FDA Express

FDA Express    Vol. 15, No. 3, June 15, 2015

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All issues: http://em.hhu.edu.cn/fda/

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_Vol15_No3_2015.pdf


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бЇ  Latest SCI Journal Papers on FDA

(Searched on 15th June 2015)

бЇ  Call for papers

International Symposium on Fractional Signals and Systems

Special Issue on Advanced Computational Techniques for Fractional Differential Equations

бЇ  Journals

Fractional Calculus and Applied Analysis

Applied Mathematical Modelling

бЇ  Paper Highlight

Tempered fractional calculus

Maximum principle for the fractional diffusion equations with the Riemann-Liouville fractional derivative and its applications

бЇ  Websites of Interest

Fractional Calculus & Applied Analysis

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 Latest SCI Journal Papers on FDA

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(Searched on 15th June 2015)

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CERTAIN NEW GRUSS TYPE INEQUALITIES INVOLVING SAIGO FRACTIONAL q-INTEGRAL OPERATOR

By: Wang, Guotao; Agarwal, Praveen; Baleanu, Dumitru

JOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS  Volume: 19   Issue: 5   Pages: 862-873   Published: NOV 2015


Computational solutions of unified fractional reaction-diffusion equations with composite fractional time derivative

By: Saxena, R. K.; Mathai, A. M.; Haubold, H. J.

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION  Volume: 27   Issue: 1-3   Pages: 1-11   Published: OCT 2015


Dynamical behavior of fractional-order Hastings-Powell food chain model and its discretization

By: Matouk, A. E.; Elsadany, A. A.; Ahmed, E.; et al.

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION  Volume: 27   Issue: 1-3   Pages: 153-167   Published: OCT 2015


Network coherence in the web graphs

By: Ding, Qingyan; Sun, Weigang; Chen, Fangyue

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION  Volume: 27   Issue: 1-3   Pages: 228-236   Published: OCT 2015

 
Nonlocal Cauchy problems for semilinear differential inclusions with fractional order in Banach spaces

By: Wang, JinRong; Ibrahim, A. G.; Feckan, Michal

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION  Volume: 27   Issue: 1-3   Pages: 281-293   Published: OCT 2015


Existence and symmetric result for Liouville-Weyl fractional nonlinear Schrodinger equation

By: Torres Ledesma, Cesar

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION  Volume: 27   Issue: 1-3   Pages: 314-327   Published: OCT 2015


WAVE EXTENSION PROBLEM FOR THE FRACTIONAL LAPLACIAN

By: Kemppainen, Mikko; Sjogren, Peter; Luis Torrea, Jose

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS  Volume: 35   Issue: 10   Pages: 4905-4929   Published: OCT 2015


A Novel Multistep Generalized Differential Transform Method for Solving Fractional-order Lu Chaotic and Hyperchaotic Systems

By: Al-Smadi, Mohammed; Reihat, Asad; Abu Arqub, Omar; et al.

JOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATIONS  Volume: 19   Issue: 4   Pages: 713-724   Published: OCT 2015

 
Fractal measures with uniform marginals

By: Day, D.; Mendivil, F.

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS  Volume: 429   Issue: 2   Pages: 1096-1112   Published: SEP 15 2015


A counterexample to a Frederico-Torres fractional Noether-type theorem

By: Ferreira, Rui A. C.; Malinowska, Agnieszka B.

JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS  Volume: 429   Issue: 2   Pages: 1370-1373   Published: SEP 15 2015


Viscoelastic behaviour of asphalt modified by grafted tri-block copolymers: predictions of fractional rheological models

By: Vargas, Maria A.; Sanchez, Antonio; Guthausen, Gisela; et al.

INTERNATIONAL JOURNAL OF PAVEMENT ENGINEERING  Volume: 16   Issue: 8   Pages: 730-744   Published: SEP 14 2015

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Call for Papers

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International Symposium on Fractional Signals and Systems  

FSS 2015, 1-3 October 2015

Technical University of Cluj-Napoca, Cluj-Napoca, Romania

http://www.fss-conference.com

Scope

The organizing committee has the pleasure of inviting you to participate at the International Symposium on Fractional Signals and Systems, FSS 2015 hosted by the Technical University of Cluj-Napoca, Romania, during 1-3 October 2015. We sincerely welcome our colleagues worldwide to join us for FSS 2015.

Fully integrated in the international academic life, The Technical University of Cluj-Napoca pays attention to the international exchange of values, an aspect that is visible in the over 200 interuniversity agreements and in the large number of student mobilities. The opening towards the European and world space of education and research through an internationalization process represents one of the major objectives of the university.

