Pages that link to "Item:Q5405821"
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The following pages link to A GEOMETRIC PERSPECTIVE ON COUNTERTERMS RELATED TO DYSON–SCHWINGER EQUATIONS (Q5405821):
Displaying 10 items.
- A new perspective on intermediate algorithms via the Riemann-Hilbert correspondence (Q1621258) (← links)
- Arithmetic and geometry of a \(K3\) surface emerging from virtual corrections to Drell-Yan scattering (Q2214179) (← links)
- The dynamics of non-perturbative phases via Banach bundles (Q2233776) (← links)
- The complexities of nonperturbative computations (Q2239363) (← links)
- A measure theoretic perspective on the space of Feynman diagrams (Q2419433) (← links)
- A geometrical framework for dyons in the presence of the dilaton and the axion in four dimensions (Q2454852) (← links)
- The global \(\beta\)-functions from solutions of Dyson-Schwinger equations (Q2870435) (← links)
- Graphons and renormalization of large Feynman diagrams (Q4554824) (← links)
- Non-perturbative β-functions via Feynman graphons (Q5376708) (← links)
- Counterterms in the context of the universal Hopf algebra of renormalization (Q5415016) (← links)