Observation of the decays B+Σc(2455)++ΞˉcB^{+} \to \Sigma_{c}(2455)^{++} \bar{\Xi}_{c}^{\prime-} and B0Σc(2455)0Ξˉc0B^{0} \to \Sigma_{c}(2455)^{0} \bar{\Xi}_{c}^{\prime0}

Using a combined dataset of over 1.29 billion Υ(4S)\Upsilon(4S) decays from the Belle and Belle II experiments, researchers report the first observation of the BB-meson decays B+Σc(2455)++ΞˉcB^{+} \to \Sigma_{c}(2455)^{++} \bar{\Xi}_{c}^{\prime-} and B0Σc(2455)0Ξˉc0B^{0} \to \Sigma_{c}(2455)^{0} \bar{\Xi}_{c}^{\prime0} with statistical significances of 6.4σ6.4\,\sigma and 5.3σ5.3\,\sigma, respectively, and measure their branching fractions.

Original authors: Belle, Belle II Collaborations, :, M. Abumusabh, A. Aggarwal, H. Ahmed, J. K. Ahn, Y. Ahn, M. Akdag, N. Akopov, S. Alghamdi, M. Alhakami, N. Althubiti, K. Amos, M. Angelsmark, N. Anh Ky, C. Antonioli
Published 2026-06-12
📖 4 min read🧠 Deep dive