Cluj-Napoca is the second most populous city in Romania, after the national capital Bucharest, and is the seat of Cluj County in the northwestern part of the country. Located in the Someşul Mic River valley, the city is considered the unofficial capital to the historical province of Transylvania. Several UNESCO World Heritage sites lie within driving distance from Cluj-Napoca: the fortified churches in Transylvania, the Dacian fortresses of the Orastie Mountains, the historic centre of Sighişoara and the wooden churches of Maramureş.

Topics include, but are not limited to:

 Fractional order control (tuning, implementation issues, new algorithms)

 Signal analysis and filtering with fractional tools (restoration, reconstruction, analysis of fractal noises, etc.)

 Fractional modeling

 Fractional system identification (linear, nonlinear, multivariable methods, etc.)

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Important deadlines

Submission opens: 1 May 2015

Initial submission: 1 June 2015 15 June 2015 (NEW DEADLINE)

Author notification: 1 July 2015

Final submission: 20 July 2015

Conference dates: 1-3 October 2015

Submission Guidelines

Prepare the papers according to recommendation available at: http://www.fss-conference.com

Fees and registration

Until 20.07.2015 From 20.07.2015

Regular fee: 350 Eur 450 Eur

Accompanying person* 150 Eur 180 Eur

*(welcome reception, dinner and trip)

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Special Issue on Advanced Computational Techniques for Fractional Differential Equations

(Open Mathematics)

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CALL FOR PAPERS

I am the Managing Editor for Open Mathematics at De Gruyter Open (http://www.degruyter.com/view/j/math) which belongs to De Gruyter (www.degruyter.com), an established scholarly publisher with more than 260 years of distinguished history.

On behalf of the Guest Editor, Prof. Xiao-Jun Yang, I would like to invite you to submit your paper to the Special Issue on ббAdvanced Computational Techniques for Fractional Differential Equationsб▒ which will be published in Open Mathematics (http://degruyteropen.com/tiomact/).

Open Mathematics is an international, open access, peer-reviewed electronic journal that publishes significant, original and relevant works in all areas of mathematics. The journal provides the readers with free, instant, and permanent access to all content worldwide; and the authors with extensive promotion of published articles, language-correction services, no space constraints and immediate publication.

Journalбпs Impact Factor is IF=0.519 (2013) [5-year IF=0.557].

We solicit excellent research and review articles, as well as communications and vision papers to be published in the journal. All the submissions will undergo fast and fair peer review. In order to sustain the production of our fully-refereed open access journal, each article accepted for publication in Open Mathematics is subject to Article Processing Charges, so please consider this requirement when submitting your paper.

We kindly request that all the submissions are made until 1st September, 2015, so accepted manuscripts are published in 2015.

As an author you can enjoy the following benefits:

- convenient, web-based manuscript submission and tracking system;

- transparent, comprehensive and fast peer review;

-efficient route to fast-track publication and full advantage of De Gruyterбпs e-technology;

- free language assistance.

I look forward to your manuscript! Please feel free to forward this invitation to any interested colleagues and associates. 

Regards,

Agnieszka Bednarczyk-Drag

Managing Editor, Mathematics

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 Journals

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Fractional Calculus and Applied Analysis

Volume 18, Issue 3 (Jun 2015)

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Frontmatter

Fcaa Related News, Events And Books (Fcaa-Volume 18-3-2015)

Decay solutions for a class of fractional differential variational inequalities

Dinh Ke, Tran / Van Loi, Nguyen / Obukhovskii, Valeri

A biomathematical view on the fractional dynamics of cellulose degradation

The spreading property for a prey-predator reaction-diffusion system with fractional diffusion

Cheng, Hongmei / Yuan, Rong

Fractional variation of Hölderian functions

Prodanov, Dimiter

Periodic disturbance rejection for fractional-order dynamical systems

Fedele, Giuseppe / Ferrise, Andrea

Successive approximation: A survey on stable manifold of fractional differential systems

Sayevand, Khosro / Pichaghchi, Kazem

When do fractional differential equations have solutions that are bounded by the Mittag--Leffler function ?

Tisdell, Christopher C.

On explicit stability conditions for a linear fractional difference system

Čermивk, Jan / Győri, Istvивn / Nechvивtal, Ludĕk

Fractional differential inclusions in the Almgren sense

Graef, John R. / Henderson, Johnny / Ouahab, Abdelghani

Time-optimal control of fractional-order linear systems

Matychyn, Ivan / Onyshchenko, Viktoriia

Analytical solutions for the multi-term time-space fractional reaction-diffusion equations on an infinite domain

Ding, Xiao-Li / Nieto, Juan J.

