2001
DOI: 10.1016/s0370-2693(01)01062-0
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Is the up-quark massless?

Abstract: A standing mystery in the Standard Model is the unnatural smallness of the strong CP violating phase. A massless up quark has long been proposed as one potential solution. A lattice calculation of the constants of the chiral Lagrangian essential for the determination of the up quark mass, 2α8 −α5, is presented. We find 2α8 − α5 = 0.29 ± 0.18, which corresponds to mu/m d = 0.410 ± 0.036. This is the first such calculation using a physical number of dynamical light quarks, N f = 3.

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Cited by 28 publications
(21 citation statements)
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“…[1] that in lattice QCD (LQCD) with mass degenerate SU f (2) doublets of Wilson fermions it is possible to improve the approach to the continuum limit of correlation functions of gauge invariant multiplicative renormalizable (m. To avoid the difficulties related to the nature of the spectrum of the Wilson-Dirac (WD) operator (here we are referring to the well-known problem of the existence of "exceptional configurations" [2,3]) twisted-mass lattice QCD (tm-LQCD) [4] should be used for the actual com- * Talk presented by G.C. Rossi.…”
Section: Introductionmentioning
confidence: 99%
“…[1] that in lattice QCD (LQCD) with mass degenerate SU f (2) doublets of Wilson fermions it is possible to improve the approach to the continuum limit of correlation functions of gauge invariant multiplicative renormalizable (m. To avoid the difficulties related to the nature of the spectrum of the Wilson-Dirac (WD) operator (here we are referring to the well-known problem of the existence of "exceptional configurations" [2,3]) twisted-mass lattice QCD (tm-LQCD) [4] should be used for the actual com- * Talk presented by G.C. Rossi.…”
Section: Introductionmentioning
confidence: 99%
“…(The run where the reweighting was not completely negligible has the index (i).) Of course, at very small quark masses P (2) n2 becomes good enough only for a very large order n 2 . In such a case it is a question whether it would be more advantageous to keep n 2 smaller and tolerate a non-trivial reweighting.…”
Section: Analysis With Correction Factorsmentioning
confidence: 99%
“…It is taken into account in the updates by a global noisy Metropolis correction step. Since for fixed n 2 (and outside the interval [ǫ, λ]) the approximation P (1) P (2) is not exact, a final correction step is performed by reweighting the gauge configurations which are considered for the evaluation of the expectation values. This is done with a sufficiently high order polynomial P (2) n4 .…”
Section: Algorithmmentioning
confidence: 99%
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