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TODO

  • Reconstruct the $p_z$ of the neutrino

  • Plot $R_{min}$ between the leptonic b jet ( $t \to b (W\to l \nu)$ ) and the muon

  • Reconstruct the top mass (selecting the jet with $R_{min}<0.4$)

  • Reconstruct the top mass using the other jets

  • Do the same plots with the btagDeepJetB

Neutrino reconstrucion

Considering the lepton massless

$$ p_W^2=(p_l+p_\nu)^2 \\ \ ; \ ; \implies 4p_{l,t} p_{\nu,z}^2-4p_{l,z}(M_W^2+2 \vec{p_{l,t}} \cdot \vec{p_{\nu,t}})p_{\nu,z}-\\ \\ -(M_W^2+2 \vec{p_{l,t}} \cdot \vec{p_{\nu,t}})^2+4E_l^2p_{\nu,t}^2=0 $$

Solve for $p_{\nu,z}$

If $\Delta>0$ choose the smallest solution

If $\Delta<0$ impose it to 0 (take only the real part of the solution)

This approach is not based on physical reasons.

There are other approachs (also using flows and NN) but here was used the simplest method

Papers on the topic:

Observation

  • There is a strange modulation in MET_phi (It should be uniform)