The Shadow of a Black Hole Changes Shape express

Original: "Gravitational equal-area law and critical phenomena of cuspy black hole shadow"
arXiv:2601.15612 · 2026-01-22 · CC BY 4.0 · 1 min
Scientists have found a way to see deviations from familiar physics by looking for a kink in a black hole's shadow.

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A black hole's shadow is a dark spot against the bright light bent by strong gravity. Usually, this spot is an almost perfect circle with a smooth edge. But if a black hole is not quite what Einstein's theory predicts, a sharp kink, like a corner on a crumpled piece of paper, can appear at the shadow's edge. Such a kink drastically changes the shadow's character: it transforms from one global structure into another.

The authors showed that the appearance of the kink can be described just like a phase transition — for example, water turning into steam. To do this, they introduced a rule similar to Maxwell's rule in thermodynamics: it determines under what conditions the kink appears. Just as water boils at a certain temperature and pressure, the kink appears for certain properties of the black hole. Near this critical point, the shadow's behavior becomes universal: it follows a power law with an exponent of 1/2.

The exponent 1/2 is exactly the kind of case that often appears in physics: for example, the magnetization of iron behaves this way near the Curie point, when it loses its magnetic properties.

This result is important for testing fundamental physics. Instead of looking for tiny deviations of the shadow's shape from a circle, one can deliberately hunt for the kink — a clear sign that the black hole does not obey standard theory. If such a kink is observed, it would point to new physics. Thus, the black hole's shadow becomes not just a picture but a tool for testing the deepest laws of nature.

Original abstract

as written by the authors arXiv:2601.15612

The formation of a cusp on a black hole shadow is a striking signature of physics beyond the Kerr paradigm. We demonstrate that this morphological change fundamentally alters the shadow's topology with the topological charge flipping from 1 to -1. To analyze this topological transition, we introduce a gravitational equal-area law, analogous to Maxwell's construction in thermodynamics, and identify a critical point for cusp formation. Near this point, we uncover universal behavior characterized by a critical exponent 1/2, which places this gravitational lensing system within the mean-field universality class. These results establish a new framework for testing fundamental physics of black hole shadows, reframing the search for deviations from general relativity as a targeted hunt for a distinct topological and critical phenomenon.

A black hole's shadow is not actually black; it is simply the region from which no light reaches us: it can be surrounded by a bright ring of bent light rays.

Scientists
Stephen HawkingJacob BekensteinJohn Archibald WheelerFritz ZwickyKarl SchwarzschildSubrahmanyan Chandrasekhar
Concepts
black hole singularity hawking area law black hole shadow horizon area critical collapse gravitational radius entropic shadow wald entropy naked singularity schwarzschild metric gravitational theory classical gravity modified gravity singularities equivalence principle test Law of Universal Gravitation logarithmic correction flat space Birkhoff's theorem equivalence principle schwarzschild radius