Andrey Grozin
Budker Institute of Nuclear Physics
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Featured researches published by Andrey Grozin.
Physical Review D | 1997
Andrey Grozin; Matthias Neubert
Using methods developed for hard exclusive QCD processes, we calculate the asymptotic behavior of heavy-meson form factors at large recoil. It is determined by the leading- and subleading-twist meson wave functions. For 1{lt}{vert_bar}v{center_dot}v{sup {prime}}{vert_bar}{lt}m{sub Q}/{Lambda}, the form factors are dominated by the Isgur-Wise function, which is determined by the interference between the wave functions of leading and subleading twist. At {vert_bar}v{center_dot}v{sup {prime}}{vert_bar}{gt}m{sub Q}/{Lambda}, they are dominated by two functions arising at order 1/m{sub Q} in the heavy-quark expansion, which are determined by the leading-twist wave function alone. The sum of these contributions describes the form factors in the whole region {vert_bar}v{center_dot}v{sup {prime}}{vert_bar}{gt}1. As a consequence, there is an exact zero in the form factor for the scattering of longitudinally polarized B{sup {asterisk}} mesons at some value v{center_dot}v{sup {prime}}{approximately}m{sub b}/{Lambda}, and an approximate zero in the form factor of B mesons in the timelike region (v{center_dot}v{sup {prime}}{approximately}{minus}m{sub b}/{Lambda}). We obtain the evolution equations and sum rules for the wave functions of leading and subleading twist as well as for their moments. We briefly discuss applications to heavy-meson pair production in e{sup +}e{sup {minus}} collisions. {copyright} {ital 1997} {ital The American Physical Society}
Physical Review Letters | 2015
Andrey Grozin; Johannes M. Henn; Gregory P. Korchemsky; Peter Marquard
We present the full analytic result for the three loop angle-dependent cusp anomalous dimension in QCD. With this result, infrared divergences of planar scattering processes with massive particles can be predicted to that order. Moreover, we define a closely related quantity in terms of an effective coupling defined by the lightlike cusp anomalous dimension. We find evidence that this quantity is universal for any gauge theory and use this observation to predict the nonplanar n(f)-dependent terms of the four loop cusp anomalous dimension.
Journal of High Energy Physics | 2007
Stefan Bekavac; Dirk Seidel; Mathias Steinhauser; Andrey Grozin
We compute the three-loop relation between the pole and the minimally subtracted quark mass allowing for virtual effects from a second massive quark. We also consider the analogue effects for the on-shell wave function renormalization constant.
Journal of High Energy Physics | 2011
Andrey Grozin; Maik Höschele; Jens Hoff; Matthias Steinhauser
We compute the decoupling relations for the strong coupling, the light quark masses, the gauge-fixing parameter, and the light fields in QCD with heavy charm and bottom quarks to three-loop accuracy taking into account the exact dependence on mc/mb. The application of a low-energy theorem allows the extraction of the three-loop effective Higgs-gluon coupling valid for extensions of the Standard Model with additional heavy quarks from the decoupling constant of αs.
Journal of High Energy Physics | 2009
Andrey Grozin; Roman N. Lee
Three-loop vertex diagrams in HQET needed for sum rules for B0–0 mixing are considered. They depend on two residual energies. An algorithm of reduction of these diagrams to master integrals has been constructed. All master integrals are calculated exactly in d dimensions; their e expansions are also obtained.
Physical Review D | 2016
Andrey Grozin; Rebecca Klein; Thomas Mannel
We compute the perturbative corrections to the HQET sum rules for the matrix element of the \Delta B=2 operator that determines the mass shift of
Nuclear Physics | 2009
Andrey Grozin; I.B. Khriplovich; A. S. Rudenko
B^0
Nuclear Physics | 1997
Andrey Grozin; Matthias Neubert
,
ACM Communications in Computer Algebra | 2013
Joris van der Hoeven; Andrey Grozin; Massimiliano Gubinelli; Grégoire Lecerf; François Poulain; Denis Raux
\bar{B}^0
Physical Review D | 2017
Andrey Grozin; Thomas Mannel
states. Technically, we obtain analytically the non-factorizable contributions at order