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Project supported by the Baoshan College focuses on cultivating disciplines of China(Conservative government[2016]No.91);The work was supported in part by the Joint Special Foundation on basic research in Local Colleges and Universities for the Department of Science and Technology of Yunnan Province of China under Grant No.2017FH001-106;the Natural Science Foundation of Anhui Province of China(1908085MG233);Quality Engineering for Research Projects of the Anhui Department of Education about Wisdom Classroom(2018zhktl80);Natural Science Foundation for the Higher Education Institutions of Anhui Province of China(KJ2019A0945).The authors would like to thank all the individuals in China who offered their time and energy to participate in the investigates。
This paper is concerned with the Navier-stokes equations with nonlinear perturbation in R^2,which studies the existence of solution,and gets the existence of the attractors.Finally,we discuss with limit-behavior of th...
Supported by the NNSF of China(11031003,11271066);Supported by the Shanghai Education Commission(13ZZ048)
In this paper we investigate the global attractors for the one-dimensional linear model of thermodiffusion with second sound. Using the method of contractive functions, we obtain the asymptotically compact of the semi...
Supported by Natural Science Foundation of China(10771074;10771139);Supported by the NSF of Wenzhou University(2007L024);Supported by the NSF of Zhejiang Province(Y6080077)
This paper studies the long time behavior of solutions to the Navier-Stokes equations with linear damping on R^2. The authors prove the existence of L^2-global attractor and Hi-global attractor by showing that the cor...
the NNSF of China(107711597);the NNSF of Gansu(3ZS041A25-006)
Using a new method developed in [5], we prove the existence of global attractors for the Generalized Kuramoto-Sivashinsky equation in H^3per(Ω) and H^4per(Ω).