Physics Briefing Book [Input for the European Strategy for Particle Physics Update 2020]

Ellis, R. Keith; Sozzi, M.; Nisati, A.; D’Onofrio, M.; Siklér, F.; Schulte, Daniel J; D’Hondt, J.; Jaeckel, Joerg; McCullough, Matthew; Wiedemann, Urs Achim; Schune, M. H.; Monroe, J.; Klein, U.; Lansberg, Jean-Philippe; Roloff, Philipp; Pascoli, Silvia; Contardo, D.; Shiltsev, Vladimir; Schwetz, Thomas; Zito, M.; Leemans, Wim; Maestre, Juan Alcaraz; Linssen, L.; Seidel, Mike; Isidori, Gino; Asai, S.; Campana, S.; Weiler, Andreas; Kirch, K.; Campana, P.; Jones, Roger; Leogrande, E.; Halzen, F.; Sanz, Veronica; Jensen, Erk; Lou, X.; Malvezzi, S.; Biscari, C.; Peña, Carlos; Galatyuk, Tetyana; Bentvelsen, S.; Sefkow, F.; Verkerke, W.; Gavela, Belén; Redlich, Krzysztof; Heinemann, B.; Krnjaic, Gordan; Paul, Stephan; Haungs, A.; Kasemann, M.; Fajfer, Svetlana; Boer, Daniël; Salam, Gavin P.; Wulzer, Andrea; Kowalski, M.; Benedikt, Michael; Kuno, Yoshikata; Burrows, Philip; Lanfranchi, G.; Aloni, Daniel; Giudice, Gian F.; Doglioni, C.; Gschwendtner, Edda; Grojean, Christophe; Lamont, Mike; Zoccoli, À.; Cattai, A.; Schnell, G.; Gori, Stefania; Gehrmann, Thomas; Armesto, N.; Stachel, J.; Viá, C. Da; Sphicas, P.; Serra, N.; Teixeira, Ana; Döbrich, Babette; Forty, R.; Abramowicz, H.; Lusiani, A.; Vachon, B.; Dine, Michael; Stewart, G. A.; Zimmermann, Frank; Bird, Ian; Rattazzi, Riccardo; Ceccucci, A.; Dery, Avital; Pierog, T.; Maltoni, Fabio; Blas, Jorge de; Pérez, Gilad; Carena, Marcela; Girone, M.; Petit, Elisabeth; Zupan, Jure; Rivkin, Leonid; Petridis, K.; Stapnes, S.; Wittig, Hartmut; Weniger, Christoph; d’Enterria, D.; Cepeda, M.; Roeck, A. De; Andronic, A.; Hiller, Gudrun; Mezzetto, M.; Yamamoto, Akira; Nir, Yosef; Fleming, B. T.; Rossi, L.; Mertens, S.; Forti, F.; Sathyaprakash, B. S.

doi:10.2172/1573232

Cited by 30 publications

(52 citation statements)

References 0 publications

Supporting

Mentioning

Contrasting

Order By: Relevance

“…In this way, we can define not only the minimal subtraction scheme in CDR (MS) but also its analogue in DRED (DR'). 3 Since both schemes are mass independent, the first two coefficients of the strong coupling β function will be identical [42], a result we will recover. In Sect.…”

Section: Ireg To Two Loop Order: Gauge Theoriesmentioning

confidence: 70%

“…Theoretical models beyond the SM (BSM) can be constructed, for instance, as an extension in the Higgs sector by either changing the number of scalar multiplets or considering the Higgs boson as a composite particle -the so a e-mail: adriano.cherchiglia@ufabc.edu.br (corresponding author) b e-mail: carolina.perdomo@ufabc.edu.br c e-mail: alexandre.vieira@uftm.edu.br d e-mail: marcos.sampaio@ufabc.edu.br e e-mail: brigitte@fis.uc.pt called Composite Higgs Models [1,2]. Supersymmetric and dark matter extensions have also been considered in order to explain SM deviations from experimental results [3] in electroweak precision observables (EWPO) which are known with an accuracy at the per cent level or better [4][5][6]. On the other hand, precise measurements and calculations of known particles and interactions are just as important to validate, redress, or refute new models.…”

Section: Motivationsmentioning

confidence: 99%

“…To view a copy of this licence, visit http://creativecomm ons.org/licenses/by/4.0/. Funded by SCOAP 3 .…”