Original authors: Belle, Belle II Collaborations, :, M. Abumusabh, A. Aggarwal, H. Ahmed, J. K. Ahn, Y. Ahn, M. Akdag, N. Akopov, S. Alghamdi, M. Alhakami, N. Althubiti, K. Amos, M. Angelsmark, N. Anh Ky, C. Antonioli, K. Arai, H. Atmacan, V. Aushev, R. Ayad, V. Babu, H. Bae, N. K. Baghel, S. Bahinipati, P. Bambade, Sw. Banerjee, M. Barrett, M. Bartl, J. Baudot, A. Beaubien, F. Becherer, J. Becker, G. F. Benfratello, J. V. Bennett, F. U. Bernlochner, V. Bertacchi, M. Bertemes, E. Bertholet, M. Bessner, S. Bettarini, V. Bhardwaj, B. Bhuyan, F. Bianchi, T. Bilka, D. Biswas, A. Bobrov, D. Bodrov, G. Bonvicini, J. Borah, A. Boschetti, A. Bozek, M. Bračko, P. Branchini, R. A. Briere, T. E. Browder, A. Budano, S. Bussino, Q. Campagna, M. Campajola, M. Carminati, G. Casarosa, C. Cecchi, P. Cheema, L. Chen, B. G. Cheon, C. Cheshta, H. Chetri, K. Chilikin, K. Chirapatpimol, H. -E. Cho, K. Cho, S. -J. Cho, S. -K. Choi, S. Choudhury, S. Chutia, J. Cochran, J. A. Colorado-Caicedo, I. Consigny, L. Corona, S. Cuccuini, J. X. Cui, E. De La Cruz-Burelo, S. A. De La Motte, G. De Nardo, G. De Pietro, R. de Sangro, M. Destefanis, S. Dey, R. Dhayal, A. Di Canto, J. Dingfelder, Z. Doležal, X. Dong, M. Dorigo, G. Dujany, P. Ecker, D. Epifanov, J. Eppelt, R. Farkas, P. Feichtinger, T. Ferber, T. Fillinger, C. Finck, G. Finocchiaro, F. Forti, B. G. Fulsom, P. Gagneja, R. Garg, A. Garmash, G. Gaudino, V. Gaur, V. Gautam, A. Gaz, A. Gellrich, G. Ghevondyan, D. Ghosh, H. Ghumaryan, R. Giordano, A. Giri, P. Gironella Gironell, B. Gobbo, R. Godang, O. Gogota, W. Gradl, E. Graziani, D. Greenwald, K. Gudkova, Y. Han, K. Hayasaka, H. Hayashii, S. Hazra, C. Hearty, M. T. Hedges, A. Heidelbach, G. Heine, I. Heredia de la Cruz, T. Higuchi, M. Hoek, M. Hohmann, R. Hoppe, P. Horak, X. T. Hou, C. -L. Hsu, T. Humair, T. Iijima, K. Inami, N. Ipsita, A. Ishikawa, R. Itoh, M. Iwasaki, P. Jackson, D. Jacobi, W. W. Jacobs, E. -J. Jang, Q. P. Ji, S. Jia, Y. Jin, A. Johnson, K. K. Joo, H. Kakuno, K. H. Kang, G. Karyan, F. Keil, C. Ketter, C. Kiesling, C. Kim, D. Y. Kim, H. Kim, J. -Y. Kim, K. -H. Kim, H. Kindo, K. Kinoshita, P. Kodyš, S. Kohani, A. Korobov, S. Korpar, E. Kovalenko, R. Kowalewski, P. Križan, P. Krokovny, T. Kuhr, Y. Kulii, R. Kumar, K. Kumara, T. Kunigo, S. Kurokawa, A. Kuzmin, Y. -J. Kwon, S. Lacaprara, Y. -T. Lai, T. Lam, J. S. Lange, T. S. Lau, R. Leboucher, M. J. Lee, P. Leo, P. M. Lewis, C. Li, L. K. Li, Q. M. Li, S. X. Li, W. Z. Li, Y. Li, Y. B. Li, Y. P. Liao, J. Libby, J. Lin, S. Lin, Z. Liptak, V. Lisovskyi, C. Liu, M. H. Liu, Q. Y. Liu, Z. Q. Liu, D. Liventsev, S. Longo, A. Lozar, T. Lueck, C. Lyu, J. L. Ma, Y. Ma, M. Maggiora, S. P. Maharana, R. Maiti, G. Mancinelli, R. Manfredi, E. Manoni, M. Mantovano, D. Marcantonio, S. Marcello, M. Marfoli, C. Marinas, C. Martellini, A. Martens, T. Martinov, L. Massaccesi, M. Masuda, T. Matsuda, D. Matvienko, S. K. Maurya, M. Maushart, J. A. McKenna, Z. Mediankin Gruberová, R. Mehta, F. Meier, D. Meleshko, M. Merola, C. Miller, M. Mirra, K. Miyabayashi, H. Miyake, R. Mizuk, S. Moneta, A. L. Moreira de Carvalho, H. -G. Moser, N. Mudgal, Th. Muller, H. Murakami, R. Mussa, M. Nakao, Y. Nakazawa, Z. Natkaniec, A. Natochii, M. Nayak, M. Neu, M. Niiyama, S. Nishida, R. Nomaru, S. Ogawa, R. Okubo, H. Ono, G. Pakhlova, S. Pardi, J. Park, K. Park, S. -H. Park, A. Passeri, S. Patra, T. K. Pedlar, L. E. Piilonen, P. L. M. Podesta-Lerma, T. Podobnik, L. Polat, A. Prakash, R. pramanik, V. Prasad, S. Prell, E. Prencipe, M. T. Prim, H. Purwar, P. Rados, S. Raiz, K. Ravindran, J. U. Rehman, M. Reif, S. Reiter, M. Remnev, L. Reuter, D. Ricalde Herrmann, I. Ripp-Baudot, G. Rizzo, S. H. Robertson, J. M. Roney, A. Rostomyan, N. Rout, G. Russo, S. Saha, G. Sanchez, D. A. Sanders, S. Sandilya, L. Santelj, C. Santos, V. Savinov, B. Scavino, J. Schmitz, S. Schneider, G. Schnell, K. Schoenning, C. Schwanda, Y. Seino, K. Senyo, J. Serrano, C. Sfienti, W. Shan, C. P. Shen, X. D. Shi, T. Shillington, T. Shimasaki, J. -G. Shiu, D. Shtol, A. Sibidanov, F. Simon, J. B. Singh, J. Skorupa, A. Soffer, A. Sokolov, E. Solovieva, S. Spataro, K. Špenko, B. Spruck, M. Starič, P. Stavroulakis, S. Stefkova, R. Stroili, M. Sumihama, M. Takahashi, M. Takizawa, U. Tamponi, S. S. Tang, K. Tanida, F. Testa, A. Thaller, D. V. Thanh, T. Tien Manh, O. Tittel, R. Tiwary, E. Torassa, F. F. Trantou, I. Tsaklidis, M. Uchida, I. Ueda, T. Uglov, K. Unger, Y. Unno, K. Uno, S. Uno, Y. Ushiroda, R. van Tonder, K. E. Varvell, M. Veronesi, A. Vinokurova, V. S. Vismaya, L. Vitale, V. Vobbilisetti, R. Volpe, M. Wakai, S. Wallner, M. -Z. Wang, A. Warburton, M. Watanabe, S. Watanuki, C. Wessel, X. P. Xu, B. D. Yabsley, S. Yamada, W. Yan, W. P. Yan, J. Yelton, K. Yi, J. H. Yin, K. Yoshihara, C. Z. Yuan, J. Yuan, L. Yuan, Y. Yusa, L. Zani, F. Zeng, M. Zeyrek, B. Zhang, X. Zhao, V. Zhilich, J. S. Zhou, Q. D. Zhou, L. Zhu, R. Žlebčík

