时时彩-重庆时时彩 xjssc073_百家乐玩法官网_新全讯网334422开奖结果 (中国)·官方网站

EVENTS
Home > EVENTS > Content
Projective synchronization of a nonautonomous delayed neural networks with Caputo derivative


Lecture:Projective synchronization of a nonautonomous delayed neural networks with Caputo derivative

Lecturer: Wang Changyou (Professor)

Time: 16:00-18:00 pm, 29thNov.

Venue: C302B Minglilou Building

Wang Changyou holds a PhD.in Applied Mathematics, and is currently a third-level professor, member of the Academic Committee and Teaching Guidance Committee, Director of the Academic Committee of the Applied Mathematics Center, and graduate supervisor at Chengdu University of Information Technology. He is also a commentator at theMathematical Reviewsin the United States. He has served as a director at the Chongqing Mathematical Society, a third-level professor at Chongqing University of Posts and Telecommunications, director of the Institute of Applied Mathematics, head of the Mathematics discipline, and graduate supervisor. As of now, he has published more than 120 papers in domestic and foreign journals such asApplied Mathematical Modeling,Applied Mathematics Letters,Journal of Mathematical Analysis and Applications,Physical A-Statistical Mechanics and Its Applications,International Journal of Biometics,Acta Mathematica Science (Series B),among which more than 40 papers were indexed by SCI. In addition, he has published one monograph at Science Press, and led 12 scientific research projects at or above the provincial level. He is currently in charge of one local-fund project guided by the central government in Sichuan Province. His main research interests include time-delay reaction-diffusion equations, differential equations, fractional differential equations, biological mathematics, image and video processing.

In this lecture, Professor Wang Changyou will be mainly concerned with the projective synchronization problem of nonautonomous neural networks with time delay and Caputo derivative. First, by introducing time delay and variable coefficient into the known neural network model, the new neural network that can more accurately describe the interaction between neurons is given. Second, based on the improved neural network model, two global synchronization schemes are achieved, respectively. Finally, by constructing two novel Lyapunov functions and utilizing the properties of delay fractional-order differential inequalities, the asymptotic stability of the zero equilibrium point of the error system obtained from the master-slave systems is proved by some new developing analysis methods, respectively, and some criteria for global projective synchronization of delayed nonautonomous neural networks with Caputo derivatives are obtained, respectively, under two new synchronous controllers. In addition, the correctness of the theoretical results obtained in this paper is verified by some numerical simulation. As we all know, there have been a lot of researches on the synchronization of integer (fractional) order autonomous neural network models with or without time delay. However, there is little research on the projective synchronization properties of non-autonomous (variable coefficient) neural network models with delay.

Organizer and sponsor:

School of Sciences

Institute of Artificial Intelligence

Institute of Nonlinear Dynamical Systems

Mathematical Mechanics Research Center

Institute of Science and Technology Development

Previous:Sri Lankan gem Deposits- occurrence and geology Next:Immersed Finite Element Methods and Applications

close

百家乐送1000| 榆社县| 24山向方位| 试玩百家乐官网游戏机| 海港城百家乐官网的玩法技巧和规则| 百家乐官网真人娱乐平台| 百家乐官网佛牌| 模拟百家乐官网游戏软件| 帝王百家乐官网全讯网2| 玩百家乐官网高手支招篇| 皇冠百家乐官网代理网址| 索罗门百家乐官网的玩法技巧和规则 | 君怡百家乐的玩法技巧和规则 | 百家乐官网平玩法这样| 百家乐游戏发展| 百家乐凯时赌场娱乐网规则| 大发888优惠码| 宜阳县| 百家乐官网长胜攻略| 百家乐庄家赢钱方法| 百家乐电子路单谁| 大发888 备用6222.com| 云鼎娱乐城怎么存钱| 百家乐官网怎样捉住长开| 百家乐官网时时彩网站| 百家乐官网最新道具| 百家乐庄闲当哪个好| 百家乐稳赢战术技巧| 香港六合彩网址大全| 百家乐官网最佳下注方法| 利都百家乐官网国际赌场娱乐网规则 | 太阳城百家乐官网娱乐官方网| 澳门档百家乐官网的玩法技巧和规则| 怎么玩百家乐网上赌博| 大发888大发888娱乐城| 百家乐官网平台开发| 旅百家乐官网赢钱律| 百家乐77s| 百家乐官网如何看牌| 澳门百家乐然后赢| 百家乐官网英皇娱乐场|