concept

modified gravity singularities

Singularities in extended gravity theories include wormholes, monopoles, and naked singularities with stable event horizons.
111 related articles · 1 formulas

Description

Modified gravity singularities are exotic solutions in extended theories of gravity, where the standard black hole singularity is replaced or supplemented by other structures like wormholes, monopoles, or naked singularities. In general relativity, a black hole's center is a point of infinite density where physics breaks down. Modified theories—such as loop quantum gravity, string theory, or higher-order curvature models—often smooth out this singularity, leaving behind a finite, traversable region or a horizon that behaves differently from the classical picture.

History

The concept of naked singularities was discussed by Roger Penrose in the 1960s as part of the cosmic censorship hypothesis. Modified gravity solutions with wormholes and regular black holes emerged in the 1980s and 1990s, particularly in string theory and loop quantum gravity, and remain an active area of theoretical research.

How it works

In these theories, the gravitational field is described by more complex equations that include quantum corrections or additional curvature terms. These corrections can prevent the collapse to a point, creating a 'bounce' that forms a wormhole or a regular core. A naked singularity is a singularity without an event horizon, meaning it is visible to distant observers—something general relativity forbids but some modified theories allow. The stability of these structures depends on the specific theory and the balance of forces near the core.

In practice

These models are used to predict gravitational wave signatures from black hole mergers, as the 'ringdown' phase would differ if the object has a wormhole or a modified horizon instead of a classical black hole.

Fun fact

If a naked singularity exists, it would allow observers to see the breakdown of physics directly, potentially revealing the quantum nature of gravity without needing to enter a black hole.

Concept graph →

Formulas

$$a_0 = \frac{c^2}{\ell}$$
Characteristic acceleration scale in modified gravity.
What is in the formula
a_0variableCharacteristic acceleration scale — acceleration metre per second squared
cconstantSpeed of light in vacuum — speed of light = 299792458 metre per second
\ellconstantA characteristic length scale of the modified gravity theory — length scale metre
a_0=\frac{c^2}{\xi\ell_{\rmds}} · 2601.04290v1

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