Characterisation of the dip-bump structure observed in proton–proton elastic scattering at $$\sqrt{s}$$ = 8 TeV

Author:

Antchev G.,Aspell P.,Atanassov I.,Avati V.,Baechler J.,Barrera C. Baldenegro,Berardi V.,Berretti M.,Borchsh V.,Bossini E.,Bottigli U.,Bozzo M.,Burkhardt H.,Cafagna F. S.,Catanesi M. G.,Csanád M.,Csörgő T.,Deile M.,De Leonardis F.,Doubek M.,Druzhkin D.,Eggert K.,Eremin V.,Ferro F.,Fiergolski A.,Forthomme L.,Garcia F.,Georgiev V.,Giani S.,Grzanka L.,Hammerbauer J.,Isidori T.,Ivanchenko V.,Janda M.,Karev A.,Kašpar J.ORCID,Kaynak B.,Kopal J.,Kundrát V.,Lami S.,Latino G.,Linhart R.,Lindsey C.,Lokajíček M. V.,Losurdo L.,Rodríguez F. Lucas,Macrí M.,Malawski M.,Minafra N.,Minutoli S.,Naaranoja T.,Nemes F.,Niewiadomski H.,Novák T.,Oliveri E.,Oljemark F.,Oriunno M.,Österberg K.,Palazzi P.,Passaro V.,Peroutka Z.,Procházka J.,Quinto M.,Radermacher E.,Radicioni E.,Ravotti F.,Robutti E.,Royon C.,Ruggiero G.,Saarikko H.,Samoylenko V. D.,Scribano A.,Siroky J.,Smajek J.,Snoeys W.,Stefanovitch R.,Sziklai J.,Taylor C.,Tcherniaev E.,Turini N.,Urban O.,Vacek V.,Vavroch O.,Welti J.,Williams J.,Zich J.,Zielinski K.,

Abstract

AbstractThe TOTEM collaboration at the CERN LHC has measured the differential cross-section of elastic proton–proton scattering at $$\sqrt{s} = 8\,\mathrm{TeV}$$ s = 8 TeV in the squared four-momentum transfer range $$0.2\,\mathrm{GeV^{2}}< |t| < 1.9\,\mathrm{GeV^{2}}$$ 0.2 GeV 2 < | t | < 1.9 GeV 2 . This interval includes the structure with a diffractive minimum (“dip”) and a secondary maximum (“bump”) that has also been observed at all other LHC energies, where measurements were made. A detailed characterisation of this structure for $$\sqrt{s} = 8\,\mathrm{TeV}$$ s = 8 TeV yields the positions, $$|t|_{\mathrm{dip}} = (0.521 \pm 0.007)\,\mathrm{GeV^2}$$ | t | dip = ( 0.521 ± 0.007 ) GeV 2 and $$|t|_{\mathrm{bump}} = (0.695 \pm 0.026)\,\mathrm{GeV^2}$$ | t | bump = ( 0.695 ± 0.026 ) GeV 2 , as well as the cross-section values, $$\left. {\mathrm{d}\sigma /\mathrm{d}t}\right| _{\mathrm{dip}} = (15.1 \pm 2.5)\,\mathrm{{\mu b/GeV^2}}$$ d σ / d t dip = ( 15.1 ± 2.5 ) μ b / GeV 2 and $$\left. {\mathrm{d}\sigma /\mathrm{d}t}\right| _{\mathrm{bump}} = (29.7 \pm 1.8)\,\mathrm{{\mu b/GeV^2}}$$ d σ / d t bump = ( 29.7 ± 1.8 ) μ b / GeV 2 , for the dip and the bump, respectively.

Funder

Human Resources Development Operational Programme

New National Excellence Program of the Hungarian Ministry of Human Capacities

Janos Bolyai Research Scholarship of the Hungarian Academy of Sciences

Academy of Finland

Polish Ministry of Science and Higher Education

Nylands nation vid Helsingfors universitet

Suomalainen Tiedeakatemia

NSF

Magnus Ehrnrooth Foundation

MSMT CR

NKFIH/OTKA

Waldemar von Frenckell Foundation

Circles of Knowledge Club

Publisher

Springer Science and Business Media LLC

Subject

Physics and Astronomy (miscellaneous),Engineering (miscellaneous)

Reference21 articles.

1. TOTEM Collaboration, G. Antchev et al., Nucl. Phys. B 899, 527 (2015)

2. TOTEM Collaboration, G. Antchev et al., Eur. Phys. J. C 80, 91 (2020)

3. TOTEM Collaboration, G. Antchev et al., EPL 95, 41001 (2011)

4. TOTEM Collaboration, G. Antchev et al., Eur. Phys. J. C 79, 861 (2019)

5. D0 Collaboration, V.M. Abazov et al., Phys. Rev. D 86, 012009 (2012)

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