phenomenon

pulsar wind

A relativistic plasma outflow from neutron stars, carrying charged particles and magnetic fields.
39 related articles · 2 formulas

Description

A pulsar wind is a relativistic outflow of plasma—charged particles and magnetic fields—streaming away from a rapidly rotating neutron star. This wind is a key mechanism for how pulsars lose their rotational energy, which powers their characteristic beams of radiation and creates spectacular nebulae, such as the Crab Nebula. The wind is not a gentle breeze but an ultra-relativistic flow moving at a significant fraction of the speed of light.

History

The concept of a pulsar wind was developed in the 1970s, following the discovery of pulsars in 1967. The theory was refined by researchers like Michel and Kennel, who linked the wind to the observed nebulae around pulsars.

How it works

A pulsar's intense magnetic field, rotating at high speed, generates enormous electric fields that pull charged particles from the neutron star's surface. These particles are accelerated to relativistic speeds and stream outward along magnetic field lines, forming the pulsar wind. As the wind expands, it eventually collides with the surrounding interstellar medium or a companion star's wind, creating a termination shock where particles are further accelerated, producing high-energy radiation.

In practice

Pulsar wind studies help astrophysicists understand particle acceleration in extreme environments, which is relevant to cosmic ray production and high-energy astrophysics.

Fun fact

The pulsar wind from the Crab pulsar is so energetic that it lights up the entire Crab Nebula, which shines with the combined light of about 75,000 Suns.

Concept graph →

Formulas

$$\beta = \frac{8\pi p}{B^2}$$
Ratio of plasma pressure to magnetic pressure.
What is in the formula
βvariablePlasma beta — plasma beta
pvariablePlasma pressure — pressure pascal
BvariableMagnetic field strength — magnetic field tesla
πconstantMathematical constant — pi = 3.14159
β_{\parallel}=\frac{8πnk_bt_{\parallel}}{b^2} · 2606.07838v1
$$\omega_p = \sqrt{\frac{n e^2}{m \epsilon_0}}$$
Natural frequency of charge density oscillations.
What is in the formula
\omega_pvariableplasma angular frequency — angular frequency radian per second
nvariableelectron number density — number density per cubic metre
evariableelementary charge — electric charge coulomb
mvariableelectron mass — mass kilogram
\epsilon_0constantpermittivity of free space — vacuum permittivity = 8.8541878128e-12 farad per metre
\sqrt{}operatortakes the square root — square root
ħω_p\simeq2π\sqrt{w_mμ^{-1}a^3n_m(t)} · 2607.08826

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