matching coefficients for the =2 operators in the lattice static theory
arXiv:hep-lat/9812007 · doi:10.1103/PhysRevD.60.034501
Abstract
We present the perturbative matching coefficient to which relates the =2 operator in the continuum to that of the lattice static theory, which is important in the accurate extraction of the continuum value of the from lattice simulations. The coefficients are obtained by the one-loop calculations in both of the continuum and lattice theory. We find that two new dimension seven operators appear at the with the O(1) coefficients. We also discuss the possible cancellation of correction in the ratio $B_B=<\bar{B}|\Op_L|B>/ ((8/3)(f_{B}M_{B})^2)$ qualitatively.
14 pages, no figures, uses REVTeX; added references, corrected typos
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- Matching lattice and continuum four-fermion operators with nonrelativistic QCD and highly improved staggered quarks
- A lattice NRQCD calculation of the mixing parameter B_B
- Width difference in the - system with lattice NRQCD
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