Abstract

This paper presents a measurement of the polarisation of W bosons from tbar{t} decays, reconstructed in events with one high-p_{text{ T }} lepton and at least four jets. Data from pp collisions at the LHC were collected at sqrt{s} = 8 TeV and correspond to an integrated luminosity of 20.2 fb^{-1}. The angle theta ^{*} between the b-quark from the top quark decay and a direct W boson decay product in the W boson rest frame is sensitive to the W boson polarisation. Two different W decay products are used as polarisation analysers: the charged lepton and the down-type quark for the leptonically and hadronically decaying W boson, respectively. The most precise measurement of the W boson polarisation via the distribution of cos {theta ^{*}} is obtained using the leptonic analyser and events in which at least two of the jets are tagged as b-quark jets. The fitted fractions of longitudinal, left- and right-handed polarisation states are F_{mathrm {0}}=~0.709~pm ~{0.019}, F_{mathrm {L}}=~0.299~pm ~{0.015} and F_{mathrm {R}}=~-0.008~pm ~{0.014}, and are the most precisely measured W boson polarisation fractions to date. Limits on anomalous couplings of the Wtb vertex are set.

Highlights

  • By measuring the polarisation of the W boson with high precision, the Standard Model (SM) prediction can be tested, and new physics processes which modify the structure of the W tb vertex can be probed

  • The longitudinal, left- and right-handed W boson helicity fractions are measured using the angle between the charged lepton and the reversed b-quark direction in the W boson rest frame for leptonically decaying W bosons from ttdecays

  • A data set corresponding to 20.2 fb−1 of √pp collisions at the LHC with a centre-of-mass energy of s = 8 TeV, recorded by the ATLAS experiment, is analysed

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Summary

Introduction

By measuring the polarisation of the W boson with high precision, the SM prediction can be tested, and new physics processes which modify the structure of the W tb vertex can be probed. The structure of the W tb vertex can be expressed in a general form using left- and right-handed vector (VL/R) and tensor (gL/R) couplings: LW t b = − √g bγ μ 2 (VL PL + VR PR) t Wμ−. PL/R refer to the left- and right-handed chirality projection operators, mW to the W boson mass, and g to the weak coupling constant. All of the vector and tensor couplings vanish in the SM, except VL, which corresponds to the CKM matrix element Vtb and has a value of approximately one. Dimension-six operators, introduced in effective field theories, can lead to anomalous couplings, represented by non-vanishing values of VR, gL and gR [4,5,6]

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