FDA Express Vol. 6, No. 4, Feb. 28, 2013
Editors: http://em.hhu.edu.cn/fda/Editors.htm
Institute of Soft Matter Mechanics, Hohai University
For contribution: fdaexpress@163.com,
hushuaihhu@gmail.com
For subscription:
http://em.hhu.edu.cn/fda/subscription.htm
◆ Latest SCI Journal Papers on FDA
(Searched on 28 February 2013)
◆ Call for Paper
◆ Conferences
◆ Books
An Introduction to Fractional Control (Control Engineering)
◆ Journals
Fractional Differential Equations 2012
Communications in Nonlinear Science and Numerical Simulation
Special Issue on Control of Fractional Differential Equations
◆ Paper Highlight
A Fractional Order Proportional and Derivative (FOPD) Motion Controller: Tuning
Rule and Experiments
Recent history of fractional calculus
◆ Websites of Interest
Fractional Calculus & Applied Analysis, Volume 16, No 1, 2013
◆ Call for a Chinese Minisymposium on FDA and Statistics
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Latest
SCI Journal Papers on FDA
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(Searched on 28 February 2013)
Title: A new numerical algorithm to solve fractional differential equations based on operational matrix of generalized hat functions
Title:
Existence and uniqueness of
solutions for the nonlinear impulsive fractional differential equations
Author(s): Liu, Zhenhai;
Li, Xiuwen
Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 18
Issue: 6 Pages: 1362-1373 DOI: 10.1016/j.cnsns.2012.10.010 Published: JUN 2013
Title:
The uniqueness of positive
solution for a singular fractional differential system involving derivatives
Author(s): Zhang, Xinguang; Liu, Lishan; Wu, Yonghong
Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 18
Issue: 6 Pages: 1400-1409 DOI: 10.1016/j.cnsns.2012.08.033 Published: JUN 2013
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Call for Paper
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Special Issue on "Fractional Differential Equations 2013"
in journal "International Journal of Differential Equations"
http://www.hindawi.com/journals/ijde/si/653967/cfp/
Call for Papers
In recent years, a growing number of works by many authors from various fields of science and engineering deal with dynamical systems described by fractional differential equations. Fractional differential equations are generalization of ordinary differential equations to arbitrary (noninteger) order. Fractional differential equations capture nonlocal relations in space and time with power law memory kernels. Due to extensive applications in engineering and science, research in fractional differential equations has become intense around the world.
We invite authors to present original research articles as well as review articles in the area of fractional differential equations and their applications. This special issue will become an international forum for researches to present the most recent developments and ideas in the field. Potential topics include, but are not limited to:
Numerical
methods and numerical analysis of fractional differential equations
Mathematical
models of fractional dynamic systems
Fractional image processing
Theorem of
fractional differential equations
Nonlinear and stochastic fractional dynamic
systems
Fractional models and their experimental verifications
Applications of
fractional models
Fractional random fields
Probabilistic solutions of
FDE
Fractional dynamics and control
Before submission authors should carefully read over the journal’s Author Guidelines, which are located at http://www.hindawi.com/journals/ijde/fde13/. Prospective authors should submit an electronic copy of their complete manuscript through the journal Manuscript Tracking System at http://mts.hindawi.com/submit/journals/ijde/fde13/ according to the following timetable:
Manuscript Due Friday, 5 July 2013
First Round of Reviews Friday, 27 September 2013
Publication Date Friday, 22 November 2013
Lead Guest Editor
Fawang Liu, School of Mathematical Sciences, Queensland University of
Technology, P.O. Box 2434, Brisbane, QLD 4001, Australia
Guest Editors
Om P. Agrawal, Department of Mechanical Engineering and Energy Processes,
Southern Illinois University, Carbondale, IL 62901, USA
Shaher Momani, Department
of Mathematics, The University of Jordan, Amman 11942, Jordan
Nikolai N. Leonenko,
School of Mathematics, Cardiff University, Cardiff CF2 4YH, UK
Wen Chen,
Department of Engineering Mechanics, Hohai University, Xikang Road No. 1,
Nanjing 210098, Jiangsu, China
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Special Issue on "Optimal Control of Fractional Order Systems"
in the journal "Optimization (ISSN 0233-1934 )"
http://www.tandfonline.com/action/aboutThisJournal?show=specialIssues&journalCode=gopt20
(Contributed by Prof. Yong Zhou)
Call for Papers
Fractional calculus has been recognized as one of the best tools to describe long-memory processes. The corresponding mathematical models of these processes are fractional order systems. Due to the extensive applications of fractional order systems in engineering and science, research in this area has grown significantly all around the world. The objective of this special issue is to report and review the latest progresses in the following areas of fractional order systems:
Optimal Control of fractional order systems
Optimization of fractional order systems
Modelling and simulation of fractional order systems
Optimization is published by Taylor & Francis, indexed in SCI with impact
factor: 0.5.