Original paper licensed under CC BY 4.0 (http://creativecommons.org/licenses/by/4.0/). This is an AI-generated explanation of the paper below. It is not written or endorsed by the authors. For technical accuracy, refer to the original paper. Read full disclaimer

Imagine the universe as a giant, high-speed particle factory. In this factory, heavy particles called B-mesons are constantly being created and then instantly breaking apart into smaller pieces. Physicists are like detectives trying to figure out exactly how these breakups happen and what pieces are left behind.

This paper reports a major breakthrough by the Belle and Belle II collaborations (a team of scientists using massive detectors in Japan). They have successfully spotted two very specific, rare types of "breakups" that had never been seen before.

Here is the story of their discovery, broken down into simple concepts:

1. The Mystery: A Rare Family Reunion

Usually, when a B-meson breaks apart, it might split into a mix of different particles. But sometimes, it splits into two heavy "cousins" called charmed baryons.

Think of these baryons as members of a large extended family. In the world of particle physics, families are organized into groups based on their "personality traits" (scientifically called flavor multiplets).

  • The scientists were looking for a specific scenario: A B-meson breaking into two charmed baryons that belong to the exact same family group (specifically, the "sextet" family).
  • Before this paper, no one had ever seen this specific "family reunion" happen. It was like looking for a needle in a haystack, or finding two specific twins in a crowd of billions.

2. The Investigation: Sifting Through the Noise

To find these rare events, the scientists used data from two massive particle colliders (KEKB and SuperKEKB). They collected data from over 1.2 billion B-meson decays.

  • The Challenge: Most of the time, the detectors see "noise"—random debris from other collisions that looks similar to what they are looking for. It's like trying to hear a specific whisper in a stadium full of cheering fans.
  • The Strategy: The team built a sophisticated "filter" (using computer algorithms and statistical models) to sort through the billions of events. They looked for a very specific chain of events:
    1. A B-meson splits.
    2. One piece turns into a Σc(2455)\Sigma_c(2455) particle.
    3. The other piece turns into a Ξˉc\bar{\Xi}'_c particle.
    4. These particles then decay further into even smaller, recognizable pieces (like protons, pions, and photons) that the detectors can catch.

3. The Discovery: Finding the Signal

After filtering out the noise, the scientists found what they were looking for:

  • The First Case: They found 62 clear examples of the charged version of this decay (B^+ \to \Sigma_c^{++} \bar{\Xi}'_c^-).
  • The Second Case: They found 31 clear examples of the neutral version (B^0 \to \Sigma_c^{0} \bar{\Xi}'_c^0).

In the world of particle physics, finding a handful of events out of a billion isn't enough; you need to be sure it's not just a random fluke. The team calculated the "significance" of their find:

  • The first discovery was 6.4 times more likely to be real than a random fluke.
  • The second was 5.3 times more likely.
  • (Scientists generally need a score of 5 to claim a "discovery," so they have officially found these new decays!)

4. The Results: How Often Does It Happen?

The team measured how often these rare breakups occur (called the branching fraction).

  • For the charged version, it happens about 1.68 times out of every 1,000 B-meson decays.
  • For the neutral version, it happens about 1.28 times out of every 1,000 decays.

Interestingly, these numbers are actually higher than expected compared to similar decays involving different types of baryons. This suggests that the "internal forces" holding these particles together are behaving in a way that makes this specific family reunion more likely than previously thought.

5. Why This Matters

This paper doesn't just add a new line to a list of known particles. It opens a new window into understanding the strong force (the glue that holds atomic nuclei together).

  • By seeing how these specific "family members" interact, physicists can test their theories about how the universe works at the smallest scales.
  • It confirms that our current models of particle physics can predict these complex interactions, even though the math is incredibly difficult.

In summary: The Belle and Belle II teams acted as cosmic detectives, sifting through over a billion particle collisions to find two very rare, specific "family reunions" of subatomic particles. They not only found them but proved they are real, giving us a new clue about how the fundamental forces of nature operate.

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