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Search for $C\!P$ violation and measurement of branching fractions and decay asymmetry parameters for $\Lambda_c^+\to\Lambda h^+$ and $\Lambda_c^+\to\Sigma^{0} h^+$ ($h\!=\!K,\,\pi$)

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arxiv 2208.08695 v2 pith:BI42QGDX submitted 2022-08-18 hep-ex

Belle Collaboration: L. K. Li , W. Shan , K. Kinoshita , I. Adachi , H. Aihara , D. M. Asner , H. Atmacan , T. Aushev
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V. Babu S. Bahinipati Sw. Banerjee P. Behera J. Bennett M. Bessner V. Bhardwaj B. Bhuyan T. Bilka A. Bobrov D. Bodrov J. Borah M. Bračko P. Branchini A. Budano M. Campajola D. Červenkov M.-C. Chang P. Chang V. Chekelian A. Chen B. G. Cheon K. Chilikin H. E. Cho K. Cho S.-J. Cho S.-K. Choi Y. Choi S. Choudhury D. Cinabro N. Dash G. De Nardo G. De Pietro R. Dhamija F. Di Capua Z. Doležal T. V. Dong D. Epifanov T. Ferber A. Frey B. G. Fulsom V. Gaur A. Garmash A. Giri P. Goldenzweig G. Gong E. Graziani T. Gu Y. Guan K. Gudkova C. Hadjivasiliou K. Hayasaka H. Hayashii M. T. Hedges W.-S. Hou C.-L. Hsu K. Inami A. Ishikawa R. Itoh W. W. Jacobs E.-J. Jang Q. P. Ji S. Jia Y. Jin K. K. Joo C. Kiesling C. H. Kim D. Y. Kim K.-H. Kim P. Kodyš T. Konno A. Korobov S. Korpar E. Kovalenko P. Krokovny T. Kuhr R. Kumar K. Kumara A. Kuzmin Y.-J. Kwon Y.-T. Lai T. Lam J. S. Lange S. C. Lee J. Li S. X. Li Y. Li Y. B. Li L. Li Gioi J. Libby K. Lieret M. Masuda S. K. Maurya M. Merola F. Metzner K. Miyabayashi R. Mizuk R. Mussa M. Nakao Z. Natkaniec A. Natochii L. Nayak M. Nayak M. Niiyama N. K. Nisar S. Nishida S. Ogawa H. Ono P. Oskin G. Pakhlova S. Pardi H. Park S.-H. Park A. Passeri S. Patra S. Paul T. K. Pedlar R. Pestotnik L. E. Piilonen T. Podobnik E. Prencipe M. T. Prim A. Rostomyan N. Rout G. Russo D. Sahoo Y. Sakai S. Sandilya A. Sangal V. Savinov G. Schnell J. Schueler C. Schwanda A. J. Schwartz Y. Seino K. Senyo M. E. Sevior M. Shapkin C. Sharma C. P. Shen J.-G. Shiu J. B. Singh A. Sokolov E. Solovieva M. Starič M. Sumihama K. Sumisawa T. Sumiyoshi W. Sutcliffe M. Takizawa U. Tamponi K. Tanida F. Tenchini M. Uchida T. Uglov Y. Unno S. Uno Y. Usov S. E. Vahsen R. van Tonder G. Varner A. Vinokurova A. Vossen E. Waheed E. Wang X. L. Wang M. Watanabe S. Watanuki O. Werbycka E. Won X. Xu B. D. Yabsley W. Yan S. B. Yang J. Yelton J. H. Yin Y. Yook C. Z. Yuan Z. P. Zhang V. Zhilich V. Zhukova
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keywords lambdaalphasigmadecaysviolationasymmetryfirstbranching
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abstract

We report a study of $\Lambda_c^+\to\Lambda h^+$ and $\Lambda_c^+\to\Sigma^{0} h^+$ ($h\!=\!K,\,\pi$) decays based on a data sample of 980~${\rm fb}^{-1}$ collected with the Belle detector at the KEKB energy-asymmetric $e^+e^-$ collider. The first results of direct $C\!P$ asymmetry in two-body singly Cabibbo-suppressed (SCS) decays of charmed baryons are measured, $A_{C\!P}^{\rm{dir}}(\Lambda_c^+\to\Lambda K^+)\!=\!+0.021\pm0.026\pm0.001$ and $A_{C\!P}^{\rm{dir}}(\Lambda_c^+\to\Sigma^0K^+)\!=\!+0.025\pm0.054\pm0.004$. We also make the most precise measurement of the decay asymmetry parameters ($\alpha$) for the four modes of interest and search for $C\!P$ violation via the $\alpha$-induced $C\!P$ asymmetry ($A_{C\!P}^{\alpha}$). We measure $A_{C\!P}^{\alpha}(\Lambda_c^+\to\Lambda K^+)\!=\!{-0.023\pm0.086\pm0.071}$ and $A_{C\!P}^{\alpha}(\Lambda_c^+\to\Sigma^0K^+)\!=\!{+0.08\pm 0.35\pm 0.14}$, which are the first $A_{C\!P}^{\alpha}$ results for SCS decays of charmed baryons. We search for $\Lambda$-hyperon $C\!P$ violation in $\Lambda_c^+\to(\Lambda,\,\Sigma^0)\pi^+$ and find $A_{C\!P}^{\alpha}(\Lambda\to p\pi^{-})\!=\!{+0.013\pm0.007\pm0.011}$. This is the first time that hyperon $C\!P$ violation has been measured via Cabibbo-favored charm decays. No evidence of baryon $C\!P$ violation is found. We also obtain the most precise branching fractions for two SCS $\Lambda_c^+$ decays, $\mathcal{B}(\Lambda_c^+\to\Lambda K^+)\!=\!(6.57\pm0.17\pm0.11\pm0.35)\times10^{-4}$ and $\mathcal{B}(\Lambda_c^+\to\Sigma^0K^+)\!=\!(3.58\pm0.19\pm0.06\pm0.19)\times10^{-4}$. The first uncertainties are statistical and the second systematic, while the third uncertainties come from the uncertainties on the world average branching fractions of $\Lambda_c^+\to(\Lambda,\,\Sigma^0)\pi^+$.

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Cited by 4 Pith papers

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