Measurement of the $W$ boson mass with the D0 detector
D0 Collaboration
TL;DR
The study presents a precise determination of the $W$ boson mass $M_W$ using 4.3 fb$^{-1}$ of D0 Run IIb data, calibrated against $Z o ee$ events and employing a fast Monte Carlo that reproduces detector response and recoil correlations. The analysis uses three complementary observables, $m_T$, $p_T^e$, and ${ ot ext{E}}_T$, with template fits and a blinded approach to avoid bias, achieving a Run IIb result of $M_W = 80.367 \,\pm\ 0.026$ GeV when combined with the prior Run IIa measurement to yield $M_W = 80.375 \,\pm\ 0.023$ GeV. A comprehensive treatment of systematics—electronic energy scale, recoil modeling, PDFs, EW corrections, and detector material—drives the precision, with Z calibration and a meticulous material-tuning strategy playing a central role in controlling non-linearities in the electron energy response. The results are consistent with the Standard Model, with implications for electroweak fits in the Higgs boson mass regime and cross-experiment consistency with CDF and LEP measurements. The methodological framework—data-driven calibration, fast-template MC, and BLUE combination—provides a robust blueprint for high-precision EW measurements in hadron-collider environments.
Abstract
We give a detailed description of the measurement of the $W$ boson mass, $M_W$, performed on an integrated luminosity of 4.3 fb$^{-1}$, which is based on similar techniques as used for our previous measurement done on an independent data set of 1 fb$^{-1}$ of data. The data were collected using the D0 detector at the Fermilab Tevatron Collider. This data set yields $1.68\times 10^6$ $W\rightarrow eν$ candidate events. We measure the mass using the transverse mass, electron transverse momentum, and missing transverse energy distributions. The $M_W$ measurements using the transverse mass and the electron transverse momentum distributions are the most precise of these three and are combined to give $M_W$ = 80.367 $\pm$ 0.013 (stat) $\pm$ 0.022 (syst) GeV = 80.367 $\pm$ 0.026 GeV. When combined with our earlier measurement on 1 fb$^{-1}$ of data, we obtain $M_W$ = 80.375 $\pm$ 0.023 GeV.
