A Black Hole with Three Event Horizons: A New Recipe ✛

Original: "Fingerprints of Loop Quantum Gravity Black Holes with Quintessence Field"
arXiv:2505.12291 · 2025-05-18 · CC BY 4.0 · 1 min
Scientists have shown: quantum corrections and dark energy can create a black hole with not one, but three event horizons.

A traditional black hole is a perfect sphere with a single point of no return. But a new model likens it to a matryoshka. Add tiny quantum loops (an idea from Rovelli) to the classic Schwarzschild portrait, along with ever-present dark energy — and you get three event horizons.

The shadow of such a hole against a glowing background is not just a dark disk, but a target with several rings: each ring traces a separate layer of the matryoshka. Most astonishingly, the innermost ring is a purely quantum effect: without the microscopic jitters of space, it wouldn't appear. By tweaking parameters, you can make the shadow pulsate or stretch into an oval — future telescopes will recognize these patterns. After a jolt, the hole vibrates, and its 'ringing' (spectrum of gravitational waves) gives away its inner structure: the frequency of the sound depends on how deep the quantum horizon is buried.

This layered structure isn't just a mental game. Shadows and waves from such holes will show how spacetime curvature and the accelerating expansion of the universe interact (a discovery by Adam Riess, recognized with a Nobel Prize). And also — whether our quantum theory of gravity is correct. Colliding matryoshkas will produce a unique ring that detectors might already be catching.

When matryoshka black holes collide, they ring not with a single tone, but a chord: each horizon contributes its own frequency. From this sound, you could deduce the thickness and number of layers.

In the movie 'Interstellar,' the black hole had only one horizon; if it had been a triple matryoshka, the journey would have turned into crossing three boundaries with different properties — and who knows what would have awaited inside.

f(r) = 1 - \frac{2M}{r} - \frac{c}{r^{3w+1}} + \frac{\alpha}{r^2}\left(\frac{B}{2} + \frac{M}{r}\right)^2
The classical Schwarzschild term, the quintessence contribution, and the LQG quantum correction.
\hat{\alpha}_{def} \approx \frac{4M}{b} + \frac{c\pi(3w+2)}{2b^{3w+1}} + \frac{\pi\alpha B^2}{4b^2} + \frac{2\pi\alpha B M}{b^3} + \frac{15\pi\alpha M^2}{4b^4}
Hierarchy of contributions: classical, quintessence, and three quantum terms.
Scientists
John Archibald WheelerJacob BekensteinEdward WittenJuan MaldacenaStephen HawkingFritz Zwicky
Concepts
logarithmic correction horizon area schwarzschild metric quantum gravity and symmetry quantum corrections black hole horizon black hole semiclassical gravity Bekenstein-Hawking entropy photon sphere kerr metric quintessence remnant wald entropy quasinormal modes Hawking area theorem schwarzschild radius gravitational radius naked singularity spin parameter