Guest Editor
Prof. Yong Zhou
Faculty of Mathematics and Computational Science
Xiangtan University, P.R. China
E-mail: yzhou@xtu.edu.cn
Submission of Manuscripts
Prospective authors should follow the manuscript format described below at the
journal site. Papers that do not comply with these guidelines will not be
considered for publication.
http://www.tandfonline.com/action/authorSubmission?journalCode=gopt&page=instructions
Authors should submit their papers via Manuscript Central System (MCS):
http://mc.manuscriptcentral.com/gopt
Important note: During the submission procedure authors should indicate that their manuscript is a candidate for the proposed special issue, by ticking the appropriate box and writing “Fractional Systems” as the title of the special issue.
Important Dates
Submission deadline for the special issue: June 30, 2013
Publication: Vol.63, Issue 7, 2014.
There are no page charges.
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Conferences
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Dear Colleague,This week, the FDA'13 workshop was held in Grenoble, France. This was a nice place for interesting comments and discussions around Fractional differentiation and applications as no parallel sessions were organized.
To extend a bitthis event, I have placed the workshop proceedings at: http://dl.free.fr/jfuIEr41l. Note that these proceedings will be available soon for free on the IFAC papers online web site at http://www.ifac-papersonline.net/ (as for any IFAC event).
With best regards.
J. SABATIER
--
Pr. Jocelyn SABATIER
(jocelyn.sabatier@u-bordeaux1.fr)
Docteur en Automatique de l' Université Bordeaux 1
Adresse recherche
Laboratoire IMS- UMR 5218 CNRS - Groupe Automatique
Université Bordeaux1, Bat A31- Bureau 2.14
351, Cours de la Libération - 33405 Talence Cedex - FRANCE
tel +33 (0)5 40 00 83 01
http://www.ims-bordeaux.fr/IMS/pages/accueil.php
Adresse Enseignement
IUT de Bordeaux
Département Génie Electrique et Informatique Industrielle
15, Rue Naudet - CS 10 207 - 33175 Gradignan Cedex - FRANCE
tel +33 (0)5 56 84 57 58 - fax +33 (0)5 56 84 57 83
http://www.iut.u-bordeaux1.fr/geii/
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An Introduction to Fractional Control (Control Engineering)
Duarte Valerio, Jose Sa Da Costa
Book Description
Explores many fractional control systems including fractional lead control,
fractional lag control, first, second and third generation Crone control,
fractional reset control, fractional H2 and H00 control, fractional predictive
control and fractional time varying control.
