F. Jegerlehner

ORCID: 0000-0002-5810-3534
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About
Contact & Profiles
Research Areas
  • Particle physics theoretical and experimental studies
  • Quantum Chromodynamics and Particle Interactions
  • High-Energy Particle Collisions Research
  • Cosmology and Gravitation Theories
  • Dark Matter and Cosmic Phenomena
  • Computational Physics and Python Applications
  • Black Holes and Theoretical Physics
  • Particle Accelerators and Free-Electron Lasers
  • Particle Detector Development and Performance
  • Superconducting Materials and Applications
  • Theoretical and Computational Physics
  • Quantum Mechanics and Applications
  • Distributed and Parallel Computing Systems
  • Relativity and Gravitational Theory
  • Atomic and Subatomic Physics Research
  • Nuclear physics research studies
  • Neutrino Physics Research
  • Particle accelerators and beam dynamics
  • Medical Imaging Techniques and Applications
  • Noncommutative and Quantum Gravity Theories
  • Opinion Dynamics and Social Influence
  • Cold Atom Physics and Bose-Einstein Condensates
  • Advanced Thermodynamics and Statistical Mechanics
  • Nuclear reactor physics and engineering
  • Crystallography and Radiation Phenomena

Humboldt-Universität zu Berlin
2014-2024

Istituto Nazionale di Fisica Nucleare, Laboratori Nazionali di Frascati
2016-2020

Deutsches Elektronen-Synchrotron DESY
2005-2019

Max Planck Society
2019

Institute of Particle Physics
2017

Austrian Academy of Sciences
2014

Universität Hamburg
2013

University of Silesia in Katowice
2009-2010

Institute of Physics
2009-2010

Institute of Nuclear Physics, Polish Academy of Sciences
2008

Tadayoshi Aoyama Nils Asmussen M. Benayoun Johan Bijnens Thomas Blum and 95 more Mattia Bruno I. Caprini C. M. Carloni Calame Marco Cè Gilberto Colangelo F. Curciarello H. Czyż Igor Danilkin M. Davier C. T. H. Davies Michele Della Morte S.I. Eidelman A. X. El-Khadra Antoine Gérardin D. Giusti Maarten Golterman Steven Gottlieb Vera Gülpers Franziska Hagelstein Masashi Hayakawa Gregorio Herdoíza D. W. Hertzog A. Hoecker Martin Hoferichter Bai-Long Hoid Renwick J. Hudspith F.V. Ignatov Taku Izubuchi F. Jegerlehner Luchang Jin Alexander Keshavarzi T. Kinoshita Bastian Kubis A. Kupich A. Kupść Laetitia Laub Christoph Lehner Laurent Lellouch I.B. Logashenko B. Malaescu Kim Maltman Marina Krstić Marinković Pere Masjuan Aaron S. Meyer Harvey B. Meyer T. Mibe K. Miura S. Müller M. Nio Daisuke Nomura Andreas Nyffeler Vladimir Pascalutsa M. Passera E. Pérez del Río Santiago Peris Antonin Portelli Massimiliano Procura C. F. Redmer B. L. Roberts Pablo Sánchez-Puertas S. I. Serednyakov B. Shwartz Silvano Simula Dominik Stöckinger Hyejung Stöckinger-Kim Peter Stoffer T. Teubner R. G. Van de Water Marc Vanderhaeghen G. Venanzoni Georg von Hippel Hartmut Wittig Z. Zhang М. Н. Ачасов Adnan Bashir Nuno Cardoso Bipasha Chakraborty En-Hung Chao Jérôme Charles Andreas Crivellin Oleksandra Deineka A. G. Denig Carleton DeTar C. A. Domínguez A. E. Dorokhov В. П. Дружинин Gernot Eichmann Matteo Fael Christian S. Fischer Elvira Gámiz Zechariah Gelzer Jeremy Green Saïda Guellati-Khélifa D. Hatton Nils Hermansson–Truedsson

We review the present status of Standard Model calculation anomalous magnetic moment muon. This is performed in a perturbative expansion fine-structure constant $\alpha$ and broken down into pure QED, electroweak, hadronic contributions. The QED contribution by far largest has been evaluated up to including $\mathcal{O}(\alpha^5)$ with negligible numerical uncertainty. electroweak suppressed $(m_\mu/M_W)^2$ only shows at level seventh significant digit. It two loops known better than one...

