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请问下列文章Ei检索了吗？ Qianhong Zhang, Jingzhong Liu, Zhenguo Luo, Yuanfu Shao, Dynamical behavior of second-order rational fuzzy difference equation, Int. J. Dynamical Systems and Differential Equations, Vol. 5, No. 4, 2015, 336-353 |
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阿呆呆呆
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Accession number: 20154701562649 Title: Dynamical behaviour of second-order rational fuzzy difference equation Authors: Zhang, Qianhong1 Email author zqianhong68@163.com; Luo, Zhenguo2 Email author luozhenguo0701@yahoo.com.cn; Liu, Jingzhong3 Email author hnhyls@126.com; Shao, Yuanfu4 Email author shaoyuanfu@163.com Author affiliation: 1 Guizhou Key Laboratory of Economics System Simulation, Guizhou University of Finance and Economics, Guiyang, Guizhou, China 2 Department of Mathematics, Hengyang Normal University, Hengyang, Hunan, China 3 Department of Mathematics and Physics, Hunan Institute of Technology, Hengyang, Hunan, China 4 School of Science, Guilin University of Technology, Guilin, Guangxi, China Corresponding author: Zhang, Qianhong (zqianhong68@163.com) Source title: International Journal of Dynamical Systems and Differential Equations Abbreviated source title: Int. J. Dyn. Syst. Differ. Equ. Volume: 5 Issue: 4 Issue date: 2015 Publication year: 2015 Pages: 336-353 Language: English ISSN: 17523583 E-ISSN: 17523591 Document type: Journal article (JA) Publisher: Inderscience Enterprises Ltd. Abstract: This paper is concerned with the existence, the boundedness and the asymptotic behaviour of the positive solutions of a second-order fuzzy nonlinear difference equations. The parameter and initial values of system are positive fuzzy numbers. Finally an example is given to illustrate the effectiveness of the results obtained. © 2015 Inderscience Enterprises Ltd. Number of references: 27 Main heading: Nonlinear equations Controlled terms: Asymptotic stability - Difference equations - Fuzzy sets Uncontrolled terms: Asymptotic behaviour - Boundedness - Dynamical behaviours - Equilibrium point - Nonlinear difference equations - Oscillatory - Persistence - Positive solution Classification code: 921.6 Numerical Methods DOI: 10.1504/IJDSDE.2015.072845 Database: Compendex Compilation and indexing terms, © 2016 Elsevier Inc. |
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