phenomenon

neutron star dark matter

Dark matter accumulation or effects within neutron stars, detectable through gravitational waves or other signatures.
23 related articles · 4 formulas

Description

Neutron stars are the collapsed cores of massive stars, packing more mass than the Sun into a sphere the size of a city. Their extreme density and strong gravity make them natural gravitational traps for dark matter particles, which might accumulate in their interiors over cosmic time. This accumulation could subtly alter the star's properties — its temperature, rotation, or structure — and even trigger collapse if enough dark matter gathers in the core. Because neutron stars are so compact, they amplify the effects of even a small amount of captured dark matter, making them sensitive probes of a substance that otherwise passes through ordinary matter almost unnoticed.

History

The idea that compact stars could capture dark matter dates back to the 1980s, with early work by Press and Spergel on capture in the Sun. The specific application to neutron stars as dark-matter detectors gained traction in the 1990s and 2000s, particularly with the realization that gravitational-wave observatories could probe the resulting black-hole formation.

How it works

Dark matter particles passing through a neutron star can lose energy through scattering with nucleons and become gravitationally bound. Over millions of years, repeated interactions cause them to sink toward the center, forming a dense dark-matter core. If the particles are self-annihilating, this core heats the star, potentially observable as an anomalous surface temperature. If they do not annihilate, the core may grow until it exceeds a critical mass and collapses into a small black hole, which would then swallow the neutron star from inside — a process that could be detected through gravitational waves or the sudden disappearance of the star.

In practice

Neutron stars serve as natural dark-matter detectors: by monitoring their temperatures, rotation rates, and gravitational-wave emissions, astronomers can constrain dark-matter properties such as its scattering cross-section and self-annihilation rate.

Fun fact

If dark matter accumulates enough in a neutron star, it can trigger a collapse into a black hole, and the resulting gravitational-wave signal would be a unique fingerprint of dark matter's particle nature.

Concept graph →

Formulas

$$C \sim \pi R^2 \frac{\rho_\chi}{m_\chi} v \sigma$$
Rate at which stars capture dark matter depends on density and cross-section.
What is in the formula
Cvariablecapture rate of dark matter particles by the star — capture rate per second
Rvariableradius of the star — radius metre
ρ_χvariablemass density of dark matter in the local environment — mass density kilogram per cubic metre
m_χvariablemass of a single dark matter particle — mass kilogram
vvariabletypical relative speed of dark matter particles with respect to the star — velocity metre per second
σvariablescattering cross-section between dark matter and stellar nucleons — cross section square metre
l_{{peri}}\simπr_*^2\frac{ρ_χ}{m_χ}v_{{peri}}^3p_{{scat}} · 2607.00840
$$v_{\mathrm{min}} = \frac{1}{\sqrt{2 m_N E_R}} \left( \frac{E_R m_N}{\mu} + \delta \right)$$
Minimum DM speed to excite nuclear recoil.
What is in the formula
v_minvariableMinimum dark matter speed — velocity metre per second
m_NvariableMass of the target nucleus — mass kilogram
E_RvariableRecoil energy of the nucleus — energy joule
μvariableReduced mass of the dark matter-nucleus system — reduced mass kilogram
δvariableMass splitting between dark matter states (energy gap) — energy joule
v_{χ}^{({min})}\approx\frac{1}{\sqrt{2m_ne_r}}(\frac{e_rm_n}{μ_{χn}}+δ) · 2606.30724
$$m_{\text{crit}} \sim \frac{3 k_B T}{v^2}$$
Dark matter particles above this mass heat stars; below it, they cool.
What is in the formula
m_critvariablecritical dark matter mass — mass kilogram
k_BvariableBoltzmann constant — boltzmann constant joule per kelvin
Tvariabletemperature — temperature kelvin
vvariablevelocity — velocity metre per second
m_{{crit}}\sim\frac{3k_bt}{v_*^2} · 2607.00840
m_{\rmcrit}\approx\frac{3k_bt}{v_{\star}^2} · 2607.00840v2
$$\Phi_X = f_X \frac{\rho_{\mathrm{DM}}}{m_X} v_{\mathrm{DM}}$$
Flux of dark matter particles depends on density, mass, and velocity.
What is in the formula
Φ_Xvariabledark matter particle flux — particle flux per square metre per second
f_Xvariablefraction of dark matter in the form of particle X — dimensionless
ρ_DMvariabledark matter mass density — mass density kilogram per cubic metre
m_Xvariablemass of the dark matter particle — mass kilogram
v_DMvariabletypical speed of dark matter particles — velocity metre per second
\phi_x=f_x\frac{ρ_{{dm}}}{m_x}v_{{dm}} · 2607.09845

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