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pro vyhledávání: '"Chen, Bingyi"'
Autor:
Chen, Bingyi
Let $(X,B)$ be an $\epsilon$-lc pair of dimension $d$ with a closed point $x\in X$. Birkar conjectured that there is an effective Cartier divisor $H$ passing through $x$ such that $(X,B+tH)$ is lc near $x$, where $t$ is a positive real number dependi
Externí odkaz:
http://arxiv.org/abs/2403.01154
Autor:
Chen, Bingyi
It was conjectured by McKernan and Shokurov that for any Fano contraction $f:X \to Z$ of relative dimension $r$ with $X$ being $\epsilon$-lc, there is a positive $\delta$ depending only on $r,\epsilon$ such that $Z$ is $\delta$-lc and the multiplicit
Externí odkaz:
http://arxiv.org/abs/2311.00985
We establish the Kodaira vanishing theorem and the Kawamata-Viehweg vanishing theorem for lc generalized pairs. As a consequence, we provide a new proof of the base-point-freeness theorem for lc generalized pairs. This new approach allows us to prove
Externí odkaz:
http://arxiv.org/abs/2305.12337
Autor:
Chen, Bingyi
Let $\pi:X\rightarrow Z$ be a Fano type fibration with $\dim X-\dim Z=d$ and let $(X,B)$ be an $\epsilon$-lc pair with $K_X+B\sim_{\RR} 0/Z$. The canonical bundle formula gives $(Z,B_Z+M_Z)$ where $B_Z$ is the discriminant divisor and $M_Z$ is the mo
Externí odkaz:
http://arxiv.org/abs/2210.08469
Publikováno v:
In European Journal of Medicinal Chemistry 15 December 2024 280
Autor:
Chen, Bingyi, Chen, Jinxing, Shen, Zekun, Wang, Weiyi, Li, Jiayan, Liu, Shuang, Cai, Hui, Lu, Shaoying
Publikováno v:
In Annals of Vascular Surgery December 2024 109:370-381
Publikováno v:
In Orthopaedics & Traumatology: Surgery & Research November 2024 110(7)
Autor:
Sun, Jinyi, Ma, Lin, Liufu, Hui, Chen, Bingyi, Chen, Haiyan, Yang, Jielian, Tang, Chenbo, Yang, Jingjing, Wang, Jing
Publikováno v:
In Surfaces and Interfaces May 2024 48
Autor:
Lu, Feihu, Xia, Kaijiang, Su, Jingtian, Yi, Jia, Luo, Zhiteng, Xu, Jun, Gu, Qiong, Chen, Bingyi, Zhou, Huihao
Publikováno v:
In European Journal of Medicinal Chemistry 15 March 2024 268
Publikováno v:
In Advances in Accounting June 2025 68