Contents:
1 Preliminaries
Part I Fractional derivatives with real orders
2 Fractional calculus: real orders
3 Fractional transfer functions
4 Approximations of fractional transfer functions
5 Fractional identification
6 First and second-generation Crone control
7 Fractional PIDs
8 Fractional reset control
9 Fractional H2 and H∞ control
10 Pseudo-state-space representations
11 Fractional sliding mode control
12 Trajectory planning
Part II Fractional derivatives with complex orders
13 Fractional calculus: complex orders
14 Complex order transfer functions
15 Third generation Crone control
Part III Fractional derivatives with variable orders
16 Fractional calculus: variable orders
17 Fractional time-varying control
18 General considerations
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Fractional Differential Equations 2012
International Journal of Differential Equations, Issue 2012
Solving Fractional-Order Logistic Equation Using a New Iterative Method
Chaos Control and Synchronization in Fractional-Order Lorenz-Like System
Analysis of Caputo Impulsive Fractional Order Differential Equations with Applications
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Communications in Nonlinear Science and Numerical Simulation
Volume 18, Issue 7
Articles
Mathematical Methods
Analytic study on the Sawada–Kotera equation with a nonvanishing boundary
condition in fluids
Wen-Rui Shan, Tian-Zhong Yan, Xing Lü, Min Li, Bo Tian
Numerical interactions between compactons and kovatons of the Rosenau–Pikovsky equation
Julio Garralón, Francisco Rus, Francisco R. Villatoro
On hidden symmetries and solutions of the nonlinear d’Alembert equation
Anatoliy F. Barannyk, Tetyana A. Barannyk, Ivan I. Yuryk
Nonlinear self-adjointness and conservation laws for a generalized Fisher
equation
M.L. Gandarias, M.S. Bruzón, M. Rosa
Invariant solution for an axisymmetric turbulent free jet using a conserved
vector
D.P. Mason, D.L. Hill
Painlevé property and exact solutions for a nonlinear wave equation with
generalized power-law nonlinearities
Matthew Russo, Robert A. Van Gorder, S. Roy Choudhury
Generalized Cauchy matrix approach for lattice KP-type equations
Wei Feng, Songlin Zhao
Nonlinear Waves and Solitons
Emergence of spiral wave induced by defects block
Jun Ma, Qirui Liu, Heping Ying, Ying Wu
Soliton solution and bifurcation analysis of the Zakharov–Kuznetsov–Benjamin–Bona–Mahoney
equation with power law nonlinearity
Anjan Biswas, Ming Song
Nonlinear Fluid
A fully coupled method for simulation of wave-current-seabed systems
J.Y. Wang, H.S. Tang, H.W. Fang
Nonlinear low frequency water waves in a cylindrical shell subjected to high
frequency excitations – Part I: Experimental study
Wang Dajun, Zhou Chunyan, Junbao Li, Song Shen, Min Li, Xijun Liu
Chaos and Complexity
Design of an image encryption scheme based on a multiple chaotic map
Xiao-Jun Tong
High-order adaptive method for computing two-dimensional invariant manifolds of
three-dimensional maps
Jacek K. Wróbel, Roy H. Goodman
Short-term cascaded hydroelectric system scheduling based on chaotic particle
swarm optimization using improved logistic map
Yaoyao He, Shanlin Yang, Qifa Xu
Grey system model with the fractional order accumulation
Lifeng Wu, Sifeng Liu, Ligen Yao, Shuli Yan, Dinglin Liu
Frequency transitions in synchronized neural networks
A. Martins, L.H.A. Monteiro
Nonlinear Dynamical Systems
A model of feedback control system on network and its stability analysis
Huan Su, Yanbin Qu, Shang Gao, Huihui Song, Ke Wang
A fast numerical approach to option pricing with stochastic interest rate,
stochastic volatility and double jumps
Sumei Zhang, Lihe Wang
Development and analysis of some versions of the fractional-order point reactor
kinetics model for a nuclear reactor with slab geometry
Vishwesh A. Vyawahare, P.S.V. Nataraj
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Special Issue on Nonlinear Fractional
Differential Equations and their Applications
Volume 71, Issue 4
Controllability of nonlinear higher order fractional dynamical systems
A fractional calculus based model for the simulation of an outbreak of dengue fever
A uniqueness criterion for fractional differential equations with Caputo derivative
Fractional boundary value problems with singularities in space variables
Donal O’Regan, Svatoslav Staněk
Fractional integration and differentiation of variable order: an overview
Abstract Cauchy problem for fractional differential equations
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Special Issue on Control of Fractional Differential Equations
(Contributed by Prof. Yong Zhou)
PrefaceControllability Results for Nonlinear Fractional-Order Dynamical Systems
Study of Limit Cycles and Stability Analysis of Fractional Arneodo Oscillator
Asymptotic Behavior of Mild Solutions to Semilinear Fractional Differential Equations
The Necessary Conditions of Fractional Optimal Control in the Sense of Caputo
Auto-Tuning and Fractional Order Controller Implementation on Hardware in the Loop System
High-Order Dα-Type Iterative Learning Control for Fractional-Order Nonlinear Time-Delay Systems
On the Controllability of Impulsive Fractional Evolution Inclusions in Banach Spaces
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A Fractional Order Proportional and Derivative (FOPD) Motion Controller: Tuning Rule and Experiments
Hong Sheng Li, Ying Luo, Yang Quan Chen
Publication information: Hong Sheng Li, Ying Luo, Yang
Quan Chen. A Fractional Order Proportional and Derivative (FOPD) Motion
Controller: Tuning Rule and Experiments. Control Systems Technology, IEEE
Transactions on, 18( 2) : 516-520.
