000			04767nam a2200325 i 4500
001			43701
008			160624t20162015pl |||||||||||||||||eng d
020			_a9783110470710
020			_a9783110472097
020			_a9783110472080 _q(hardcover)
035			_a(OCoLC)
040			_aWaSeSS _beng _cWaSeSS _dWaSeSS _dBAUN _erda
049			_aBAUN_MERKEZ
050		4	_aQA314 _b.F74 2015
245	0	0	_aFractional dynamics / _cCarlo Cattani, Hari M. Srivastava, Xiao-Jun Yang (editors).
264		1	_aWarsaw, Poland ; _aBerlin, Germany : _bDe Gruyter Open, _c2016.
264		4	_c©2015
300			_a392 pages : _billustrations ; _c24 cm
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
504			_aIncludes bibliographical references
505	0	0	_tContents _tFractional Dynamics _rCattani, Carlo / Srivastava, H. M. / Yang, Xiao-Jun _tLocal Fractional Calculus on Shannon Wavelet =520 \\ _aBasis _rCattani, Carlo _tDiscretely and Continuously Distributed Dynamical Systems with Fractional Nonlocality _rTarasov, Vasily E. _tTemporal Patterns in Earthquake Data-series _rLopes, António M. / Tenreiro Machado, J.A. _tAn Integral Transform arising from Fractional Calculus _rAsada, Akira _tApproximate Solutions to Time-fractional Models by Integral-balance Approach _rHristov, Jordan _tA Study of Sequential Fractional q-integro-difference Equations with Perturbed Anti-periodic Boundary Conditions _rAhmad, Bashir / Alsaedi, Ahmed / Al-Hutami, Hana _tFractional Diffusion Equation, Sorption and Reaction Processes on a Surface _rLenzi, M. K. / Gonçalves, G. / Leitoles, D. P. / Lenzi, E. K. _tFractional Order Models for Electrochemical Devices _rSabatier, Jocelyn _tResults for an Electrolytic Cell Containing Two Groups of Ions: PNP - Model and Fractional Approach _rLenzi, M. K. / Gonçalves, G. / Silva, F. R. G. B. / Zola, R. S. / Ribeiro, H. V. / Rossato, R. / Lenzi, E. K. _tApplication of Fractional Calculus to Epidemiology _rAtangana, Abdon _tOn Numerical Methods for Fractional Differential Equation on a Semi-infinite Interval _rBhrawy, A.H. / Taha, T.M. / Abdelkawy, M.A. / Hafez, R.M. _tFrom Leibniz’s Notation for Derivative to the Fractal Derivative, Fractional Derivative and Application in Mongolian Yurt _rLiu, Hong-Yan / He, Ji-Huan _tCantor-type spherical-coordinate Method for Differential Equations within Local Fractional Derivatives _rSegi Rahmat, Mohamad Rafi / Baleanu, Dumitru / Yang, Xiao-Jun _tApproximate Methods for Local Fractional Differential Equations _rSrivastava, H. M. / Tenreiro Machado, J. A. / Yang, Xiao-Jun _tNumerical Solutions for ODEs with Local Fractional Derivative _rYang, Xiao-Jun / Baleanu, Dumitru / Tenreiro Machado, J. A. _tLocal Fractional Calculus Application to Differential Equations Arising in Fractal Heat Transfer _rYang, Xiao-Jun / Cattani, Carlo / Xie, Gongnan _tLocal Fractional Laplace Decomposition Method for Solving Linear Partial Differential Equations with Local Fractional Derivative _rJafari, Hossein / Jassim, Hassan Kamil / Tauseef Mohyud-Din, Syed _tCalculus on Fractals _rGolmankhaneh, Alireza K. / Baleanu, D. _tSolutions of Nonlinear Fractional Differential Equations Systems through an Implementation of the Variational Iteration Method _rMehmet Baskonus, Haci / Bin Muhammad Belgacem, Fethi / Bulut, Hasan _tFractional-order Nonlinear Systems: Chaotic Dynamics, Numerical Simulation and Circuits Design _rMekkaoui, Toufik / Hammouch, Zakia / Belgacem, Fethi B.M. / El Abbassi, Ahmed _tFractional Derivative of the Riemann Zeta Function _rGuariglia, E. _tA Treatment of Generalized Fractional Differential Equations: Sumudu Transform Series Expansion Solutions, and Applications _rBin Muhammad Belgacem, Fethi / Gulati, Vartika / Goswami, Pranay / Aljoujiee, Abdullah The book is devoted to recent developments in the theory of fractional calculus and its applications. Particular attention is paid to the applicability of this currently popular research field in various branches of pure and applied mathematics. In particular, the book focuses on the more recent results in mathematical physics, engineering applications, theoretical and applied physics as quantum mechanics, signal analysis, and in those relevant research fields where nonlinear dynamics occurs and several tools of nonlinear analysis are required. Dynamical processes and dynamical systems of fractional order attract researchers from many areas of sciences and technologies,ranging from mathematics and physics to computer science
650		0	_aFractional calculus _9101285
650		0	_aCalculus _94941
700	1		_aCattani, Carlo, _d1954- _9106646
700	1		_aSrivastava, Hari M., _9106647
700	1		_aYang, Xiao-Jun _c(Mathematician) _9106648
942			_cKT _2lcc
999			_c43549 _d43549