Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production
Abstract We present a determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z using inclusive top-quark pair production cross section measurements performed at the LHC and at the Tevatron. Following a procedure first applied by the CMS Collaboration, we extract indivi...
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2017-11-01
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Series: | European Physical Journal C: Particles and Fields |
Online Access: | http://link.springer.com/article/10.1140/epjc/s10052-017-5340-5 |
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doaj-3248c53e40154dfc914e97236d1b82e72020-11-24T22:06:49ZengSpringerOpenEuropean Physical Journal C: Particles and Fields1434-60441434-60522017-11-01771111510.1140/epjc/s10052-017-5340-5Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark productionThomas Klijnsma0Siegfried Bethke1Günther Dissertori2Gavin P. Salam3Institute for Particle Physics, ETH ZurichMax-Planck-Institute of PhysicsInstitute for Particle Physics, ETH ZurichCERN, Theoretical Physics DepartmentAbstract We present a determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z using inclusive top-quark pair production cross section measurements performed at the LHC and at the Tevatron. Following a procedure first applied by the CMS Collaboration, we extract individual values of $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements by different experiments at several centre-of-mass energies, using QCD predictions complete in NNLO perturbation theory, supplemented with NNLL approximations to all orders, and suitable sets of parton distribution functions. The determinations are then combined using a likelihood-based approach, where special emphasis is put on a consistent treatment of theoretical uncertainties and of correlations between various sources of systematic uncertainties. Our final combined result is $$\alpha _s \left( m_Z \right) =0.1177^{+0.0034{}}_{-0.0036{}}$$ α s m Z = 0 . 1177 - 0.0036 + 0.0034 .http://link.springer.com/article/10.1140/epjc/s10052-017-5340-5 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Thomas Klijnsma Siegfried Bethke Günther Dissertori Gavin P. Salam |
spellingShingle |
Thomas Klijnsma Siegfried Bethke Günther Dissertori Gavin P. Salam Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production European Physical Journal C: Particles and Fields |
author_facet |
Thomas Klijnsma Siegfried Bethke Günther Dissertori Gavin P. Salam |
author_sort |
Thomas Klijnsma |
title |
Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production |
title_short |
Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production |
title_full |
Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production |
title_fullStr |
Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production |
title_full_unstemmed |
Determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements of the total cross section for top–antitop-quark production |
title_sort |
determination of the strong coupling constant $$\alpha _s \left( m_z \right) $$ α s m z from measurements of the total cross section for top–antitop-quark production |
publisher |
SpringerOpen |
series |
European Physical Journal C: Particles and Fields |
issn |
1434-6044 1434-6052 |
publishDate |
2017-11-01 |
description |
Abstract We present a determination of the strong coupling constant $$\alpha _s \left( m_Z \right) $$ α s m Z using inclusive top-quark pair production cross section measurements performed at the LHC and at the Tevatron. Following a procedure first applied by the CMS Collaboration, we extract individual values of $$\alpha _s \left( m_Z \right) $$ α s m Z from measurements by different experiments at several centre-of-mass energies, using QCD predictions complete in NNLO perturbation theory, supplemented with NNLL approximations to all orders, and suitable sets of parton distribution functions. The determinations are then combined using a likelihood-based approach, where special emphasis is put on a consistent treatment of theoretical uncertainties and of correlations between various sources of systematic uncertainties. Our final combined result is $$\alpha _s \left( m_Z \right) =0.1177^{+0.0034{}}_{-0.0036{}}$$ α s m Z = 0 . 1177 - 0.0036 + 0.0034 . |
url |
http://link.springer.com/article/10.1140/epjc/s10052-017-5340-5 |
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