Changes between Version 6 and Version 7 of FourFermionbbll


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Timestamp:
Mar 24, 2021, 3:22:27 PM (3 years ago)
Author:
Yoav Afik
Comment:

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  • FourFermionbbll

    v6 v7  
    1616#!latex
    1717\begin{align*}
    18 \mathcal{L}_{eff} = \frac{g^2}{\Lambda^2}\sum_{i,j=L,R} \eta_{ij}(\bar{b}_{i} \gamma_{\mu} b_{i}) (\bar{\ell}_{j} \gamma^{\mu} \ell_{j}),
     18\mathcal{L}_{eff} = \frac{g^2}{\Lambda^2}\sum_{i,j=L,R} \eta_{ij}(\bar{b}_{i} \gamma_{\mu} b_{i}) (\bar{\ell}_{j} \gamma^{\mu} \ell_{j}) ~.
    1919\end{align*}
    2020}}}
     
    3131
    3232where the first term is the pure SM term and the second term contains the NP contributions. The NP contributions have one interference and one pure NP term:
     33
    3334{{{
    3435#!latex
    3536\begin{align*}
    36 \sigma^{NP}(g,\Lambda,m_{\ell \ell})=\frac{g^2}{\Lambda^2} \cdot \sigma^{SM \times NP}(m_{\ell \ell}) + \frac{g^4}{\Lambda^4} \cdot \sigma^{NP \times NP}(m_{\ell \ell}) ~,
     37\sigma^{NP}(g,\Lambda,m_{\ell \ell})=\frac{g^2}{\Lambda^2} \cdot \sigma^{SM \times NP}(m_{\ell \ell}) + \frac{g^4}{\Lambda^4} \cdot \sigma^{NP \times NP}(m_{\ell \ell}) ~.
    3738\end{align*}
    3839}}}