Space Grant Consortium - University of Wisconsin - Green Bay
Space Grant Consortium - University of Wisconsin - Green Bay
Space Grant Consortium - University of Wisconsin - Green Bay
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and then can spiral in to the black hole. This accretion disk feeds the black hole and increases its<br />
mass and once the black hole has accreted enough mass the AGN is triggered 'on'. The turning<br />
on <strong>of</strong> the AGN sends out highly collimated beams <strong>of</strong> particles, accelerating to relativistic velocities<br />
along magnetic field lines. These structures are called jets. The exact physics <strong>of</strong> how the AGN is<br />
triggered, and the black hole transitions from dormant to active, are not quite clear and this is an<br />
active area <strong>of</strong> study in astrophysics. For example, it remains unclear as to whether or not an AGN<br />
turns on only once in it's lifetime, or whether it has a duty cyele where it turns on and <strong>of</strong>f several<br />
times. Also, although every galaxy has a black hole at the center, very few <strong>of</strong> them are actually<br />
active. This may be simply because not all galaxies can have an AGN, or because the AGN in a<br />
particular galaxy may be in a dormant phase <strong>of</strong> it's duty cycle.<br />
It is through the interaction <strong>of</strong> the jet with the IGM that the AGN is believed to heat the IGM.<br />
The exact method <strong>of</strong> energy transfer between the relativistic particles <strong>of</strong> the jet and the cool IGM<br />
is not known exactly, but it is probable that the turbulent mixing resulting from the jet running in<br />
to the surrounding medium is what heats the IGM gas.<br />
What we have done is to consider the lowest mass group in our study at 10 13 Mev. Assuming<br />
that the group virialized and began to cool llGyr ago, we allow it to cool for one cooling time<br />
which for such a group is 4Gyr. During this time, the potential AGN host galaxy has enough time<br />
to accrete a significant amount <strong>of</strong> mass on it's central black hole. We assume the AGN turns on<br />
after one cooling time and remains active for 2 x 10 6 years, imparting lkeV <strong>of</strong> energy per particle<br />
in the group. With this additional energy, the temperature - and therefore the cooling time - <strong>of</strong><br />
the group is increased. Figure 4 outlines the evolution <strong>of</strong> such a group, and it is evident from the<br />
cooling times and temperatures that if the group evolves in this way then the temperature after<br />
cooling to the present day is consistent with those <strong>of</strong> observed hot groups.<br />
2.4. Emissivity & Luminosity<br />
We performed another consistency check by calculating the peak luminosity <strong>of</strong> a group, given<br />
the present day temperature. We used equations 6 & 7 to calculate the emissivity and luminosity<br />
as a function <strong>of</strong> frequency. The frequency we used to calculate these was the peak frequency found<br />
using Wien's Law, Amax 0.0029jT m·K.<br />
Pavg = Eff<br />
6.8e 38Z 2 ngff -1 -3 -1<br />
TO.5 e hvjkT ergss em Hz (6)<br />
L (4j3)1T R3P avg (7)<br />
The peak frequency came out in the s<strong>of</strong>t x-rays, which is expected. The actual luminosities we<br />
calculated were on the order <strong>of</strong> Lx = 2 X 10 16 W H z-l which is significantly lower than the observed<br />
10 40 W H z-l <strong>of</strong> Croston et al 2005. But this is also consistent with our expectations in that we<br />
did not include metallicity, and the most effective way <strong>of</strong> cooling and most prominent source <strong>of</strong><br />
14