E. Follana
University of Zaragoza
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Featured researches published by E. Follana.
Physical Review Letters | 2008
E. Follana; C. T. H. Davies; G. P. Lepage; Junko Shigemitsu
We determine D and D(s) decay constants from lattice QCD with 2% errors, 4 times better than experiment and previous theory: f(D(s))=241(3) MeV, f(D)=207(4) MeV, and fD(s))/f(D)=1.164(11). We also obtain f(K)/f(pi)=1.189(7) and (f(D(s))/f(D))/(f(K)/f(pi))=0.979(11). Combining with experiment gives V(us)=0.2262(14) and V(cs)/V(cd) of 4.43(41). We use a highly improved quark discretization on MILC gluon fields that include realistic sea quarks, fixing the u/d, s, and c masses from the pi, K, and eta(c) meson masses. This allows a stringent test against experiment for D and D(s) masses for the first time (to within 7 MeV).
Physical Review D | 2008
Craig McNeile; C. T. H. Davies; E. Follana; K. Hornbostel; G. P. Lepage
We extend our earlier lattice-QCD analysis of heavy-quark correlators to smaller lattice spacings and larger masses to obtain new values for the c mass and QCD coupling, and, for the first time, values for the b mass: m{sub c}(3 GeV,n{sub f}=4)=0.986(6) GeV, {alpha}{sub MS}(M{sub Z},n{sub f}=5)=0.1183(7), and m{sub b}(10 GeV,n{sub f}=5)=3.617(25) GeV. These are among the most accurate determinations by any method. We check our results using a nonperturbative determination of the mass ratio m{sub b}({mu},n{sub f})/m{sub c}({mu},n{sub f}); the two methods agree to within our 1% errors and taken together imply m{sub b}/m{sub c}=4.51(4). We also update our previous analysis of {alpha}{sub MS} from Wilson loops to account for revised values for r{sub 1} and r{sub 1}/a, finding a new value {alpha}{sub MS}(M{sub Z},n{sub f}=5)=0.1184(6); and we update our recent values for light-quark masses from the ratio m{sub c}/m{sub s}. Finally, in the Appendix, we derive a procedure for simplifying and accelerating complicated least-squares fits.
Physical Review D | 2007
E. Follana; Q. Mason; C. T. H. Davies; K. Hornbostel; G. P. Lepage; Junko Shigemitsu; Howard D. Trottier; Kaven Henry Yau Wong
We use perturbative Symanzik improvement to create a new staggered-quark action (HISQ) that has greatly reduced one-loop taste-exchange errors, no tree-level order a{sup 2} errors, and no tree-level order (am){sup 4} errors to leading order in the quarks velocity v/c. We demonstrate with simulations that the resulting action has taste-exchange interactions that are 3-4 times smaller than the widely used ASQTAD action. We show how to bound errors due to taste exchange by comparing ASQTAD and HISQ simulations, and demonstrate with simulations that such errors are likely no more than 1% when HISQ is used for light quarks at lattice spacings of 1/10 fm or less. The suppression of (am){sup 4} errors also makes HISQ the most accurate discretization currently available for simulating c quarks. We demonstrate this in a new analysis of the {psi}-{eta}{sub c} mass splitting using the HISQ action on lattices where am{sub c}=0.43 and 0.66, with full-QCD gluon configurations (from MILC). We obtain a result of 111(5) MeV which compares well with the experiment. We discuss applications of this formalism to D physics and present our first high-precision results for D{sub s} mesons.
Physical Review D | 2010
C. T. H. Davies; Craig McNeile; E. Follana; G. P. Lepage; H. Na; Junko Shigemitsu
We update our previous determination of both the decay constant and the mass of the D s meson using the highly improved staggered quark formalism. We include additional results at two finer values of the lattice spacing along with improved determinations of the lattice spacing and improved tuning of the charm and strange quark masses. We obtain m Ds = 1.9691(32) GeV, in good agreement with experiment, and f Ds = 0.2480(25) GeV. Our result for f Ds is 1.6σ lower than the most recent experimental average determined from the D s leptonic decay rate and using V cs from Cabibbo-Kobayashi-Maskawa unitarity. Combining our f Ds with the experimental rate we obtain a direct determination of V cs = 1.010(22), or alternatively 0.990 +0.013 -0.016 using a probability distribution for statistical errors for this quantity which vanishes above 1. We also include an accurate prediction of the decay constant of the η c , f ηc = 0.3947(24) GeV, as a calibration point for other lattice calculations.
Physical Review D | 2008
I. Allison; M. Steinhauser; J.H. Kuhn; R. M. Woloshyn; K.G. Chetyrkin; K. Hornbostel; C. Sturm; C. T. H. Davies; Junko Shigemitsu; E. Dalgic; Howard D. Trottier; R. R. Horgan; Craig McNeile; G. P. Lepage; E. Follana
We use lattice QCD simulations, with MILC configurations and HISQ
Physical Review D | 2012
Craig McNeile; C. T. H. Davies; E. Follana; K. Hornbostel; G. P. Lepage
c
Physical Review D | 2012
Gordon Donald; C. T. H. Davies; R. J. Dowdall; E. Follana; K. Hornbostel; Jonna Koponen; G. P. Lepage; Craig McNeile
-quark propagators, to make very precise determinations of moments of charm-quark pseudoscalar, vector and axial-vector correlators. These moments are combined with new four-loop results from continuum perturbation theory to obtain several new determinations of the
Physical Review Letters | 2010
C. T. H. Davies; Craig McNeile; Kaven Henry Yau Wong; E. Follana; R. R. Horgan; K. Hornbostel; G. P. Lepage; Junko Shigemitsu; Howard D. Trottier
\msb
Physical Review D | 2012
R. J. Dowdall; Brian Colquhoun; J. O. Daldrop; C. T. H. Davies; I. D. Kendall; E. Follana; T. Hammant; R. R. Horgan; G. P. Lepage; Chris Monahan; Eike Hermann Müller
mass of the charm quark. We find
Physical Review D | 2010
C. T. H. Davies; E. Follana; I. D. Kendall; G. Peter Lepage; Craig McNeile
m_c(3 \mathrm{GeV})=0.984 (16)