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In general, the leading term B(0) of the beta func- tion conspires in Eq

The beta function of the dimensionless coupling must be complemented by the leading term β(0) ijk = B(0) ijk =− 1 2εgijk, which, in turn, forces the leading term of A to be A(0)

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Gradient properties of $\varphi^3$ in $d=6-\varepsilon$

hep-th · 2025-07-28 · conditional · novelty 6.0

The d = 6 gradient (A-function) structure of the phi^3 RG flow extends to d = 6 − epsilon, requiring one new three-loop constraint, Eq. (22), that the MS coefficients satisfy.

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  • Gradient properties of $\varphi^3$ in $d=6-\varepsilon$ hep-th · 2025-07-28 · conditional · none · ref 3

    The d = 6 gradient (A-function) structure of the phi^3 RG flow extends to d = 6 − epsilon, requiring one new three-loop constraint, Eq. (22), that the MS coefficients satisfy.