FDA Express Vol. 12, No. 4, Aug. 30, 2014
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Editors: http://em.hhu.edu.cn/fda/Editors.htm
Institute of Soft Matter Mechanics, Hohai University
For contribution: fdaexpress@163.com,
pangguofei2008@126.com
For subscription:
http://em.hhu.edu.cn/fda/subscription.htm
PDF download:http://em.hhu.edu.cn/fda/Issues/FDA_Express_Vol12_No4_2014.pdf
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↑ Great News on the First FCAA Impact Factor and Its Ranking
Prof. V. Kiryakova, managing editor of Fractional Calculus and Applied Analysis (FCAA), delivered us great news on the first impact factor and ranking of this journal. Below is quoted from her original email:
"As we already discussed with some of Editors, the end of July brought to FCAA journal the expected news about the first impact factor by Thomson Reuter, and also SJR by Scopus, for 2013: According to JCR 2013 (release July 2014), JIF = 2.974, and this launches FCAA at 4th and 5th places in categories Mathematics (Interdisciplinary Applications, and Applied). We got also SJR = 2.106 by Scopus, which confirms journal*s excellent performance...§
Let us congratulate on
this great achievement! And make this journal of our FDA community even more
successful in years to come.
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↑ Latest SCI Journal Papers on FDA
(Searched on 30th August 2014)
↑ Call for papers
↑ Books
Stochastic Calculus for Fractional Brownian Motion and Related
Random Walks on Disordered Media and their Scaling Limits
↑ Journals
Communications in Nonlinear Science and Numerical Simulation
↑ Paper Highlight
Analysis of Fractional Differential Equations
↑ Websites of Interest
Fractional Calculus & Applied Analysis
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Latest SCI Journal Papers on FDA
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(Searched on 30th August 2014)
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By: Zhang, Xinguang; Liu, Lishan; Wu, Yonghong
APPLIED MATHEMATICS LETTERS Volume: 37 Pages: 26-33 Published: NOV 2014
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By: Ran, Qiwen; Zhao, Tieyu; Yuan, Lin; et al.
OPTICS AND LASERS IN ENGINEERING Volume: 62 Pages: 80-86 Published: NOV 2014
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By: Stanek, Svatoslav
CENTRAL EUROPEAN JOURNAL OF MATHEMATICS Volume: 12 Issue: 11 Pages: 1638-1655 Published: NOV 2014
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By: Zingales, Massimiliano
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 19 Issue: 11 Pages: 3938-3953 Published: NOV 2014
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By: Bolat, Yasar
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 19 Issue: 11 Pages: 3988-3993 Published: NOV 2014
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Call for papers
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Special Issue: Dynamics and Control of Fractional Order Systems
International Journal of Dynamics and Control
http://www.springer.com/materials/mechanics/journal/40435
(Contributed by Prof. Manuel Duarte Ortigueira)
Fractional calculus is currently gaining more and more popularity in the control engineering community. The origin of this emerging concept dates back to the early days of classical differential calculus, although its inherent complexity postponed its use and application to the engineering world. Nowadays, its use in control engineering has been gaining more and more momentum in both modeling and identification, as well as in the controller tuning.
The aim of this special issue is to promote further development of fractional order calculus in the field of control engineering, in terms of identification, modeling and control design. Authors of this special issue are welcomed to submit original research describing the recent advances in the theory and numerical techniques of fractional order calculus in various scientific and engineering applications including identification, modeling, simulation, control, optimization, etc.
Topics of this special issue include:
Fractional order control (tuning, implementation issues, new algorithms)
Signal analysis and filtering with fractional tools (restoration, reconstruction, analysis of fractal noises, etc.)
Fractional order modeling of physical systems
Fractional system identification and optimization (linear, nonlinear, multivariable methods, etc.)
