Evidence for $B^0 \to p\bar{\Sigma}^0\pi^-$ at Belle

Autor: Belle Collaboration, Chang, C. -Y., Wang, M. -Z., Adachi, I., Aihara, H., Said, S. Al, Asner, D. M., Atmacan, H., Aushev, T., Ayad, R., Babu, V., Banerjee, Sw., Bauer, M., Behera, P., Belous, K., Bennett, J., Bernlochner, F., Bessner, M., Bilka, T., Biswas, D., Bobrov, A., Bodrov, D., Bonvicini, G., Borah, J., Bozek, A., Bračko, M., Branchini, P., Browder, T. E., Budano, A., Campajola, M., Cao, L., Červenkov, D., Chang, M. -C., Cheon, B. G., Chilikin, K., Cho, H. E., Cho, K., Cho, S. -J., Choi, S. -K., Choi, Y., Choudhury, S., Cinabro, D., Das, S., De Nardo, G., De Pietro, G., Dhamija, R., Di Capua, F., Doležal, Z., Dong, T. V., Dubey, S., Ecker, P., Ferber, T., Ferlewicz, D., Fulsom, B. G., Gaur, V., Garmash, A., Giri, A., Goldenzweig, P., Graziani, E., Gu, T., Guan, Y., Gudkova, K., Hadjivasiliou, C., Halder, S., Hara, T., Hayasaka, K., Hayashii, H., Hazra, S., Hedges, M. T., Herrmann, D., Hou, W. -S., Hsu, C. -L., Inami, K., Ipsita, N., Ishikawa, A., Itoh, R., Iwasaki, M., Iwasaki, Y., Jacobs, W. W., Jia, S., Jin, Y., Joo, K. K., Kaliyar, A. B., Kawasaki, T., Kiesling, C., Kim, C. H., Kim, D. Y., Kim, K. -H., Kim, Y. -K., Kinoshita, K., Kodyš, P., Konno, T., Korobov, A., Korpar, S., Kovalenko, E., Križan, P., Krokovny, P., Kuhr, T., Kumar, M., Kumara, K., Kuzmin, A., Kwon, Y. -J., Lai, Y. -T., Lam, T., Laurenza, M., Lee, S. C., Levit, D., Li, L. K., Gioi, L. Li, Libby, J., Lieret, K., Lin, Y. -R., Liventsev, D., Ma, Y., Masuda, M., Matvienko, D., Maurya, S. K., Meier, F., Merola, M., Metzner, F., Mizuk, R., Mussa, R., Nakamura, I., Nakao, M., Natochii, A., Nayak, L., Nisar, N. K., Nishida, S., Ogawa, K., Ogawa, S., Ono, H., Oskin, P., Pakhlov, P., Pakhlova, G., Pardi, S., Park, J., Park, S. -H., Passeri, A., Patra, S., Paul, S., Pedlar, T. K., Pestotnik, R., Piilonen, L. E., Podobnik, T., Prencipe, E., Prim, M. T., Rout, N., Russo, G., Sandilya, S., Sangal, A., Santelj, L., Savinov, V., Schnell, G., Schwanda, C., Seino, Y., Senyo, K., Sevior, M. E., Shan, W., Shapkin, M., Sharma, C., Shiu, J. -G., Singh, J. B., Sokolov, A., Solovieva, E., Starič, M., Strube, J. F., Sumihama, M., Sutcliffe, W., Takizawa, M., Tanida, K., Tenchini, F., Tiwary, R., Trabelsi, K., Uchida, M., Unno, Y., Uno, S., Usov, Y., Vahsen, S. E., Varner, G., Varvell, K. E., Wang, D., Wang, E., Watanuki, S., Werbycka, O., Won, E., Yabsley, B. D., Yan, W., Yang, S. B., Yin, J. H., Yuan, C. Z., Yuan, L., Yusa, Y., Zhang, Z. P., Zhilich, V., Zhukova, V.

We search for the $B^0\to p\bar{\Sigma}^0\pi^-$ decay with $\bar{\Sigma}^0 \to \bar{\Lambda}\gamma$, where the $\gamma$ is not measured, using a data sample corresponding to an integrated luminosity of 711 $\rm{fb^{-1}}$ which contains 772 $\times$ $

Externí odkaz: http://arxiv.org/abs/2305.18821

THICKNESS MEASUREMENT OF IMMERSION METAL CARBON SLIDE BASED ON IMAGE SEGMENTATION.

Autor: ZHENG, A. Y.¹ zay@ncst.edu.cn, CHANG, C. Y.¹, LIU, W. M.¹, QIAO, S. G.¹

Publikováno v: Metalurgija. 2024, Vol. 63 Issue 3/4, p451-453. 3p.

Tunable X-band optoelectronic oscillators based on external-cavity semiconductor lasers

Autor: Chang, C. Y., Wishon, Michael J., Choi, Daeyoung, Dong, Junliang, Merghem, K., Ramdane, Abderrahim, Lelarge, Francois, Martinez, A., Locquet, A., Citrin, D. S.

Laser diodes with optical feedback can exhibit periodic intensity oscillations at or near the relaxation-oscillation frequency. We demonstrate optoelectronic oscillators based on external-cavity semiconductor lasers in a periodic dynamical regime tun

Externí odkaz: http://arxiv.org/abs/1709.06812

Nutritional Status and Renal Function in Relation to Frailty among the Community-Dwelling Elderly Taiwanese Population

Autor: Chang, C.-Y., Lin, M.-H., Kuo, C.-C., Lu, C.-H., Wu, D.-M., Tsai, M.-K., Chu, Nain-Feng, Prof.

Publikováno v: In The Journal of nutrition, health and aging January 2022 26(1):6-12

A note on the Lindeberg condition for convergence to stable laws in Mallows distance

Autor: Barbosa, Euro G., Dorea, Chang C. Y.

Publikováno v: Bernoulli 2009, Vol. 15, No. 3, 922-924

We correct a condition in a result of Johnson and Samworth (Bernoulli 11 (2005) 829--845) concerning convergence to stable laws in Mallows distance. We also give an improved version of this result, setting it in the more familiar context of a Lindebe

Externí odkaz: http://arxiv.org/abs/0909.1154