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Brown可表示定理及其应用
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作者 鲍炎红 叶郁 +1 位作者 章璞 张跃辉 《中国科学:数学》 CSCD 北大核心 2018年第11期1507-1526,共20页
这篇综述从背景、证明方法和应用三方面,为Brown可表示定理及其对偶提供一个易于理解的版本;并通过Serre函子给出紧生成三角范畴之间伴随对的一种三分法.
关键词 伴随对 紧对象 coherent函子 可表函子 紧(对称 完备)生成的三角范畴 Brown可表示定理及其对偶
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A Yeast BiFC-seq Method for Genome-wide Interactome Mapping 被引量:1
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作者 Limin Shang yuehui zhang +9 位作者 Yuchen Liu Chaozhi Jin Yanzhi Yuan Chunyan Tian Ming Ni Xiaochen Bo Li zhang Dong Li Fuchu He Jian Wang 《Genomics, Proteomics & Bioinformatics》 SCIE CAS CSCD 2022年第4期795-807,共13页
Genome-wide physical protein±protein interaction(PPI)mapping remains a major challenge for current technologies.Here,we reported a high-efficiency BiFC-seq method,yeastenhanced green fluorescent protein-based bim... Genome-wide physical protein±protein interaction(PPI)mapping remains a major challenge for current technologies.Here,we reported a high-efficiency BiFC-seq method,yeastenhanced green fluorescent protein-based bimolecular fluorescence complementation(y EGFPBiFC)coupled with next-generation DNA sequencing,for interactome mapping.We first applied y EGFP-BiFC method to systematically investigate an intraviral network of the Ebola virus.Two-thirds(9/14)of known interactions of EBOV were recaptured,and five novel interactions were discovered.Next,we used the BiFC-seq method to map the interactome of the tumor protein p53.We identified 97 interactors of p53,more than three-quarters of which were novel.Furthermore,in a more complex background,we screened potential interactors by pooling two BiFC libraries together and revealed a network of 229 interactions among 205 proteins.These results show that BiFC-seq is a highly sensitive,rapid,and economical method for genome-wide interactome mapping. 展开更多
关键词 Bimolecular fluorescence complementation Protein–protein interaction HIGH-THROUGHPUT Next-generation sequencing
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Forecasting the development of the COVID-19 epidemic by nowcasting: when did things start to get better?
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作者 yuehui zhang Lin Chen +2 位作者 Qili Shi Zhongguang Luo Libing Shen 《Quantitative Biology》 CAS CSCD 2021年第1期93-99,共7页
Background:Now the coronavirus disease 2019(COVID-19)epidemic becomes a global phenomenon and its development concerns billions of peoples1 lives.The development of the COVID-19 epidemic in China could be used as a re... Background:Now the coronavirus disease 2019(COVID-19)epidemic becomes a global phenomenon and its development concerns billions of peoples1 lives.The development of the COVID-19 epidemic in China could be used as a reference for the other countries,control strategy.Methods:We used a classical susceptible-infected-recovered(SIR)model to forecast the development of the COVID-19 epidemic in China by nowcasring.The linear regression analyses were employed to predict the COVID-19 epidemic’s inflexion point.Finally,we used a susceptible-exposed-infected-recovered(SEIR)model to simulate the development of the COVID-19 epidemic in China throughout 2020.Results:Our nowcasts show that the COVID-19 transmission rate started to slow down on January 30.The linear regression analyses further show that the inflexion point of this epidemic would arrive between February 17 and 18.The final SEIR model simulation forecasted that the COVID-19 epidemic would probably infect about 82,000 people and last throughout 2020 in China.We also applied our method to USA's and global COVID-19 data and the nowcasts show that the development of COVID-19 pandemic is not optimistic in the rest of 2020.Conclusion:The COVID-19 epidemic's scale in China is much smaller than the previous estimations.After implemented strict control and prevention measures,such as city lockdown,it took a week to slow down the COVID-19 transmission and about four weeks to really mitigate the COVID-19 prevalence in China. 展开更多
关键词 forecast COVID-19 epidemic development
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Injective objects of monomorphism categories
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作者 Keyan SONG yuehui zhang 《Frontiers of Mathematics in China》 SCIE CSCD 2016年第2期401-409,共9页
For an acyelic quiver Q and a finite-dimensional algebra A, we give a unified form of the indecomposable injective objects in the monomorphism category Mon(Q, A) and prove that Mon(Q, A) has enough injective objects.
关键词 Monomorphism categories injective objects
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