Important Dates:
2014: 21 August Call for Papers
2014: 01 December Paper Submission
2015: 20 February Peer Review
2015: 31 March Final Paper Submission
June 2015: Tentative Publication
Submission Guidelines:
Potential authors are encouraged to upload the electronic file of their manuscript to the special issue section through the journal*s online submission website:
https://www.editorialmanager.com/ijdy/
Guest Editors:
Manuel D. Ortigueira
UNINOVA and DEE/ Faculdade de Ci那ncias e Tecnologia da UNL
Campus da FCT, Quinta da Torre, 2829-516 Caparica, Portugal
E-mail: mdo@fct.unl.pt , mdortigueira@uninova.pt
Cristina I. Muresan
Technical University of Cluj-Napoca, Faculty of Automation and Computer Science, Dept of Automation,
Memorandumului Street, no 28, 400114 Cluj-Napoca, Romania
E-mail: Cristina.Pop@aut.utcluj.ro
J. Tenreiro Machado
Institute of Engineering, Polytechnic of Porto
Dept. of Electrical EngineeringRua Dr. Antonio Bernardino de Almeida, 431
4200-072 Porto, Portugal
Email: jtenreiromachado@gmail.comClara M. Ionescu
Ghent University, Faculty of Engineering and Architecture, Dept of Electrical energy, Systems and Automation
Sint Pietersnieuwstraat 41, 9000 Gent, Belgium
E-mail: ClaraMihaela.Ionescu@UGent.be
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Books
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Stochastic Calculus for Fractional Brownian Motion and Related Processes
Mishura, Yuliya
Book Description
The theory of fractional Brownian motion and other long-memory processes are addressed in this volume. Interesting topics for PhD students and specialists in probability theory, stochastic analysis and financial mathematics demonstrate the modern level of this field. Among these are results about Levy characterization of fractional Brownian motion, maximal moment inequalities for Wiener integrals including the values 0<H<1/2 of Hurst index, the conditions of existence and uniqueness of solutions to SDE involving additive Wiener integrals, and of solutions of the mixed Brownian〞fractional Brownian SDE. The author develops optimal filtering of mixed models including linear case, and studies financial applications and statistical inference with hypotheses testing and parameter estimation. She proves that the market with stock guided by the mixed model is arbitrage-free without any restriction on the dependence of the components and deduces different forms of the Black-Scholes equation for fractional market.
More information on this book can be found by the following link: http://www.springer.com/mathematics/probability/book/978-3-540-75872-3
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Random Walks on Disordered Media and their Scaling Limits
Takashi Kumagai
Book Description
In these lecture notes, we will analyze the behavior of random walk on disordered media by means of both probabilistic and analytic methods, and will study the scaling limits. We will focus on the discrete potential theory and how the theory is effectively used in the analysis of disordered media. The first few chapters of the notes can be used as an introduction to discrete potential theory. Recently, there has been significant progress on the theory of random walk on disordered media such as fractals and random media. Random walk on a percolation cluster (&the ant in the labyrinth*) is one of the typical examples. In 1986, H. Kesten showed the anomalous behavior of a random walk on a percolation cluster at critical probability. Partly motivated by this work, analysis and diffusion processes on fractals have been developed since the late eighties. As a result, various new methods have been produced to estimate heat kernels on disordered media. These developments are summarized in the notes. ﹛
More information on this book can be found by the following link: http://link.springer.com/book/10.1007/978-3-319-03152-1
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Journals
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Communications in Nonlinear Science and Numerical Simulation
Volume 20, Issue 1 (selected)
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Fractional order junctions Li-Chen Zhao, Chong Liu, Zhan-Ying YangDensity evolution by the low-field limit of kinetic frameworks with thermostat and mutations
Carlo Bianca, Annie LemarchandA multiplierless hyperchaotic system using coupled Duffing oscillators