http://ieeexplore.ieee.org/xpls/abs_all.jsp?arnumber=5153128&tag=1
Abstract
In recent years, it is remarkable to see the increasing number of studies
related to the theory and application of fractional order controller (FOC),
specially PI^ \lambda D^ \mu controller, in many areas of science and
engineering. Research activities are focused on developing new analysis and
design methods for fractional order controllers as an extension of classical
control theory. In this paper, a new tuning method for fractional order
proportional and derivative (PD^\mu) or FO-PD controller is proposed for a class
of typical second-order plants. The tuned FO-PD controller can ensure that the
given gain crossover frequency and phase margin are fulfilled, and furthermore,
the phase derivative w. r. t. the frequency is zero, i.e., the phase Bode plot
is flat at the given gain crossover frequency. Consequently, the closed-loop
system is robust to gain variations. The FOC design method proposed in the paper
is practical and simple to apply. Simulation and experimental results show that
the closed-loop system can achieve favorable dynamic performance and robustness.
-----------------------------------------
Recent history of fractional calculus
J. Tenreiro Machado, Virginia Kiryakova, Francesco Mainardi
Publication information: J. Tenreiro Machado, Virginia
Kiryakova, Francesco Mainardi. Recent history of fractional calculus.
Communications in Nonlinear Science and Numerical Simulation, 16, 3, 2011,
1140-1153.
http://www.sciencedirect.com/science/article/pii/S1007570410003205
This survey intends to report some of the major documents and events in the area of fractional calculus that took place since 1974 up to the present date.
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“第三届分数阶动力学和统计力学研讨会”(MS69)征稿通知
陕西•西安,2013年8月19-21日
作为“中国力学大会-2013”(陕西西安,2013年8月19-21日)专题研讨会之一的“第三届分数阶动力学和统计力学研讨会”(编号:MS69),面向国内外从事相关研究的学界同仁征稿,就分数阶动力学和统计力学中的关键学术问题进行深入交流,欢迎从事分数阶导数及其应用和反常统计方法研究的专家踊跃投稿,以此为平台进一步增强国内外同行的合作与交流。
一、研讨会议题
1. 分数阶导数力学建模与数值仿真算法;
2. 软物质(复杂流体)流变和粘弹性的分数阶导数描述;
3. 频率依赖阻尼和耗散现象及其力学建模;
4. 力学与物理中的反常扩散建模、分析与数值仿真;
5. 分数阶动力系统的分岔与混沌;
6. 分数阶振动和控制理论及应用;
7. 复杂网络动力学、标度律、幂律现象中的分数阶行为;
8. 分数阶傅里叶变换及应用;
9. 分数阶微积分在信号处理和图像处理中的应用;
10. 分数阶布朗运动和非马尔科夫过程及其应用;
11. Lévy统计、伸展高斯分布、Tsallis分布等非高斯分布及其应用;
12. 其他相关议题。
二、投稿方法
请登录本次力学大会网站:http://cctam2013.cstamconferences.org/,按照该页面右侧的投稿流程介绍,提交论文摘要。论文摘要的篇幅限1页之内,内容可附带简单公式及表征研究结果的代表性图表。
请作者在线提交摘要的同时,同时发送一份电子文档给本次研讨会联系人孙洪广(shg@hhu.edu.cn,
sun.fda2012@gmail.com ),(并请注明论文联系人(姓名、单位、通讯地址、电话、Email)。
三、重要日期
摘要上传截止日期:2013年4月30日
发布摘要录用通知:2013年5月15日
全文提交截止日期:2013年6月15日
四、会议组织和联系:
负责人:陈 文 教授,河海大学工程力学系,联系方式:chenwen@hhu.edu.cn
李常品 教授,上海大学理学院,联系方式:lcp@shu.edu.cn
孙洪广 博士,河海大学工程力学系
联系人:孙洪广 博士,河海大学工程力学系,电话:13621586259,E-mail: shg@hhu.edu.cn,sun.fda2012@gmail.com
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The End of This Issue
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