Pages that link to "Item:Q4833511"
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The following pages link to Integrable renormalization I: The ladder case (Q4833511):
Displaying 21 items.
- An operator approach to the rational solutions of the classical Yang-Baxter equation (Q615183) (← links)
- Shuffle relations for regularised integrals of symbols (Q883032) (← links)
- Quantum analogy of Poisson geometry, related dendriform algebras and Rota-Baxter operators (Q1013610) (← links)
- Differential algebraic Birkhoff decomposition and the renormalization of multiple zeta values (Q1024413) (← links)
- Integrable renormalization. II: The general case (Q1777353) (← links)
- Hopf algebra structure of generalized quasi-symmetric functions in partially commutative variables (Q2034080) (← links)
- On the stability of some groups of formal diffeomorphisms by the Birkhoff decomposition (Q2456212) (← links)
- On products and duality of binary, quadratic, regular operads (Q2483832) (← links)
- Mixable shuffles, quasi-shuffles and Hopf algebras. (Q2498443) (← links)
- Cohomolgies of Rota-Baxter operators on Lie superalgebras and some classifications on Witt superalgebras (Q2684764) (← links)
- The global \(\beta\)-functions from solutions of Dyson-Schwinger equations (Q2870435) (← links)
- Twisted algebras and Rota–Baxter type operators (Q2988774) (← links)
- An algebraic Birkhoff decomposition for the continuous renormalization group (Q3024143) (← links)
- Hopf Algebras in Renormalisation (Q3053875) (← links)
- The Epstein–Glaser approach to perturbative quantum field theory: graphs and Hopf algebras (Q3438460) (← links)
- LEFT-SYMMETRIC BIALGEBRAS AND AN ANALOGUE OF THE CLASSICAL YANG–BAXTER EQUATION (Q3521635) (← links)
- FROM DYSON–SCHWINGER EQUATIONS TO THE RIEMANN–HILBERT CORRESPONDENCE (Q3583046) (← links)
- The Riccati and Ermakov-Pinney hierarchies (Q3607656) (← links)
- Counterterms in the context of the universal Hopf algebra of renormalization (Q5415016) (← links)
- From Hurwitz numbers to Feynman diagrams: counting rooted trees in log gravity (Q6048353) (← links)
- Monomial Rota-Baxter operators of nonzero weight on \(F[x, y]\) coming from averaging operators (Q6095323) (← links)
