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研究院近期最新学术成果动态
时间:2015-11-05  浏览:2030次

    截止目前,经过我研究院教师及博士后努力,取得如下学术成果:

Published (papers that have appeared)

 

1.         Yuan Lou,  Dongmei  Xiao and Peng Zhou,  Qualitative analysis for a Lotka-Volterra competition system in advective homogeneous environment, Discrete and Continuous Dynamical System - A, Vol. 36 (2016), 953-969.

2.         Yuan Lou, Wei-Ming Ni and Shoji Yotsutani,  Pattern formation in a cross-diffusion system, Discrete and Continuous Dynamical System - A, Vol. 35 (2015), 1589-1607.

3.         Yihong Du,  Sze-Bi Hsu and Yuan Lou,  Multiple steady-states in phytoplankton population induced by photoinhibition, Journal of Differential Equations, Vol. 258 (2015), 2408-2434.

4.         Yuan Lou, Peng Zhou,  Evolution of dispersal in advective homogeneous environments: The effect of boundary conditions, Journal of Differential Equations Vol. 259 (2015), 141-171.

5.         Yuan Lou, Michael Winkler, Global Existence and Uniform Boundedness of Smooth Solutions to a Cross-Diffusion System with Equal Diffusion Rates, Comm. PDE, Vol. 40 (2015), 1905-1941.

6.         King-Yeung Lam, Yuan Lou, Frithjof Lutscher,  Evolution of dispersal in closed advective environments, J. Biological Dynamics, Vol 9 (2015),  Supplement 1, 188-212.

7.         Yuan  Lou, Some reaction diffusion models in spatial ecology (in Chinese),  中国科学:数学 Sci Sin Math, Vol. 45 (2015), 1619-1634.

8.         E.A. Moberg, E. Shyu, Guillermo E. Herrera, S. Lenhart, Yuan Lou, M.G. Neubert,  On the Bioeconomics of Marine Reserves when Dispersal Evolves. Natural Resource ModelingVol. 28 (2015), 456-474.

9.         Wenzhi Feng, Tong Wu, Xiaoyu Dan, Yuling Chen, Lin Li, She Chen, Di Miao, Haiteng Deng, Xinqi Gong*, Li Yu*, Phosphorylation of Atg31 is required for autophagy. Protein Cell 2015,6:288-296

10.     Jiao Tang, Zhifu Han, Yadong Sun, Heqiao Zhang, Xinqi Gong and Jijie Chai*. Sructural basis for recognition of an endogenous peptide by the plant receptor kinase PEPR1. Cell Research 2015, 25:110–120

11.     T. Xiang, Boundedness and global existence in the higher-dimensional parabolic-parabolic chemotaxis system with/without growth source, J. Differential Equations 258 (2015), 4275–4323.

12.     T. Xiang,  On a class of Keller–Segel chemotaxis systems with cross-diffusion. J. Differential Equations 259 (2015), 4273–4326.

13.     T. Xiang and R. Yuan, A note on Krasnosel`skii fixed point theorem,  Fixed Point Theory Appl. 2015, 2015:99, 8 pp.

14.     Y. Wang, X. Cao, Global classical solutions of a 3D chemotaxis-Stokes system. Discrete and Continuous Dynamical Systems-B, 2015, 204(9) 3235-3254.

 

Accepted (papers yet to be appear)

 

15.     Isabel Averill, King-Yeung Lam,  Yuan Lou,  The Role of Advection in a Two-Species Competition Model: A Bifurcation Approach. Memoirs of AMS.

16.     Hua Nie Yuan Lou,  Jianhua Wu,  Competition between two similar species in the unstirred chemostat, Discrete and Continuous Dynamical Systems, Series B.

17.     King-Yeung Lam,  Yuan Lou, Asymptotic behavior of the principal eigenvalue of cooperative system with applications, J. Dynamical and Differential Equations.

18.     Lu Gao, Xiafei Hong, Xiaopeng Guo, Xinqi Gong, Rongrong Chen, Wenying Qiu, Xiaojing Qiao, Jianjiao Ni, Xi Chen, Yanfang Guan, Ling Yang, Renzhi Wang, Yong Yao, Bing Xing. Common histogenesis of both components of dedifferentiated chondrosarcomas in sellar region, sequencing and histopathological analysis. Scientific Reports

19.     龚新奇,蛋白质分子模拟:原理和方法(第6 蛋白质结合位点预测),科学出版社

20.     Z. Zhang, T. Xiang and R. Yuan, Homoclinic Solutions for p(t)-Laplacian–Hamiltonian Systems Without Coercive Conditions, accepted by Mediterr. J. Math.

21.     A. Ben Amar and T. Xiang, Critical Types of Krasnoselskii Fixed Point Theorems in Weak Topologies, accepted by Quaestiones Mathematicaes.

22.     T. Xiang and S. G. V Georgiev, Noncompact-type Krasnoselskii fixed-point theorems and their applications, Math. Methods Appl. Sci., DOI: 10.1002/mma.3525.

23.     X. CaoBoundedness in a three-dimensional chemotaxis-haptotaxis model.  Zeitschrift für angewandte Mathematik und Physik, accepted.