2017
DOI: 10.1103/physrevd.96.014506
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Improved lattice computation of proton decay matrix elements

Abstract: We present an improved result of lattice computation of the proton decay matrix elements in N f = 2 + 1 QCD. In this study, the significant improvement of statistical accuracy by adopting the error reduction technique of All-mode-averaging, is achieved for relevant form factor to proton (and also neutron) decay on the gauge ensemble of N f = 2 + 1 domain-wall fermions in m π = 0.34-0.69 GeV on 2.7 fm 3 lattice as used in our previous work [1]. We improve total accuracy of matrix elements to 10-15% from 30-40% … Show more

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Cited by 154 publications
(173 citation statements)
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“…At the lowest order, the BNV effective interactions can be written as dimension-6 three-quark-single-lepton operators inducing the decay of the proton to a pseudoscalar meson, such as pion, kaon and η, and an antilepton [11,51,52]. The effective Lagrangian consists of these interactions accompanied by the corresponding Wilson coefficients, computed perturbatively within a given high-scale model, and renormalized (customarily within the M S scheme) at µ = 2 GeV where the corresponding operators can be renormalized nonperturbatively using LQCD [53][54][55]. This procedure provides a physical scale-independent cross section, which along with the experimental constraints on the rate, leads to constraints on the parameters of BNV models.…”
Section: Baryon-number Nonconservation and Proton Decaymentioning
confidence: 99%
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“…At the lowest order, the BNV effective interactions can be written as dimension-6 three-quark-single-lepton operators inducing the decay of the proton to a pseudoscalar meson, such as pion, kaon and η, and an antilepton [11,51,52]. The effective Lagrangian consists of these interactions accompanied by the corresponding Wilson coefficients, computed perturbatively within a given high-scale model, and renormalized (customarily within the M S scheme) at µ = 2 GeV where the corresponding operators can be renormalized nonperturbatively using LQCD [53][54][55]. This procedure provides a physical scale-independent cross section, which along with the experimental constraints on the rate, leads to constraints on the parameters of BNV models.…”
Section: Baryon-number Nonconservation and Proton Decaymentioning
confidence: 99%
“…Figure 12: Summary of matrix elements obtained in our study; "W 0 , W µ " which are evaluat from "direct" method and "W α,β 0 , W α,β µ " which are evaluated "indirect" method, including systematic error as discussed in text. [55] using "direct" (blue) and "indirect" (green) methods with 2+1 flavor dynamical domain-wall fermions with Iwasaki gauge action generated by RBC and UKQCD collaborations [56]. W µ is a given linear combination of W 0 and W 1 form factors, see Ref.…”
Section: Baryon-number Nonconservation and Proton Decaymentioning
confidence: 99%
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“…Here, ψ q (0) is the quark wave function at the origin and |ψ q (0)| 2 0.0144(3)(21) GeV 3 [45] is given by the lattice QCD calculations, with the numbers in parenthesis being statistical and systematic uncertainties. G b is the effective coupling constant and will be discussed in more detail in the following sections.…”
Section: The Modelmentioning
confidence: 99%
“…(5.91) is taken from Ref. [47]: | π 0 |(ud) R u L |p | = −0.118. In the gauge coupling unification analysis presented below, we will demonstrate few different scenarios and estimate the corresponding proton lifetime using Eq.…”
Section: Gauge Coupling Unification and Proton Decay Constraintsmentioning
confidence: 99%