FDA Express Vol. 9, No. 5, Dec. 15, 2013
﹛
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_Vol9_No5_2013.pdf
﹛
↑ Latest SCI Journal Papers on FDA
(Searched on 14th December 2013)
↑ Conference
International Conference on Fractional Differentiation and Its Applications (ICFDA*14)
↑ Books
New Models of the Cell Nucleus: Crowding, Entropic Forces, Phase Separation, and Fractals
Essentials of Econophysics Modelling
↑ Journals
Physica A: Statistical Mechanics and its Applications
↑ Paper Highlight
Modelling heat transfer in heterogeneous media using fractional calculus
Fractional Sturm每Liouville eigen-problems: Theory and numerical approximation
↑ Websites of Interest
Fractional Calculus & Applied Analysis
International Conference on Fractional Differentiation and Its Applications (ICFDA'14)
﹛
========================================================================
Latest SCI Journal Papers on FDA
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
(Searched on 15th December 2013)
Title:
Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 19 Issue: 5 Pages: 1496-1506 DOI: 10.1016/j.cnsns.2013.09.021 Published: MAY 2014
﹛
﹛
Title:
Author(s): Pooseh, Shakoor; Almeida, Ricardo; Torres, Delfim F. M.
Source: JOURNAL OF INDUSTRIAL AND MANAGEMENT OPTIMIZATION Volume: 10 Issue: 2 Pages: 363-381 DOI: 10.3934/jimo.2014.10.363 Published: APR 2014
﹛
﹛
Title:
Author(s): Leung, A. Y. T.; Yang, H. X.; Zhu, P.
Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 19 Issue: 4 Pages: 1142-1155 DOI: 10.1016/j.cnsns.2013.08.020 Published: APR 2014
﹛
﹛
Title:
Author(s): D'Ovidio, Mirko
Source: JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS Volume: 411 Issue: 1 Pages: 362-371 DOI: 10.1016/j.jmaa.2013.09.048 Published: MAR 1 2014
﹛
﹛
Author(s): Eslahchi, M. R.; Dehghan, Mehdi; Parvizi, M.
Source: JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS Volume: 257 Pages: 105-128 DOI: 10.1016/j.cam.2013.07.044 Published: FEB 2014
﹛
﹛
Author(s): Lukashchuk, S. Yu.
Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 19 Issue: 2 Special Issue: SI Pages: 390-400 DOI: 10.1016/j.cnsns.2013.06.021 Published: FEB 2014
﹛
﹛
Title:
Author(s): Ezzat, Magdy A.; El-Karamany, Ahmed S.; El-Bary, A. A.; et al.
Source: JOURNAL OF ELECTROMAGNETIC WAVES AND APPLICATIONS Volume: 28 Issue: 1 Pages: 64-82 DOI: 10.1080/09205071.2013.855616 Published: JAN 2 2014
﹛
==========================================================================
Conference
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
International Conference on Fractional Differentiation and Its Applications (ICFDA*14)
University of Catania, Catania, Italy from June 23rd to June 25th 2014.
EXTENDED DEADLINE---January 7th 2014
Dear colleague,
The organizing committee has the pleasure to invite you to participate at the 1st 2014 International Conference on Fractional Differentiation and Its Applications, ICFDA4.
ICFDA14 will take place at the University of Catania, Catania, Italy from June 23rd to June 25th 2014.
We welcome our colleagues worldwide to contribute at ICFDA14.
Please note the following important dates related to ICFDA14:
Invited session submission: December 5th, 2013
Regular and invited paper submission: January 7th, 2014
Notification of acceptance March 5th, 2014
Final submission April 10th, 2014
Conference June 23th - 25th, 2014
Early registration April 20th, 2014
﹛
Topics:
Major topics include but are not limited to fractional differentiation in: Acoustic Dissipation, Anomalous diffusion, Applications of fractional systems, Biomedical Engineering, Computational Fractional Derivative Equations, Continuous Time Random Walk, Control, Creep, Filters, Fractal Derivative and Fractals, Fractional Brownian Motion, Geophysics, History dependent Process, History of Fractional Calculus, Levy Statistics, Modeling and identification, Non-Fourier Heat Conduction, Nonlocal Phenomena, Phase-Locked Loops, Porous Media, Power Law, Relaxation, Rheology, Riesz Potential, Signal and Imaging Processing, Singularities Analysis and Integral Representations for Fractional Differential Systems, Soft Matter Mechanics, Special Functions and Integral Transforms Related to Fractional Calculus, Stretched Gaussian, Variational Principles, Vibration, Viscoelasticity.
﹛
Previous events
- 2013, FDA'13,The Sixth IFAC Workshop on Fractional Differentiation and Its Applications, Grenoble, France.
