The nonet symmetry scheme seems to describe rather well the masses and
\$\eta-\eta^\prime\$ mixing angle of the ground state pseudo-scalar mesons and
is thus expected to be also a good approximation for the matrix elements of the
pseudo-scalar density operators which play an important role in charmless
two-body B decays with \$\eta\$ or \$\eta^\prime\$ in the final state. In this
talk, I would like to report on a recent work on the \$B^-K^-\eta,
K^-\eta^\prime\$ decay using nonet symmetry for the matrix elements of
pseudo-scalar density operators. We find that the branching ratio \$BPP\$,
with an \$\eta\$ meson in the final state agrees well with data, while those with
an \$\eta^\prime\$ meson are underestimated by \$20-30\%\$. This could be
considered as a more or less successful prediction for QCDF, considering the
theoretical uncertainties involved. This could also indicate that an additional
power-suppressed terms could bring the branching ratio close to experiment, as
with the \$BK^*\pi\$ and \$BK^*\eta\$ decay for which the measured
branching ratios are much bigger than the QCDF predictions.
%0 Journal Article
%1 Pham2008Bto
%A Pham, T. N.
%D 2008
%K eta
%T \$BK\eta,K\eta^\prime\$ Decays
%U http://arxiv.org/abs/0810.0131
%X The nonet symmetry scheme seems to describe rather well the masses and
\$\eta-\eta^\prime\$ mixing angle of the ground state pseudo-scalar mesons and
is thus expected to be also a good approximation for the matrix elements of the
pseudo-scalar density operators which play an important role in charmless
two-body B decays with \$\eta\$ or \$\eta^\prime\$ in the final state. In this
talk, I would like to report on a recent work on the \$B^-K^-\eta,
K^-\eta^\prime\$ decay using nonet symmetry for the matrix elements of
pseudo-scalar density operators. We find that the branching ratio \$BPP\$,
with an \$\eta\$ meson in the final state agrees well with data, while those with
an \$\eta^\prime\$ meson are underestimated by \$20-30\%\$. This could be
considered as a more or less successful prediction for QCDF, considering the
theoretical uncertainties involved. This could also indicate that an additional
power-suppressed terms could bring the branching ratio close to experiment, as
with the \$BK^*\pi\$ and \$BK^*\eta\$ decay for which the measured
branching ratios are much bigger than the QCDF predictions.
@article{Pham2008Bto,
abstract = {The nonet symmetry scheme seems to describe rather well the masses and
\$\eta-\eta^{\prime}\$ mixing angle of the ground state pseudo-scalar mesons and
is thus expected to be also a good approximation for the matrix elements of the
pseudo-scalar density operators which play an important role in charmless
two-body B decays with \$\eta\$ or \$\eta^{\prime}\$ in the final state. In this
talk, I would like to report on a recent work on the \$B^{-}\to K^{-}\eta,
K^{-}\eta^{\prime}\$ decay using nonet symmetry for the matrix elements of
pseudo-scalar density operators. We find that the branching ratio \$B\to PP\$,
with an \$\eta\$ meson in the final state agrees well with data, while those with
an \$\eta^{\prime}\$ meson are underestimated by \$20-30\%\$. This could be
considered as a more or less successful prediction for QCDF, considering the
theoretical uncertainties involved. This could also indicate that an additional
power-suppressed terms could bring the branching ratio close to experiment, as
with the \$B\to K^{*}\pi\$ and \$B\to K^{*}\eta\$ decay for which the measured
branching ratios are much bigger than the QCDF predictions.},
added-at = {2019-02-23T22:09:48.000+0100},
archiveprefix = {arXiv},
author = {Pham, T. N.},
biburl = {https://www.bibsonomy.org/bibtex/2b58222c1a6c7b05f3873ea158cc3a852/cmcneile},
citeulike-article-id = {10681952},
citeulike-linkout-0 = {http://arxiv.org/abs/0810.0131},
citeulike-linkout-1 = {http://arxiv.org/pdf/0810.0131},
day = 1,
eprint = {0810.0131},
interhash = {6fb94fa3564f28757a2127cbf88177f1},
intrahash = {b58222c1a6c7b05f3873ea158cc3a852},
keywords = {eta},
month = oct,
posted-at = {2012-05-18 14:11:58},
priority = {2},
timestamp = {2019-02-23T22:15:27.000+0100},
title = {\$B\to K\eta,K\eta^{\prime}\$ Decays},
url = {http://arxiv.org/abs/0810.0131},
year = 2008
}