Production of tau tau jj final states at the LHC and the TauSpinner algorithm: the spin-2 case

TL;DR

This paper demonstrates how the TauSpinner algorithm can incorporate a non-standard spin-2 particle into simulations of tau tau jj final states at the LHC, enabling studies of new physics effects without re-generating events.

Contribution

It introduces an implementation of a spin-2 state into TauSpinner using MadGraph5 amplitudes, allowing for simulation of non-standard couplings in tau pair production with jets.

Findings

Successful integration of spin-2 amplitudes into TauSpinner

Validation through consistency tests and numerical results

Enhanced capability to study new physics in tau tau jj events

Abstract

The TauSpinner algorithm is a tool that allows to modify the physics model of the Monte Carlo generated samples due to the changed assumptions of event production dynamics, but without the need of re-generating events. With the help of weights $\tau$-lepton production or decay processes can be modified accordingly to a new physics model. In a recent paper a new version TauSpinner ver.2.0.0 has been presented which includes a provision for introducing non-standard states and couplings and study their effects in the vector-boson-fusion processes by exploiting the spin correlations of $\tau$-lepton pair decay products in processes where final states include also two hard jets. In the present paper we document how this can be achieved taking as an example the non-standard spin-2 state that couples to Standard Model particles and tree-level matrix elements with complete helicity information included for the parton-parton scattering amplitudes into a $\tau$-lepton pair and two outgoing partons. This implementation is prepared as the external (user provided) routine for the TauSpinner algorithm. It exploits amplitudes generated by MadGraph5 and adopted to the TauSpinner algorithm format. Consistency tests of the implemented matrix elements, reweighting algorithm and numerical results for observables sensitive to $\tau$ polarization are presented.