PWN#

class gammapy.astro.source.PWN(pulsar=<gammapy.astro.source.pulsar.Pulsar object>, snr=<gammapy.astro.source.snr.SNRTrueloveMcKee object>, eta_e=0.999, eta_B=0.001, morphology='Gaussian2D', age=None)[source]#

Bases: object

Simple pulsar wind nebula (PWN) evolution model.

Parameters
pulsarPulsar

Pulsar model instance.

snrSNRTrueloveMcKee

SNR model instance.

eta_efloat

Fraction of energy going into electrons.

eta_Bfloat

Fraction of energy going into magnetic fields.

ageQuantity

Age of the PWN.

morphologystr

Morphology model of the PWN.

Methods Summary

magnetic_field(t)

Estimate of the magnetic field inside the PWN.

radius(t)

Radius of the PWN at age t.

Methods Documentation

magnetic_field(t)[source]#

Estimate of the magnetic field inside the PWN.

By assuming that a certain fraction of the spin down energy is converted to magnetic field energy an estimation of the magnetic field can be derived.

Parameters
tQuantity

Time after birth of the SNR.

radius(t)[source]#

Radius of the PWN at age t.

During the free expansion phase the radius of the PWN evolves like:

\[R_{PWN}(t) = 1.44 \left(\frac{E_{SN}^3\dot{E}_0^2} {M_{ej}^5}\right)^{1/10}t^{6/5} \text{pc}\]

After the collision with the reverse shock of the SNR, the radius is assumed to be constant (See radius_reverse_shock).

Reference: https://ui.adsabs.harvard.edu/abs/2006ARA%26A..44…17G (Formula 8).

Parameters
tQuantity

Time after birth of the SNR.