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Cosmic Gong: How a Black Hole Rings a Wormhole

Original: "Gravitational Waves from a Black Hole Falling Radially into a Thin-Shell Traversable Wormhole"
arXiv:2605.01216v1 · 2026-05-02 · CC BY · ⏱ 3 min · General Relativity HEP Phenomenology
A black hole falling into a traversable wormhole produces a gravitational-wave 'ringing'—a sequence of pulses and silences detectable by LIGO.
Abstract

Physicists have calculated the shape of gravitational waves from a stellar-mass black hole falling into a traversable wormhole. It turned out that the signal is a series of repeating pulses with pauses: the black hole alternately crosses the throat back and forth. According to calculations, with favorable orientation, such bursts are detectable by ground-based detectors from distances of billions of light-years. It is possible that detectors have already caught such a 'whisper' from other worlds but couldn't identify it.

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The term 'wormhole'—coined for physics by John Archibald Wheeler in 1957—still teases the imagination. It's a hypothetical tunnel through curved spacetime, connecting distant regions of the Universe or even different universes. The idea itself dates back to the Einstein-Rosen bridge, but it was Kip Thorne and colleagues in the late 1980s who showed that a traversable wormhole could exist if its throat is lined with exotic matter having negative pressure—defying conventional notions of gravity.

Imagine the wormhole as a colossal cosmic gong, and the black hole falling into it as a mallet. As the mallet approaches the throat from our side, it strikes an invisible membrane and produces a burst of gravitational waves. But once it crosses the boundary and reaches the other side, the sound disappears for us—the signal cuts off, like a note flying off into a parallel reality. This creates a distinctive pattern: a pulse, silence, another pulse—a rhythmic echo of strikes racing at the speed of light across the fabric of space. Each such jab is a gravitational whisper from another universe, one we will never see but may overhear.

The throat area of the wormhole is 3600 times larger than the black hole's horizon area: it falls like a basketball into a giant tunnel, barely disturbing the geometry. The negative energy of the shell repels the black hole, preventing the wormhole from collapsing.

To decode this cosmic chiming, physicists constructed an analytical signal model in the quadrupole approximation. As the black hole approaches the throat, time dilation effects sharply amplify the deformation amplitude of spacetime. Bright peaks flare up in the spectrum at frequencies of 10–100 Hz—right within LIGO's operating band. At a distance of 500 Mpc, the amplitude spectral density reaches 10⁻²² Hz⁻¹/², breaking through the sensitivity threshold. In other words, if such a pair comes within range, ground-based interferometers will pick up the wormhole's 'ringing' by its characteristic pattern of bursts and silences—as if we were eavesdropping on the breath of a neighboring universe.

Interestingly, due to the high symmetry of the radial infall, the 'cross' polarization vanishes—only the 'plus' polarization remains. This is a kind of signature of the event: the detector will see deformations of only a certain type, simplifying the search through the noise.

Detecting such a signal would be an observational revolution. It would directly confirm the existence of wormholes—objects that require a quantum description of gravity and violate classical energy conditions. This would open a new window into quantum gravity theory and, perhaps, connect black holes to the information paradox. The next steps are to adapt matched-filtering algorithms in LIGO data to search for pulsed signals with characteristic modulation. In the future—incorporating wormhole rotation and numerical simulations of nonlinear effects to create precise templates for future observatories like the Einstein Telescope.

🎯 The throat area of the wormhole exceeds the black hole's horizon area by a factor of 3600: it flies in there like a billiard ball into a giant pipe, and the repulsive exotic matter keeps the wormhole from collapsing.

🎬 The idea of a traversable wormhole was featured in the movie 'Interstellar' (with Kip Thorne as scientific consultant)—a journey through such a tunnel. The proposed signatures turn science fiction into observational science: now we can 'hear' a black hole plunging into a wormhole.

h_{ij}^{\text{TT}} = \frac{2G}{c^4 D} \frac{d^2 I_{ij}}{dt^2}
Here h_{ij}^{TT} is the deformation of spacetime in the transverse-traceless gauge, G is Newton's constant, c is the speed of light, D is the distance to the source, I_{ij} is the mass quadrupole moment.
\text{ASD}(f) = \sqrt{S_h(f)}
ASD(f) is the amplitude spectral density at frequency f, S_h(f) is the one-sided power spectral density of the detector noise.
Scientists
Christian DopplerD. B. McLaughlinDidier QuelozMichel MayorR. A. RossiterStephen Hawking
Tags
Wormhole black hole gravitational waves LIGO spacetime curvature Time dilation speed of light gravity numerical simulation
Laws
Doppler effectHawking radiationgravitational lensingprinciple of constancy of the speed of lightBekenstein-Hawking entropymass–energy equivalence
Original: arXiv:2605.01216v1 · CC BY · bridge42worlds