[PDF] Top 20 Jacobi Elliptic Function Solutions For Fractional Partial Differential Equations
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Jacobi Elliptic Function Solutions For Fractional Partial Differential Equations
... nonlinear partial differential equa- tions are widely used to describe many complex phenomena in various fields including either the scientific work or engineering ...explicit solutions of nonlinear ... See full document
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Exact and approximate solutions of fractional partial differential equations for water movement in soils
... the solutions are illustrated to examine the effect of the model parameters β 2 and β 1 on flow processes which are shown to explain realistic physical ...the fractional connections between D ( θ ) and K ( ... See full document
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The Linear, Nonlinear and Partial Differential Equations are not Fractional Order Differential Equations
... are solutions for this equations, on the other hand, when n>2 there is no solution for this ...of differential equations, and the orders of differential equations are all ... See full document
6
Exact solutions for fractional partial differential equations by a new fractional sub equation method
... second fractional complex transformations for ...nonlinear fractional complex transformations, it is worth to investigate the applications of other algebraic methods to fractional partial ... See full document
12
New approximate solutions to fractional nonlinear systems of partial differential equations using the FNDM
... Gamma function is the continuous extension to the fractional ...Gamma function of all real numbers by finding only the values of the Gamma function between and ... See full document
19
On Approximate Solutions for Time-Fractional Diffusion Equation
... of fractional partial differential equations (FPDE's) in finance, physics, image processing and engineering [1, ...classical partial differential equations ...solving ... See full document
6
A New Approach for the Exact Solutions of Nonlinear Equations of Fractional Order via Modified Simple Equation Method
... generalized differential transform method [7] [8] have been used to find the numer- ical solutions for fractional order differential ...wave solutions of nonlinear evolution ...the ... See full document
7
Interval Oscillation Criteria for a Class of Nonlinear Fractional Differential Equations with Nonlinear Damping Term
... exact solutions for three fractional partial differential equations: the space fractional (2+1)-dimensional breaking soliton equation- s, the space-time fractional Fokas ... See full document
6
Oscillation of solutions for certain fractional partial differential equations
... A solution u(x, t) of the problem ()-() (or ()-()) is said to be oscillatory in G if it is neither eventually positive nor eventually negative, otherwise it is nonoscillatory. Definition . The Riemann-Liouville ... See full document
8
Explicit Jacobi elliptic exact solutions for nonlinear partial fractional differential equations
... Nonlinear partial fractional equations are very effective for the description of many phys- ical phenomena such as rheology, the damping law, diffusion processes, and the nonlin- ear oscillation of an ... See full document
14
Exact Solutions for Three Fractional Partial Differential Equations by the (G’/G) Method
... exact solutions for three fractional partial differential equations: the space fractional (2+1)-dimensional breaking soliton equa- tions, the space-time fractional Fokas ... See full document
6
A wavelet operational matrix method for solving initial - boundary value problems for fractional partial differential equations
... numerical solutions of partial differential ...a function at different levels of resolution and compact sup- ...for solutions of ... See full document
13
A new fractional Jacobi elliptic equation method for solving fractional partial differential equations
... new fractional Jacobi elliptic equation method to seek exact solutions of fractional partial differential ...certain fractional partial differential equation can be ... See full document
11
Classifying Exact Traveling Wave Solutions to the Coupled Higgs Equation
... wave solutions of the nonlinear differential Equations, such as the inverse scattering method [1], Jacobi elliptic function expansion method [2], homogeneous balance me- thod ... See full document
6
New Jacobi Elliptic Function Solutions for Coupled KdV-mKdV Equation
... Step 4. Substituting (3) and (4) into (2), and setting all the coefficients of all terms with the same powers of (f 0 /f ) k (k = 1, 2, · · ·) to zero. Then a system of nonlinear algebraic equations (NAEs) with ... See full document
5
Abstract Fractional sine transform and Laplace transform are used for solving the Stokes` first problem with
... Caputo fractional derivative is considered in Stokes` first problem as time derivative, where the order of the fractional derivative is considered as m 1 m ... See full document
6
On numerical solutions of fuzzy differential equations
... Fuzzy Differential Equations has been attracting a rapidly growing number of researchers in recent ...ordinary differential equations are ... See full document
9
On Some Fractional-Integro Partial Differential Equations
... The fractional calculus of variations was porn in 1996 with the work of Riewe, and nowadays a subject under strong current ...The fractional calculus by considering fractional derivatives into the ... See full document
8
Comments and Suggestions on Defining and Using P-Values and Null Hypothesis Tests
... In this section, we give the definitions of H-oscillation, fractional derivatives and integrals and some notations which are useful throughout this paper. There are serveral kinds of definitions of ... See full document
13
On Global Generalized Solution for a Generalized Zakharov Equations
... [29] F. Linares, A. Pastor and J.C. Saut, “Well-posedness for the ZK equation in a cylinder and on the background of a KdV soliton,” Comm. Partial Di ff erential Equations, vol. 35, no. 9, pp. 1674-1689, ... See full document
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