Simple approach to renormalization theory
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Publication:2837548
DOI10.1103/PhysRevD.25.392zbMath1267.81251MaRDI QIDQ2837548
William E. Caswell, Anthony D. Kennedy
Publication date: 11 July 2013
Published in: Physical Review D (Search for Journal in Brave)
Related Items (19)
Six loop analytical calculation of the field anomalous dimension and the critical exponent \(\eta\) in \(\operatorname{O}(n)\)-symmetric \(\phi^{4}\) model ⋮ Five-loop fermion anomalous dimension for a general gauge group from four-loop massless propagators ⋮ The five-loop beta function of Yang-Mills theory with fermions ⋮ Local unitarity: cutting raised propagators and localising renormalisation ⋮ Exponential renormalization ⋮ Off-shell divergences in quantum gravity ⋮ Five-loop renormalisation of QCD in covariant gauges ⋮ Combinatorics of renormalization as matrix calculus ⋮ The Hopf algebra structure of the \(R^\ast\)-operation ⋮ A Lie theoretic approach to renormalization ⋮ The \(R^{\ast}\)-operation for Feynman graphs with generic numerators ⋮ Seminaive-dimensional renormalization ⋮ A SIMPLE STRATEGY FOR RENORMALIZATION: QED AT ONE-LOOP LEVEL ⋮ A combinatorial Hopf algebra for nonlinear output feedback control systems ⋮ Operator regularization and the renormalization group to two-loop order in \(\varphi^ 3_ 6\) ⋮ Two-loop rational terms for spontaneously broken theories ⋮ Results and techniques of multi-loop calculations ⋮ Asymptotic expansions in limits of large momenta and masses ⋮ Exponential renormalisation. II. Bogoliubov's R-operation and momentum subtraction schemes
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