phenomenon

black hole ringdown

The vibrational decay of merged black holes produces gravitational waves with continuous or discrete frequencies.
28 related articles · 1 formulas

Description

When two black holes merge, the resulting single black hole is initially distorted, and it 'rings' like a struck bell, emitting gravitational waves that decay over time. This phase, called the ringdown, is a unique fingerprint of the final black hole's mass and spin, and it provides a direct test of Einstein's general relativity in the strong-field regime. The gravitational waves from the ringdown are not a single tone but a superposition of discrete frequencies, each corresponding to a different 'quasinormal mode' of oscillation. Analyzing these frequencies and their damping times reveals the properties of the black hole and can uncover deviations from general relativity.

History

The concept of quasinormal modes was developed in the 1970s by physicists like C.V. Vishveshwara and Saul Teukolsky, who studied perturbations of black holes. The first direct observation of a ringdown came in 2015 with LIGO's detection of GW150914, the first gravitational wave event.

How it works

The ringdown signal is characterized by a set of complex frequencies: the real part gives the oscillation frequency, and the imaginary part gives the damping time. These frequencies depend only on the black hole's mass and angular momentum, not on how it was formed — a property known as 'no-hair' in relativity. By matching observed ringdown waves to theoretical templates, scientists can measure the black hole's parameters with high precision. If the observed frequencies do not match predictions, it could signal new physics, such as extra dimensions or exotic matter.

In practice

Ringdown analysis is a standard tool in gravitational wave astronomy, used to test general relativity and to measure black hole properties from events detected by LIGO, Virgo, and KAGRA.

Fun fact

The ringdown of a black hole is so pure that it can be used as a cosmic 'standard candle' to measure distances, potentially helping to resolve the Hubble tension in cosmology.

Concept graph →

Formulas

$$\mathrm{Re}(\omega) < m \Omega_H$$
Waves extract energy from a rotating black hole.
What is in the formula
ωvariablefrequency of the wave — angular frequency radian per second
mvariableazimuthal quantum number — azimuthal quantum number
Ω_Hvariableangular velocity of the black hole horizon — angular velocity radian per second
Reoperatorextracts the real component of a complex quantity — real part
{re}(ω_{n\ellm})<mω_h · 2605.14797v1
ω<mω_h · 2607.18395v1

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