- 2012, FDA'12, The Fifth Symposium on Fractional Differentiation and its Applications Nanjing, China
- 2010, FDA'10, The Fourth IFAC Workshop on Fractional Differentiation and its Applications, Badajoz, Spain
- 2008, FDA'08, The Third IFAC Workshop on Fractional Differentiation and its Applications, Ankara, Turkey.
- 2006, FDA'06, The Second IFAC Workshop on Fractional Differentiation and its Applications, Porto, Portugal.
- 2004 FDA'04, The First IFAC Workshop on Fractional Differentiation and its Applications, Bordeaux, France.
﹛
Website Please visit the conference site (http://www.icfda14.dieei.unict.it) for further and updated information.
Selected papers from ICFDA14 will be further considered for possible publication in special issue journals (see the Conference website).
Please forward this to anyone who might be interested to attend.
We look forward to seeing you in Catania, Sicily, Italy.
Best Regards,
Organizing committee ICFDA14
﹛
==========================================================================
Books
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
New Models of the Cell Nucleus: Crowding, Entropic Forces, Phase Separation, and Fractals
Ronald Hancock , Kwang W. Jeon
Book Description
International Review of Cell and Molecular Biology presents current advances and comprehensive reviews in cell biology--both plant and animal. Articles address structure and control of gene expression, nucleocytoplasmic interactions, control of cell development and differentiation, and cell transformation and growth.
Ideas from the fields of biophysics, physical chemistry, of polymer and colloid, and soft matter science have helped clarify the structure and functions of the cell nucleus. The development of powerful methods for modeling conformations and interactions of macromolecules has also contributed. The book aims to encourage cell and molecular biologists to become more familiar with and understand these new concepts and methods, and the crucial contributions they are making to our perception of the nucleus.
More information on this book can be found by the following link: http://www.elsevier.com/books/new-models-of-the-cell-nucleus-crowding-entropic-forces-phase-separation-and-fractals/hancock/978-0-12-800046-5
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
﹛
Essentials of Econophysics Modelling
Frantisek Slanina
Book Description
This is the first volume to present a comprehensive review of New Models of the Cell Nucleus.
This book is a course in methods and models rooted in physics and used in modelling economic and social phenomena. It covers the discipline of econophysics, which creates an interface between physics and economics. Besides the main theme, it touches on the theory of complex networks and simulations of social phenomena in general.
After a brief historical introduction, the book starts with a list of basic empirical data and proceeds to thorough investigation of mathematical and computer models. Many of the models are based on hypotheses of the behaviour of simplified agents. These comprise strategic thinking, imitation, herding, and the gem of econophysics, the so-called minority game. At the same time, many other models view the economic processes as interactions of inanimate particles. Here, the methods of physics are especially useful. Examples of systems modelled in such a way include books of stock-market orders, and redistribution of wealth among individuals. Network effects are investigated in the interaction of economic agents. The book also describes how to model phenomena like cooperation and emergence of consensus.
The book will be of benefit to graduate students and researchers in both Physics and Economics.
More information on this book can be found by the following link: http://ukcatalogue.oup.com/product/9780199299683.do
﹛
========================================================================
Journals
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
Physica A: Statistical Mechanics and its Applications
Volume 396
O.G. Turutanov, V.A. Golovanevskiy, V.Yu. Lyakhno, V.I. Shnyrkov
﹛
Yusuf Y邦ksel
﹛
Influence of geometry on stratification and segregation phenomena in bidimensional piles
J.G. Benito, R.O. Uñac, A.M. Vidales, I. Ippolito
﹛
Soliton excitations in a three-spine alpha-helical protein chain with quintic non-linearity
S. Saravana Veni, M.M. Latha
﹛
Global temperatures and sunspot numbers. Are they related?