Section: Appendix A: Feynman Rulesmentioning

confidence: 99%

See 2 more Smart Citations

Two-loop renormalisation of gauge theories in 4D implicit regularisation and connections to dimensional methods

et al. 2021

View full text Add to dashboard Cite

We compute the two-loop $$\beta $$ β -function of scalar and spinorial quantum electrodynamics as well as pure Yang–Mills and quantum chromodynamics using the background field method in a fully quadridimensional setup using implicit regularization (IREG). Moreover, a thorough comparison with dimensional approaches such as conventional dimensional regularization (CDR) and dimensional reduction (DRED) is presented. Subtleties related to Lorentz algebra contractions/symmetric integrations inside divergent integrals as well as renormalisation schemes are carefully discussed within IREG where the renormalisation constants are fully defined as basic divergent integrals to arbitrary loop order. Moreover, we confirm the hypothesis that momentum routing invariance in the loops of Feynman diagrams implemented via setting well-defined surface terms to zero deliver non-abelian gauge invariant amplitudes within IREG just as it has been proven for abelian theories.

show abstract

Section: Ireg To Two Loop Order: Gauge Theoriesmentioning

confidence: 70%

Section: Motivationsmentioning

confidence: 99%

See 1 more Smart Citation

Two-loop renormalisation of gauge theories in 4D implicit regularisation and connections to dimensional methods

et al. 2021

View full text Add to dashboard Cite

show abstract

“…These projects include: e-e linear colliders, the ILC proposed in Japan and the CLIC proposed at CERN; and circular colliders in a 100 km tunnel that can house either e-e or h-h 1 accelerators, respectively the FCC-ee and FCC-hh proposed at CERN and the SpeC and SppC proposed in China. Detailed scenarios proposed for the energy and luminosity planning at these colliders can be found in [2] 2 .…”

Section: Introductionmentioning

confidence: 99%

Detector R&D, collider experiments

Contardo¹

2020

Proceedings of European Physical Society Conference on High Energy Physics — PoS(EPS-HEP2019)

View full text Add to dashboard Cite

“…Theoretical models beyond the SM (BSM) can be constructed, for instance, as an extension in the Higgs sector by either changing the number of scalar multiplets or considering the Higgs boson as a composite particle -the so called Composite Higgs Models [1,2]. Supersymmetric and dark matter extensions have also been considered in order to explain SM deviations from experimental results [3] in electroweak precision observables (EWPO) which are known with an accuracy at the per cent level or better [4][5][6]. On the other hand, precise measurements and calculations of known particles and interactions are just as important to validate, redress or refute new models.…”

mentioning

confidence: 99%

Two-loop renormalisation of gauge theories in $4D$ Implicit Regularisation and connections to dimensional methods

Cherchiglia,

Arias-Perdomo,

Vieira

et al. 2020

Preprint

View full text Add to dashboard Cite

We compute the two-loop β-function of scalar and spinorial quantum electrodynamics as well as pure Yang-Mills and quantum chromodynamics using the background field method in a fully quadridimensional setup using Implicit Regularization (IREG). Moreover, a thorough comparison with dimensional approaches such as conventional dimensional regularization (CDR) and dimensional reduction (DRED) is presented. Particularly, for our calculations we show that the inclusion of evanescent -scalar particle contributions needed in quasi-dimensional methods such as DRED and Four Dimensional Helicity (FDH) cancel out in the determination of the ultraviolet (UV) structure of the models we study. Subtleties related to Lorentz algebra contractions/symmetric integrations inside divergent integrals as well as renormalisation schemes are carefully discussed within IREG where the renormalisation constants are fully defined as basic divergent integrals to arbitrary loop order. Moreover we confirm the hypothesis that momentum routing invariance in the loops of Feynman diagramas implemented via setting well-defined surface terms to zero deliver non-abelian gauge invariant amplitudes within IREG just as it has been proven for abelian theories.

show abstract

Physics Briefing Book [Input for the European Strategy for Particle Physics Update 2020]

Cited by 30 publications

References 0 publications

Two-loop renormalisation of gauge theories in 4D implicit regularisation and connections to dimensional methods

Two-loop renormalisation of gauge theories in 4D implicit regularisation and connections to dimensional methods

Detector R&D, collider experiments

Two-loop renormalisation of gauge theories in $4D$ Implicit Regularisation and connections to dimensional methods

Contact Info

Product

Resources

About