phenomenon

galaxy cluster shadow

A shadow cast by a galaxy cluster, detectable by radio telescopes, affecting cosmic measurements.
36 related articles · 1 formulas

Description

A galaxy cluster shadow is a subtle darkening of the cosmic microwave background (CMB) radiation caused by a massive cluster of galaxies. As CMB photons pass through the cluster, they interact with the hot, ionized gas that fills the space between galaxies. This interaction, known as the Sunyaev-Zel'dovich effect, transfers energy to the photons, slightly shifting their frequency. The result is a faint 'shadow' in the CMB at certain radio frequencies, a signal that carries a wealth of information about the cluster's mass, temperature, and dynamics.

History

The effect was predicted in 1970 by Rashid Sunyaev and Yakov Zel'dovich, and the first clear detections were made in the 1980s with radio telescopes.

How it works

The hot gas in a galaxy cluster is so energetic that it contains free electrons. When a low-energy CMB photon collides with one of these fast-moving electrons, it gains energy and is scattered to a higher frequency. This inverse Compton scattering depletes the number of photons at the original low frequency, creating a shadow when observed at that frequency. The magnitude of the shadow is directly proportional to the integrated pressure of the gas along the line of sight, which in turn relates to the cluster's total mass.

In practice

Galaxy cluster shadows are used to map the distribution of matter in the universe, measure the Hubble constant, and test cosmological models by comparing cluster counts with predictions.

Fun fact

The shadow is not a shadow in the optical sense—it's actually a slight increase in brightness at higher radio frequencies, making it a 'shadow' only at specific wavelengths.

Concept graph →

Formulas

$$b = \sqrt{\frac{\xi_{\rm gal}}{\xi_{\rm DM}}}$$
Bias quantifies how much galaxies cluster relative to dark matter.
What is in the formula
bvariablebias parameter — bias parameter
ξ_galvariablegalaxy two-point correlation function — correlation function
ξ_DMvariabledark matter two-point correlation function — correlation function
√operatortakes the square root of the ratio — square root
b=\sqrt{\frac{\xi_{\rmobs}(r,z)}{\xi_{\rmdm}(r,z)}} · 2606.02773v1

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