95 research outputs found
B Physics on the Lattice: , , , , mixing, \fb and all that
We present a short review of our most recent high statistics lattice
determinations in the HQET of the following important parameters in B physics:
the B--meson binding energy, and the kinetic energy of the
b quark in the B meson, , which due to the presence of power
divergences require a non--perturbative renormalization to be defined; the
running mass of the b quark,
; the -- mass splitting, whose
value in the HQET is determined by the matrix element of the chromo--magnetic
operator between B meson states, ; the B parameter of the
-- mixing, , and the decay constant of the B meson,
. All these quantities have been computed using a sample of gauge
field configurations on a lattice at . For
and , we obtain our
estimates by combining results from three independent lattice simulations at
, and on the same volume.Comment: 3 latex pages, uses espcrc2.sty (included). Talk presented at
LATTICE96(heavy quarks
A strategy to compute the b-quark mass with non-perturbative accuracy
We describe a strategy for a non-perturbative computation of the b-quark mass
to leading order in 1/m in the Heavy Quark Effective Theory (HQET). The
approach avoids the perturbative subtraction of power law divergencies, and the
continuum limit may be taken. First numerical results in the quenched
approximation demonstrate the potential of the method with a preliminary result
m_b(4GeV)=4.56(2)(7) GeV. In principle, the idea may also be applied to the
matching of composite operators or the computation of 1/m corrections in HQET.Comment: Lattice2001(heavyquark) ; 3 page
A High Statistics Lattice Calculation of The B-meson Binding Energy
We present a high statistics lattice calculation of the B--meson binding
energy of the heavy--quark inside the pseudoscalar
B--meson. Our numerical results have been obtained from several independent
numerical simulations at , and , and using, for the meson
correlators, the results obtained by the APE group at the same values of
. Our best estimate, obtained by combining results at different values
of , is MeV. For the
running mass, we obtain
GeV, in reasonable
agreement with previous determinations. The systematic error is the truncation
of the perturbative series in the matching condition of the relevant operator
of the Heavy Quark Effective Theory.Comment: Latex, 13 pages, 1 figure appended in uuencoded gzip.tar.fil
Infrared Renormalons and Finite Volume
We analyze the perturbative expansion of a condensate in the O(N) non-linear
sigma model for large N on a two dimensional finite lattice. On an infinite
volume this expansion is affected by an infrared renormalon. We extrapolate
this analysis to the case of the gluon condensate of Yang-Mills theory and
argue that infrared renormalons can be detected by performing perturbative
studies even on relatively small lattices.Comment: LaTeX file, 6 figures in postscrip
On The Difficulty of Computing Higher-Twist Corrections
We discuss the evaluation of power corrections to hard scattering and decay
processes for which an operator product expansion is applicable. The Wilson
coefficient of the leading-twist operator is the difference of two perturbative
series, each of which has a renormalon ambiguity of the same order as the power
corrections themselves, but which cancel in the difference. We stress the
necessity of calculating this coefficient function to sufficiently high orders
in perturbation theory so as to make the uncertainty of the same order or
smaller than the relevant power corrections. We investigate in some simple
examples whether this can be achieved. Our conclusion is that in most of the
theoretical calculations which include power corrections, the uncertainties are
at least comparable to the power corrections themselves, and that it will be a
very difficult task to improve the situation.Comment: 27 pages, uuencoded file containing latex source and axodraw.sty fil
Can early switch to rituximab-bendamustine in a patient with follicular non-Hodgkin lymphoma progressing during R-CHOP be considered frontline treatment?: A case report
RATIONALE: Follicular non-Hodgkin lymphoma (fNHL) is a neoplasm characterized by an indolent course and chemosensitivity, but also by disease recurrence. Bendamustine is often used as frontline treatment or second line. HEADING DIAGNOSIS:: fNHL. PATIENT CONCERNS: A 63-year-old Caucasian male with diagnosis of fNHL lymphoma underwent to cyclophosphamide, doxorubicin, vincristine, and prednisone associated with rituximab chemoimmunotherapy, during which interim reevaluation showed progressive disease and severe toxicity. INTERVENTIONS: Early switch to rituximab-bendamustine. OUTCOMES: This regimen was well tolerated, patient compliance was optimal, there were no delays in administration and no infectious episodes. An interim reevaluation after 3 courses revealed that the patient was fit, the blood cell count was normal, and lymphadenopathies and nocturnal sweating had completely regressed. Of note, the PET/CT scan did not show fluorodeoxyglucose pathological uptake, clearly confirming disease regression. LESSONS: Early switching to a bendamustine-rituximab-based scheme, even during conventional chemotherapy, decreases toxicity and reduces the risk of treatment interruption or delay, with favorable effects on overall response and prognosis
An unquenched lattice QCD calculation of the mass of the bottom quark
We compute the b quark mass from dynamical lattice QCD with clover quarks.
The calculation is done at a fixed lattice spacing with sea quark masses as low
as half the strange quark mass. Our final result is m_b(m_b} = 4.25(2)(11) GeV,
where the first error is statistical and the last error is the systematic
uncertainty.Comment: 10 page
Perturbative expansions from Monte Carlo simulations at weak coupling: Wilson loops and the static-quark self-energy
Perturbative coefficients for Wilson loops and the static-quark self-energy
are extracted from Monte Carlo simulations at weak coupling. The lattice
volumes and couplings are chosen to ensure that the lattice momenta are all
perturbative. Twisted boundary conditions are used to eliminate the effects of
lattice zero modes and to suppress nonperturbative finite-volume effects due to
Z(3) phases. Simulations of the Wilson gluon action are done with both periodic
and twisted boundary conditions, and over a wide range of lattice volumes (from
to ) and couplings (from to ).
A high precision comparison is made between the simulation data and results
from finite-volume lattice perturbation theory. The Monte Carlo results are
shown to be in excellent agreement with perturbation theory through second
order. New results for third-order coefficients for a number of Wilson loops
and the static-quark self-energy are reported.Comment: 36 pages, 15 figures, REVTEX documen
Towards precision heavy flavour physics from lattice QCD
I convey an idea of the significant recent progress, which opens up good
perspectives for high-precision ab-initio computations in heavy flavour physics
based on lattice QCD. This report focuses on the strategy and the challenges of
fully non-perturbative investigations in the B-meson sector, where the b-quark
is treated within an effective theory, as followed by the ALPHA Collaboration.
As an application, I outline its use to determine the b-quark mass and
summarize the status of our ongoing project in the two dynamical flavour
theory.Comment: Invited talk at the Third Workshop on Theory, Phenomenology and
Experiments in Heavy Flavour Physics, 5-7 July 2010, Capri, Italy; 8 pages
including figures, latex2e, uses espcrc2.st
Large Wilson loops with overlap and clover fermions: Two-loop evaluation of the b-quark mass shift and the quark-antiquark potential
We compute, to two loops in pertubation theory, the fermionic contribution to
rectangular RxT Wilson loops, for different values of R and T.
We use the overlap fermionic action. We also employ the clover action, for
comparison with existing results in the literature.
In the limit R, T -> Infinity our results lead to the shift in the b-quark
mass. We also evaluate the perturbative static potential as T -> Infinity.Comment: 24 pages, 14 figures, 14 table
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