Integrable renormalization I: The ladder case
From MaRDI portal
Publication:4833511
DOI10.1063/1.1786680zbMath1071.81063arXivhep-th/0402095OpenAlexW3105796006MaRDI QIDQ4833511
Li Guo, Kurusch Ebrahimi-Fard, Dirk Kreimer
Publication date: 15 December 2004
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/0402095
Related Items
Shuffle relations for regularised integrals of symbols ⋮ An operator approach to the rational solutions of the classical Yang-Baxter equation ⋮ From Hurwitz numbers to Feynman diagrams: counting rooted trees in log gravity ⋮ Monomial Rota-Baxter operators of nonzero weight on \(F[x, y\) coming from averaging operators] ⋮ Cohomolgies of Rota-Baxter operators on Lie superalgebras and some classifications on Witt superalgebras ⋮ LEFT-SYMMETRIC BIALGEBRAS AND AN ANALOGUE OF THE CLASSICAL YANG–BAXTER EQUATION ⋮ Twisted algebras and Rota–Baxter type operators ⋮ On the stability of some groups of formal diffeomorphisms by the Birkhoff decomposition ⋮ An algebraic Birkhoff decomposition for the continuous renormalization group ⋮ Counterterms in the context of the universal Hopf algebra of renormalization ⋮ On products and duality of binary, quadratic, regular operads ⋮ FROM DYSON–SCHWINGER EQUATIONS TO THE RIEMANN–HILBERT CORRESPONDENCE ⋮ Mixable shuffles, quasi-shuffles and Hopf algebras. ⋮ Hopf Algebras in Renormalisation ⋮ The Riccati and Ermakov-Pinney hierarchies ⋮ Hopf algebra structure of generalized quasi-symmetric functions in partially commutative variables ⋮ Quantum analogy of Poisson geometry, related dendriform algebras and Rota-Baxter operators ⋮ Differential algebraic Birkhoff decomposition and the renormalization of multiple zeta values ⋮ The Epstein–Glaser approach to perturbative quantum field theory: graphs and Hopf algebras ⋮ THE GLOBAL β-FUNCTIONS FROM SOLUTIONS OF DYSON–SCHWINGER EQUATIONS
Cites Work
- Unnamed Item
- Ennea-algebras
- An analytic problem whose solution follows from a simple algebraic identity
- Hopf algebras, renormalization and noncommutative geometry
- On the Hopf algebra strucutre of perturbative quantum field theories
- Normal coordinates and primitive elements in the Hopf algebra of renormalization
- Insertion and elimination: The doubly infinite Lie algebra of Feynman graphs
- Insertion and elimination Lie algebra: the ladder case
- Loday-type algebras and the Rota-Baxter relation
- Quadri-algebras
- Baxter algebras and shuffle products
- Renormalization in quantum field theory and the Riemann-Hilbert problem. I: The Hopf algebra structure of graphs and the main theorem
- On the structure of free Baxter algebras
- Some aspects of Baxter's functional equation
- Baxter algebras and combinatorial identities. II
- ON THE DIFFERENTIAL EQUATIONS OF THE CHARACTERS FOR THE RENORMALIZATION GROUP
- Chen's iterated integral represents the operator product expansion
- One more kind of the classical Yang-Baxter equation
- Renormalization in quantum field theory and the Riemann-Hilbert problem. II: The \(\beta\)-function, diffeomorphisms and the renormalization group.
- Pre-Poisson algebras
This page was built for publication: Integrable renormalization I: The ladder case