Pages that link to "Item:Q1047965"
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The following pages link to Four-loop verification of an algorithm for summing Feynman diagrams in the \(N=1\) supersymmetric electrodynamics (Q1047965):
Displaying 10 items.
- Factorization of integrals defining the \(\beta \)-function into integrals of total derivatives in \(N=1\) SQED, regularized by higher derivatives (Q432021) (← links)
- On the summation of Feynman graphs (Q436268) (← links)
- Higher covariant derivative regularization for calculations in supersymmetric theories (Q641930) (← links)
- A simplified method for calculating supergraphs defining the two-point Green function of a gauge field (Q864376) (← links)
- Two-loop Gell-Mann-Low function of the \(N =1\) supersymmetric Yang-Mills theory regularized by higher covariant derivatives (Q946455) (← links)
- Verifying a new identity for Green's functions of the \(n =1\) supersymmetric non-Abelian Yang-Mills theory with matter fields (Q954347) (← links)
- Summation of diagrams in \(N=1\) supersymmetric electrodynamics regularized by higher derivatives (Q1047991) (← links)
- Summation of all-loop UV divergences in maximally supersymmetric gauge theories (Q1636726) (← links)
- Contribution of matter fields to the gell-mann-low function for then \(\mathcal N = 1\) supersymmetric Yang-Mills theory regularized by higher covariant derivatives (Q2371535) (← links)
- Computer algebra calculations in supersymmetric electrodynamics (Q6040251) (← links)
