Nonresonant renormalization scheme for twist-2 operators in su(n) yang–mills theory

HIGHLIGHTS

• What: The authors provide a number theoretic proof of the nonresonant condition for twist-2 operators essentially based on the classic result that Harmonic numbers are not integers. The authors demonstrate for twist-2 operators in SU(N ) YM theory that the matrix βγ00, which is known to be diagonal , satisfies the above nonresonant condition, thus proving the existence of the corresponding diagonal nonresonant renormalization scheme. as a formal real-analytic invertible gauge transformation S(g)1 . The authors demonstrate that Σm (x) and amp;lt; log(2) and amp;lt; 1 Therefore, by using Eqs and_ . . .
  

   

  

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