Nonexistence results for a class of evolution equations in the Heisenberg group

Jleli, Mohamed / Kirane, Mokhtar / Samet, Bessem

High-order approximation to Caputo derivatives and Caputo-type advection-diffusion equations (II)

Cao, Jianxiong / Li, Changpin / Chen, YangQuan

Dyadic nonlocal diffusions in metric measure spaces

Actis, Marcelo / Aimar, Hugo

Fractional derivative anomalous diffusion equation modeling prime number distribution

Chen, Wen / Liang, Yingjie / Hu, Shuai / Sun, Hongguang

Time-fractional diffusion equation in the fractional Sobolev spaces

Gorenflo, Rudolf / Luchko, Yuri / Yamamoto, Masahiro

Continuous time random walk models associated with distributed order diffusion equations

Umarov, Sabir

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Applied Mathematical Modelling

(selected)

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Duality of singular linear systems of fractional nabla difference equations

Ioannis K. Dassios, Dumitru I. Baleanu

Analytical treatment of Volterra integro-differential equations of fractional order

Khosro Sayevand                                                                                                         

Derivation, interpretation, and analog modelling of fractional variable order derivative definition

Dominik Sierociuk, Wiktor Malesza, Michal Macias

Alternative variational iteration method for solving the time-fractional FornbergиCWhitham equation

Mehmet Giyas Sakar, Hilmi Ergören

Numerical treatment for the solution of fractional fifth-order SawadaиCKotera equation using second kind Chebyshev wavelet method

A.K. Gupta, S. Saha Ray

Development of a 2D-Multigroup Code (NFDE-2D) based on the neutron spatial-fractional diffusion equation

Nader Maleki Moghaddam, Hossein Afarideh, Gilberto Espinosa-Paredes

Numerical approximations for Volterraбпs population growth model with fractional order via a multi-domain pseudospectral method

Mohammad Maleki, Majid Tavassoli Kajani

Numerical solution of nonlinear Volterra integro-differential equations of fractional order by the reproducing kernel method

Wei Jiang, Tian Tian

Fractional order description of DNA

J.A. Tenreiro Machado

Modeling the arterial wall mechanics using a novel high-order viscoelastic fractional element

J.M. Pижrez Zerpa, A. Canelas, B. Sensale, D. Bia Santana, R.L. Armentano

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 Paper Highlight
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Tempered fractional calculus

Farzad Sabzikar, Mark M. Meerschaert, Jinghua Chen

Publication information: Farzad Sabzikar, Mark M. Meerschaert, Jinghua Chen, Tempered fractional calculus. Journal of Computational Physics, 2015, 293, 14-28.

http://www.sciencedirect.com/science/article/pii/S0021999114002873

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Abstract

Fractional derivatives and integrals are convolutions with a power law. Multiplying by an exponential factor leads to tempered fractional derivatives and integrals. Tempered fractional diffusion equations, where the usual second derivative in space is replaced by a tempered fractional derivative, govern the limits of random walk models with an exponentially tempered power law jump distribution. The limiting tempered stable probability densities exhibit semi-heavy tails, which are commonly observed in finance. Tempered power law waiting times lead to tempered fractional time derivatives, which have proven useful in geophysics. The tempered fractional derivative or integral of a Brownian motion, called a tempered fractional Brownian motion, can exhibit semi-long range dependence. The increments of this process, called tempered fractional Gaussian noise, provide a useful new stochastic model for wind speed data. A tempered fractional difference forms the basis for numerical methods to solve tempered fractional diffusion equations, and it also provides a useful new correlation model in time series.

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Maximum principle for the fractional diffusion equations with the Riemann-Liouville fractional derivative and its applications

Mohammed Al-Refai, Yuri Luchko

Publication information: Mohammed Al-Refai, Yuri Luchko. Maximum principle for the fractional diffusion equations with the Riemann-Liouville fractional derivative and its applications. Fractional Calculus and Applied Analysis, 2014, 17(2) 483-498.

http://www.degruyter.com/view/j/fca.2014.17.issue-2/s13540-014-0181-5/s13540-014-0181-5.xml

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Abstract

In this paper, the initial-boundary-value problems for the one-dimensional linear and non-linear fractional diffusion equations with the Riemann-Liouville time-fractional derivative are analyzed. First, a weak and a strong maximum principles for solutions of the linear problems are derived. These principles are employed to show uniqueness of solutions of the initial-boundary-value problems for the non-linear fractional diffusion equations under some standard assumptions posed on the non-linear part of the equations. In the linear case and under some additional conditions, these solutions can be represented in form of the Fourier series with respect to the eigenfunctions of the corresponding Sturm-Liouville eigenvalue problems.

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The End of This Issue

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