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Non-perturbative renormalisation and improvement of non-singlet tensor currents in Nf = 3 QCD

Articolo
Data di Pubblicazione:
2024
Abstract:
Hadronic matrix elements involving tensor currents play an important role in decays that allow to probe the consistency of the Standard Model via precision lattice QCD calculations. The non-singlet tensor current is a scale-dependent (anomalous) quantity. We fully resolve its renormalisation group (RG) running in the continuum by carrying out a recursive finite-size scaling technique. In this way ambiguities due to a perturbative RG running and matching to lattice data at low energies are eliminated. We provide the total renormalisation factor at a hadronic scale of 233 MeV, which converts the bare current into its RG-invariant form. Our calculation features three flavours of O(a) improved Wilson fermions and tree-level Symanzik-improved gauge action. We employ the (massless) Schr & ouml;dinger functional renormalisation scheme throughout and present the first non-perturbative determination of the Symanzik counterterm c(T) derived from an axial Ward identity. We elaborate on various details of our calculations, including two different renormalisation conditions.
Tipologia CRIS:
03A-Articolo su Rivista
Keywords:
Lattice QCD; Non-Perturbative Renormalization; Renormalization and Regularization; Renormalization Group
Elenco autori:
Chimirri, Leonardo; Fritzsch, Patrick; Heitger, Jochen; Joswig, Fabian; Panero, Marco; Pena, Carlos; Preti, David
Autori di Ateneo:
PANERO Marco
Link alla scheda completa:
https://iris.unito.it/handle/2318/2005450
Link al Full Text:
https://iris.unito.it/retrieve/handle/2318/2005450/1359768/2309.04314_Chimirri_et_al_Non-perturbative_renormalisation_and_improvement_of_non-singlet_tensor_currents_in_Nf=3_QCD.pdf
Pubblicato in:
JOURNAL OF HIGH ENERGY PHYSICS
Journal
Progetto:
Future HPC & Big Data-finanziato con fondi PNRR MUR-M4C2-Investimento 1.4-Avviso"Centri Nazionali"-D.D.n.3138 del 16/12/2021 rettificato con DD n.3175 del 18/12/2021,codice MUR CN00000013, CUP D13C22001340001
  • Dati Generali
  • Aree Di Ricerca

Dati Generali

URL

https://link.springer.com/article/10.1007/JHEP07(2024)089

Aree Di Ricerca

Settori (4)


PE2_1 - Theory of fundamental interactions - (2022)

SCIENZE MATEMATICHE, CHIMICHE, FISICHE - Cosmologia e Universo

SCIENZE MATEMATICHE, CHIMICHE, FISICHE - Fisica delle Particelle e dei Nuclei

SCIENZE MATEMATICHE, CHIMICHE, FISICHE - Laboratori innovativi, strumentazione e modellizzazione fisica
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