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Current Situation and Hot Spots of Domestic Climate Changes——Based on Bibliometric Analysis of CSSCI Source Periodicals in 1996-2016
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作者 fangyu han 《Asian Agricultural Research》 2018年第7期42-47,共6页
Climate change has become a global environmental issue concerned by the international community. Study on climate change has increasingly become a frontier for academics and scholars in all fields. From subjective jud... Climate change has become a global environmental issue concerned by the international community. Study on climate change has increasingly become a frontier for academics and scholars in all fields. From subjective judgment to objective measurement,CSSCI journal papers collected from the CNKI database in 1996-2016 were used. With the aid of bibliometric tools,it is a new attempt to explore the development thread of domestic climate change research and recent research hot spot within the framework of the climate change subject. It found that the current problems in the field of climate change research in China are as follows:(i) low research level and unbalanced discipline development,(ii) relatively spatially concentrated research institutions and relatively research direction,and(iii) single research perspective of the field of agricultural climate change and lack of agricultural adaptability studies. 展开更多
关键词 气候变化 发展现状 环境保护 农业
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Asymptotic stability of explicit infinite energy blowup solutions of the 3D incompressible Navier-Stokes equations
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作者 fangyu han Zhong Tan 《Science China Mathematics》 SCIE CSCD 2023年第11期2523-2544,共22页
In this paper,we study the dynamical stability of a family of explicit blowup solutions of the threedimensional(3D)incompressible Navier-Stokes(NS)equations with smooth initial values,which is constructed in Guo et al... In this paper,we study the dynamical stability of a family of explicit blowup solutions of the threedimensional(3D)incompressible Navier-Stokes(NS)equations with smooth initial values,which is constructed in Guo et al.(2008).This family of solutions has finite energy in any bounded domain of R3,but unbounded energy in R3.Based on similarity coordinates,energy estimates and the Nash-Moser-H?rmander iteration scheme,we show that these solutions are asymptotically stable in the backward light-cone of the singularity.Furthermore,the result shows the existence of local energy blowup solutions to the 3D incompressible NS equations with growing data.Finally,the result also shows that in the absence of physical boundaries,the viscous vanishing limit of the solutions does not satisfy the 3D incompressible Euler equations. 展开更多
关键词 Navier-Stokes equations asymptotic stability blowup solution infinite energy Nash-Moser-Hormander iteration scheme zero-viscosity limit
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