J.S. Armand Eyebe Fouda, Samrat L. SabatMellin transform approach for the solution of coupled systems of fractional differential equations
Salvatore Butera, Mario Di PaolaA novel Lie-group theory and complexity of nonlinear dynamical systems
Chein-Shan LiuFractional calculus and fractional differential equations in nonreflexive Banach spaces
Ravi P. Agarwal, Vasile Lupulescu, Donal O*Regan, Ghaus ur RahmanGroup analysis of the drift每diffusion model for quantum semiconductors
N.H. Ibragimov, R. Khamitova, E.D. Avdonina, L.R. GaliakberovaFinite difference method to find period-one gait cycles of simple passive walkers
Morteza Dardel, Masoumeh Safartoobi, Mohammad Hadi Pashaei, Mohammad Hassan Ghasemi, Mostafa Kazemi Navaei Muhammad Alim AbdulwahhabOn the mKdV每Liouville hierarchy and its self-similarity reduction
Danilo V. RuyAn exact solution for the 3D MHD stagnation-point flow of a micropolar fluid
A. Borrelli, G. Giantesio, M.C. PatriaTransport in a three-zone wetland: Flow velocity profile and environmental dispersion
P. Wang, G.Q. Chen, C.B. Jiang, A. Alsaedi, Z. Wu, L. ZengLubricated friction in Frenkel每Kontorova model between incommensurate surfaces
Yang Yang, Cang-Long Wang, Wen-Shan Duan, Jian-Min Chen, Lei YangThermodynamics of a bouncer model: A simplified one-dimensional gas
Edson D. Leonel, Andr谷 L.P. LivoratiA chaotic model of sustaining attention problem in attention deficit disorder
G. Baghdadi, S. Jafari, J.C. Sprott, F. Towhidkhah, M.R. Hashemi GolpayeganiDetailed bifurcation analysis with a simplified model for advance heavy water reactor system
Vikas Pandey, Suneet SinghComplexity analysis of dual-channel game model with different managers* business objectives
Ting Li, Junhai MaFallacies of composition in nonlinear marketing models
Gian Italo Bischi, Lorenzo Cerboni BaiardiOn orbital-reversibility for a class of planar dynamical systems
A. Algaba, I. Checa, C. Garc赤a, E. Gamero Guanghu Zhu, Guanrong Chen, Haifeng Zhang, Xinchu Fu﹛
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Volume 67
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Multifractal detrended cross-correlation analysis for epileptic patient in seizure and seizure free statusDipak Ghosh, Srimonti Dutta, Sayantan Chakraborty
Anomalous transmission and drifts in one-dimensional L谷vy structuresP. Bernab車, R. Burioni, S. Lepri, A. Vezzani
Reversing the stability of fixed points to generate oscillations in electrochemical systems: Simulations and experimentsFernando Montoya, M. Rivera, P. Parmananda
Flow of fractal fluid in pipes: Non-integer dimensional space approach
Vasily E. TarasovDynamical systems generating large sets of probability distribution functions
F. Balibrea, J. Sm赤tal, M. Štef芍nkov芍Algebro-geometric solutions for the two-component Camassa每Holm Dym hierarchy
Yu Hou, Engui FanInvestment timing under hybrid stochastic and local volatility
Jeong-Hoon Kim, Min-Ku Lee, So Young Sohn
Influence of discrete delay on pattern formation in a ratio-dependent prey每predator model
Malay Banerjee, Lai ZhangIntegrability of fractional order generalized systems with p:-q resonance
Wentao Huang, Tianlong Gu, Huili LiSuppressing cascades in a self-organized-critical model with non-contiguous spread of failures
Heiko Hoffmann, David W. PaytonAnalysis on limit cycle of fractional-order van der Pol oscillator
Yongjun Shen, Shaopu Yang, Chuanyi Sui﹛
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Paper
Highlight
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Analysis of Fractional Differential Equations
Kai Diethelm, Neville J. Ford
Publication information: Kai Diethelm, Neville J. Ford. Analysis of Fractional Differential Equations. Journal of Mathematical Analysis and Applications, Volume 265, Issue 2, 15 January 2002, Pages 229-248.
http://www.sciencedirect.com/science/article/pii/S0022247X00971944
Abstract
We discuss existence, uniqueness, and structural stability of solutions of nonlinear differential equations of fractional order. The differential operators are taken in the Riemann每Liouville sense and the initial conditions are specified according to Caputo's suggestion, thus allowing for interpretation in a physically meaningful way. We investigate in particular the dependence of the solution on the order of the differential equation and on the initial condition, and we relate our results to the selection of appropriate numerical schemes for the solution of fractional differential equations.
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