1992
DOI: 10.1103/physrevd.46.r3699
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Remark on the effect of renormalization scheme dependence on the determination ofΛQCDfrom τ-lepton decay

Abstract: The perturbative QCD corrections to the semileptonic decay width of the r lepton are analyzed in various renormalization schemes. Significant differences are found between a priori admissible schemes, which indicates that it is impossible to use these corrections to obtain a precise determination of the QCD scale parameter A.PACS number(s): 13.35. + s, 12.38.Aw, 12.38.QkRecently there has been some interest in the quantum where k = p / m , is a constant scale parameter, p is the chromodynamic effects in r-lept… Show more

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Cited by 7 publications
(38 citation statements)
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“…In view of the arbitrariness in the selection of the RRS, no absolute meaning can, however, be given to the scale µ or the parameter k and thus no arguments on the existence of a "natural" scale, given for instance by Q, are sufficient to fix the RS. I have repeated these simple facts as the author of [1] starts his criticism of the "conventional" approach with a correct but obvious and well-known observation just made, i.e. that the same µ, or equaivalently k, implies different r i 's and a(µ) in different RRS's.…”
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confidence: 85%
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“…In view of the arbitrariness in the selection of the RRS, no absolute meaning can, however, be given to the scale µ or the parameter k and thus no arguments on the existence of a "natural" scale, given for instance by Q, are sufficient to fix the RS. I have repeated these simple facts as the author of [1] starts his criticism of the "conventional" approach with a correct but obvious and well-known observation just made, i.e. that the same µ, or equaivalently k, implies different r i 's and a(µ) in different RRS's.…”
mentioning
confidence: 85%
“…In a recent article [1] P. Raczka has questioned the optimism of several earlier papers [2,3,4] concernig the possibility to use the semileptonic decay rate of the τ -lepton and namely the quantity r τ appearing in the measured ratio R τ ≡ Γ(τ − → ν τ + hadrons) Γ(τ − → ν τ e − ν e ) = 3 (1 + r τ ) (1 + O(α em ))…”
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confidence: 99%
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