10.1016/j.physrep.2020.07.006 article EN cc-by-nc-nd Physics Reports 2020-08-14

10.1016/j.physrep.2009.04.003 article EN Physics Reports 2009-05-19

One-loop corrections to the Higgs-boson decays $H{\ensuremath{\tau}}^{+}{\ensuremath{\tau}}^{\ensuremath{-}}$, $H{W}^{+}{W}^{\ensuremath{-}}$, and $\mathrm{HZZ}$ are calculated up masses of about 1 TeV. The order 10% for $200 \mathrm{GeV}\ensuremath{\lesssim}{m}_{H}\ensuremath{\lesssim}1 \mathrm{TeV}$ within renormalization scheme adopted. Renormalization problems discussed in detail. A complete set one-loop counterterms 't Hooft gauge is presented.

10.1103/physrevd.23.2001 article EN Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields 1981-05-01

A global fit of parameters allows us to pin down the Hidden Local Symmetry (HLS) effective Lagrangian, which we apply for prediction leading hadronic vacuum polarization contribution muon g−2. The latter is dominated by annihilation channel e + −→π π −, data are available scan (CMD-2 & SND) and ISR (KLOE-2008, KLOE-2010 BaBar) experiments. It well known that different sets not in satisfactory agreement. In fact it possible fix model without using − data, instead dipion spectra measured...

10.1140/epjc/s10052-013-2453-3 article EN cc-by The European Physical Journal C 2013-06-01

I present a status report of the hadronic vacuum polarization effects for muon g –2, to be considered as an update [1]. The concerns recent new inclusive R measurements from KEDR in energy range 1.84 3.72 GeV. For leading order contributions find [see formula PDF] based on e + - data [incl. τ data], (NLO) and (NNLO). Collecting progress light-by-light scattering adopt π 0 , η η' [95 ± 12] axial-vector [8 3] scalar [-6 1] π, K loops [-20 5] quark [22 4] tensor [1 0] NLO [3 2] which yields...

10.1051/epjconf/201816600022 article EN cc-by EPJ Web of Conferences 2018-01-01

10.1007/s100520100573 article EN The European Physical Journal C 2001-01-01

10.1007/bf01552495 article EN Zeitschrift für Physik C 1986-06-01

The discovery of the Higgs by ATLAS and CMS at LHC not only provided last missing building block electroweak Standard Model, mass has been found to have a very peculiar value about 126 GeV, which is such that vacuum stability extending up Planck scale. This may much deeper drawback than anticipated so far. impact on running SM gauge, Yukawa couplings scale discussed in several articles recently. Here we consider masses discuss role quadratic divergences within Model. change sign coefficient...

10.5506/aphyspolb.45.1167 article EN Acta Physica Polonica B 2014-01-01

Previous studies have shown that the Hidden Local Symmetry (HLS) model, supplied with appropriate symmetry breaking mechanisms, provides an effective Lagrangian (Broken Symmetry, BHLS) which encompasses a large number of processes within unified framework. Based on it, global fit procedure allows for simultaneous description $$e^+ e^-$$ annihilation into six final states— $$\pi ^+\pi ^-$$ , ^0\gamma $$ $$\eta \gamma ^-\pi ^0$$ $$K^+K^-$$ $$K_L K_S$$ —and includes dipion spectrum in $$\tau...

10.1140/epjc/s10052-015-3830-x article EN cc-by The European Physical Journal C 2015-12-01
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