The QCD \(\beta \)-function from global solutions to Dyson-Schwinger equations
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Publication:848973
DOI10.1016/j.aop.2009.10.011zbMath1247.81592arXiv0906.1754OpenAlexW4229602136MaRDI QIDQ848973
Guillaume van Baalen, Dirk Kreimer, David Uminsky, Karen Yeats
Publication date: 24 February 2010
Published in: Annals of Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0906.1754
Related Items (14)
Non-perturbative completion of Hopf-algebraic Dyson-Schwinger equations ⋮ Non-perturbative QCD amplitudes in quenched and eikonal approximations ⋮ Resonant resurgent asymptotics from quantum field theory ⋮ Pathlike co/bialgebras and their antipodes with applications to bi- and Hopf algebras appearing in topology, number theory and physics ⋮ Semiclassical trans-series from the perturbative Hopf-algebraic Dyson-Schwinger equations: \(\phi^3\) QFT in 6 dimensions ⋮ \( \hbox{Next-to}{}^k\) leading log expansions by chord diagrams ⋮ Hopf-algebraic renormalization of QED in the linear covariant gauge ⋮ Resurgent transseries \& Dyson-Schwinger equations ⋮ Feynman diagrams and their algebraic lattices ⋮ Non-perturbative β-functions via Feynman graphons ⋮ Multigraded Dyson–Schwinger systems ⋮ Resurgent analysis of Ward-Schwinger-Dyson equations ⋮ A GEOMETRIC PERSPECTIVE ON COUNTERTERMS RELATED TO DYSON–SCHWINGER EQUATIONS ⋮ THE GLOBAL β-FUNCTIONS FROM SOLUTIONS OF DYSON–SCHWINGER EQUATIONS
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- Rearranging Dyson-Schwinger equations
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