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documentation:details:aqgc [2013/07/11 11:07]
feigl
documentation:details:aqgc [2017/04/19 17:20]
Michael Rauch
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 For comparisons with programs that use the definition from [3] (for example MadGraph5 [7] with For comparisons with programs that use the definition from [3] (for example MadGraph5 [7] with
-the UFO file written by \'Eboli et  +the UFO file written by Eboli et al. [8], 
-al. [8], +
 you should note that our definition of the field strength tensors is slightly different than the one you should note that our definition of the field strength tensors is slightly different than the one
 of [3]. Therefore you have to rescale the coupling strengths by of [3]. Therefore you have to rescale the coupling strengths by
  
 \begin{eqnarray*} \begin{eqnarray*}
- f_{S,0,1}   &=&                            f_{S,0,1}^\textrm{\'Eboli}  \\ + f_{S,0,1}   &=&                            f_{S,0,1}^\textrm{Éboli}  \\ 
- f_{M,0,1}   &=& - \frac{1}{g^2}      \cdot f_{M,0,1}^\textrm{\'Eboli}  \\ + f_{M,0,1}   &=& - \frac{1}{g^2}      \cdot f_{M,0,1}^\textrm{Éboli}  \\ 
- f_{M,2,3}   &=& - \frac{4}{g'^2}     \cdot f_{M,2,3}^\textrm{\'Eboli}  \\ + f_{M,2,3}   &=& - \frac{4}{g'^2}     \cdot f_{M,2,3}^\textrm{Éboli}  \\ 
- f_{M,4,5}   &=& - \frac{2}{g g'    \cdot f_{M,4,5}^\textrm{\'Eboli}  \\ + f_{M,4,5}   &=& - \frac{2}{g g'    \cdot f_{M,4,5}^\textrm{Éboli}  \\ 
- f_{M,6,7}   &=& - \frac{1}{g^2}      \cdot f_{M,6,7}^\textrm{\'Eboli}  \\ + f_{M,6,7}   &=& - \frac{1}{g^2}      \cdot f_{M,6,7}^\textrm{Éboli}  \\ 
- f_{T,0,1,2} &=&   \frac{1}{g^4}      \cdot f_{T,0,1,2}^\textrm{\'Eboli}\\ + f_{T,0,1,2} &=&   \frac{1}{g^4}      \cdot f_{T,0,1,2}^\textrm{Éboli}\\ 
- f_{T,5,6,7} &=&   \frac{4}{g^2 g'^2} \cdot f_{T,5,6,7}^\textrm{\'Eboli}\\ + f_{T,5,6,7} &=&   \frac{4}{g^2 g'^2} \cdot f_{T,5,6,7}^\textrm{Éboli}\\ 
- f_{T,8,9}   &=&   \frac{16}{g'^4}    \cdot f_{T,8,9}^\textrm{\'Eboli}+ f_{T,8,9}   &=&   \frac{16}{g'^4}    \cdot f_{T,8,9}^\textrm{Éboli}
 \end{eqnarray*} \end{eqnarray*}