY · bridge42worlds