Difference between revisions of "The Dark Stars"

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     <p style="text-align: left;">WIMP-annihilation in unit volume produces produces amount of energy equal to
 
     <p style="text-align: left;">WIMP-annihilation in unit volume produces produces amount of energy equal to
 
\[Q_{ann}=\left<\sigma v\right>\rho_\chi^2/m_\chi\simeq 10^{-29}
 
\[Q_{ann}=\left<\sigma v\right>\rho_\chi^2/m_\chi\simeq 10^{-29}
\frac{\mbox{\it erg}}{\mbox{\it cm}^3/\mbox{\it
+
\frac{\mbox{erg}}{\mbox{cm}^3/\mbox{s}}\frac{\left<\sigma v\right>}{3\times 10^{-26}\mbox{cm}^3/\mbox{s}} \left(\frac{n}{\mbox{cm}^{-3}}\right)^{1,6}
s}}\frac{\left<\sigma v\right>}{3\times 10^{-26}\mbox{\it
+
\left(\frac{100\mbox{GeV}}{m_\chi}\right),\] where $\rho_\chi$ is the dark matter density inside the star and $n$ is that of hydrogen.</p>
cm}^3/\mbox{\it s}} \left(\frac{n}{\mbox{\it cm}^{-3}}\right)^{1,6}
+
\left(\frac{100\mbox{\it GeV}}{m_\chi}\right),\] where $\rho_\chi$ is the dark matter density inside the star and $n$ is that of hydrogen.</p>
+
 
   </div>
 
   </div>
 
</div></div>
 
</div></div>

Revision as of 11:00, 4 October 2012





Problem 1

Estimate how much will the period of rotation of the Earth around the Sun change in one year due to gravitational capture of dark matter particles.


Problem 1

Estimate the rate of energy outcome due to the WIMP-annihilation process using the parameter values $m_{WIMP}=100GeV$ and $\langle \sigma v \rangle_{ann}=3\cdot 10^{-26} cm^3/sec$ for the annihilation cross section.


Problem 1

It is theorized that the dark matter particles' annihilation processes could be a competitive energy source in the first stars. Why did those processes play an important role only in the early Universe and why are they not important nowadays?