Charmless two-body anti-triplet $b$-baryon decays
arXiv:1702.05263 · doi:10.1103/PhysRevD.95.093001
Abstract
We study the charmless two-body decays of $b$-baryons $(Î_b$, $Î_b^-$, $Î_b^0)$. We find that ${\cal B}(Î_b^-\to ÎÏ^-)=(2.08^{+0.69}_{-0.51})\times 10^{-6}$ and ${\cal B}(Î_b^0\to Σ^+ M^-)=(4.45^{+1.46}_{-1.09},11.49^{+3.8}_{-2.9},4.69^{+1.11}_{-0.79},2.98^{+0.76}_{-0.51})\times 10^{-6}$ for $M^-=(Ï^-,Ï^-,K^-,K^{*-})$, which are compatible to ${\cal B}(Î_b\to p Ï^-,p K^-)$. We also obtain that ${\cal B}(Î_b\to ÎÏ)=(2.30\pm0.10)\times 10^{-6}$, ${\cal B}(Î_b^-\toÎ^- Ï,Î^- Ï)\simeq {\cal B}(Î_b^0\toÎ^0 Ï,Î^0 Ï)=(5.35\pm0.41,3.65\pm0.16)\times 10^{-6}$ and ${\cal B}(Î^-_b\toÎ^{-} η^{(\prime)})\simeq {\cal B}(Î^0_b\to Î^0 η^{(\prime)})=(2.51^{+0.70}_{-0.46},2.99^{+1.16}_{-0.57})\times 10^{-6}$. For the CP violating asymmetries, we show that ${\cal A}_{CP}(Î_b\to p K^{*-})={\cal A}_{CP}(Î_b^-\to Σ^0(Î)K^{*-})={\cal A}_{CP}(Î_b^0\to Σ^+K^{*-})=(19.7\pm 1.4)\%$. Similar to the charmless two-body $Î_b$ decays, the $Î_b$ decays are accessible to the LHCb detector.
13 pages, no figure, version accepted by PRD