Luis A. Gil-Alana, OlaOluwa S. Yaya, Olanrewaju I. Shittu
﹛
Partition function zeros of the antiferromagnetic spin-0.5 Ising每Heisenberg
model on a diamond chain
N.S. Ananikian, V.V. Hovhannisyan, R. Kenna
﹛
Entropy generation: Minimum inside and maximum outside
Umberto Lucia
﹛
Jing Zhang, Qinke Peng, Shiquan Sun, Che Liu
﹛
Nonlinear analysis of the optimal velocity difference model with reaction-time
delay
Jie Zhou, Zhong-Ke Shi, Jin-Liang Cao
﹛
Entropy and entropy production in some applications
Yong-Jun Zhang
﹛
Unzipping of DNA under the influence of external fields
A.E. Bergues-Pupo, J.M. Bergues, F. Falo
﹛
Gause*s principle in interspecific competition of the cyclic predator每prey system
Qiuhui Pan, Haoying Wang, Luyi Chen, Zhong Huang, Mingfeng He
﹛
Modeling record-breaking stock prices
Gregor Wergen
﹛
Long range dependence in the high frequency USD/INR exchange rate
Dilip Kumar
﹛
Srimonti Dutta, Dipak Ghosh, Shukla Samanta, Santanu Dey
﹛
Propagating properties of traffic flow on a ring road without ramp
T.Q. Tang, J. He, Y.H. Wu, L. Caccetta
﹛
The spread of computer viruses over a reduced scale-free network
Lu-Xing Yang, Xiaofan Yang
﹛
Unfolding of the spectrum for chaotic and mixed systems
Ashraf A. Abul-Magd, Adel Y. Abul-Magd
﹛
Information filtering via collaborative user clustering modeling
Chu-Xu Zhang, Zi-Ke Zhang, Lu Yu, Chuang Liu, Hao Liu, Xiao-Yong Yan
﹛
Correlation analysis of different vulnerability metrics on power grids
Min Ouyang, Zhezhe Pan, Liu Hong, Lijing Zhao
﹛
L谷vy walk in complex networks: An efficient way of mobility
Yi Zhao, Tongfeng Weng, Defeng (David) Huang
﹛
Sampling from complex networks using distributed learning automata
Alireza Rezvanian, Mohammad Rahmati, Mohammad Reza Meybodi
﹛
An analysis of the sectorial influence of CSI300 stocks within the directed network
Yong Mai, Huan Chen, Lei Meng
﹛
Hierarchical coefficient of a multifractal based network
Darlan A. Moreira, Liacir dos Santos Lucena, Gilberto Corso
﹛
Power grid complex network evolutions for the smart grid
Giuliano Andrea Pagani, Marco Aiello
﹛
Humberto G. Laguna, Robin P. Sagar
﹛
﹛
==========================================================================
Paper Highlight
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
Modelling heat transfer in heterogeneous media using fractional calculus
Dominik Sierociuk, Andrzej Dzieli里ski, Grzegorz Sarwas, Ivo Petras, Igor Podlubny and Tomas Skovranek
Publication
information: Dominik Sierociuk, Andrzej Dzieli里ski, Grzegorz Sarwas, Ivo Petras, Igor Podlubny and Tomas Skovranek. Modelling heat transfer in heterogeneous media using fractional calculus. Phil. Trans. R. Soc. A13 May 2013 vol. 371 no. 199020120146.
http://rsta.royalsocietypublishing.org/content/371/1990/20120146.short
Abstract
This paper presents the results of modelling the heat transfer process in heterogeneous media with the assumption that part of the heat flux is dispersed in the air around the beam. The heat transfer process in a solid material (beam) can be described by an integer order partial differential equation. However, in heterogeneous media, it can be described by a sub- or hyperdiffusion equation which results in a fractional order partial differential equation. Taking into consideration that part of the heat flux is dispersed into the neighbouring environment we additionally modify the main relation between heat flux and the temperature, and we obtain in this case the heat transfer equation in a new form. This leads to the transfer function that describes the dependency between the heat flux at the beginning of the beam and the temperature at a given distance. This article also presents the experimental results of modelling real plant in the frequency domain based on the obtained transfer function.
﹛
ㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜㄜ
Fractional Sturm每Liouville eigen-problems: Theory and numerical approximation
Mohsen Zayernouri, George Em Karniadakis
Publication information: Mohsen Zayernouri, George Em Karniadakis. Fractional Sturm每Liouville eigen-problems: Theory and numerical approximation. Journal of Computational Physics, 252 (2013) 495每517.
http://www.sciencedirect.com/science/article/pii/S0021999111002373
Abstract
We first consider a regular fractional Sturm每Liouville problem of two kinds RFSLP-I
and RFSLP-II of order u ﹋(0, 2). The corresponding fractional differential operators in these problems are both of Riemann每Liouville and Caputo type, of the same fractional order m= u /2 ﹋(0, 1). We obtain the analytical eigensolutions to RFSLP-I & -II as nonpolynomial functions, which we define as Jacobi poly-fractonomials. These eigenfunctions are orthogonal with respect to the weight function associated with RFSLP-I & -II. Subsequently, we extend the fractional operators to a new family of singular fractional Sturm每Liouville problems of two kinds, SFSLP-I and SFSLP-II. We show that the primary regular boundary-value problems RFSLP-I & -II are indeed asymptotic cases for the singular counterparts SFSLP-I & -II. Furthermore, we prove that the eigenvalues of the singular problems are real-valued and the corresponding eigenfunctions are orthogonal. In addition, we obtain the eigen-solutions to SFSLP-I & -II analytically, also as nonpolynomial functions, hence completing the whole family of the Jacobi poly-fractonomials. In numerical examples, we employ the new poly-fractonomial bases to demonstrate the exponential convergence of the approximation in agreement with the theoretical results.
﹛
﹛
==========================================================================
The End of This Issue
=================================================
﹛
﹛