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[PDF] Top 20 A Numerical Method for Solving Fuzzy Differential Equations With Fractional Order

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A Numerical Method for Solving Fuzzy Differential Equations With Fractional Order

A Numerical Method for Solving Fuzzy Differential Equations With Fractional Order

... of fuzzy ordinary differential zzy fractional differential equation (FFDE) is equation to arbitrary non-integer ...Liouville fuzzy fractional differential equations ... See full document

7

A Fuzzy Power Series Method for Solving Fuzzy Differential Equations With Fractional Order

A Fuzzy Power Series Method for Solving Fuzzy Differential Equations With Fractional Order

... u differential equations have excited in recent zzy fractional calculus and fuzzy fractional years as a considerable interest both in math- ematics and ...of fuzzy ... See full document

8

A Study on ‎‎Functional Fractional Integro-Differential Equations ‎of Hammerstein type

A Study on ‎‎Functional Fractional Integro-Differential Equations ‎of Hammerstein type

... integro-differential equations of fractional order is ...A numerical method to approximate the solution of problem is also presented which is based on an improvement of the ... See full document

21

Solving some System of Linear Fuzzy Fractional Differential Equations by Adomian Decomposition Method

Solving some System of Linear Fuzzy Fractional Differential Equations by Adomian Decomposition Method

... the numerical method relatively new for solving fuzzy fractional differential equations using Adomian decomposition method (ADM) where the fractional ... See full document

10

Solving nonlinear Volterra integro differential equations of fractional order by using Euler wavelet method

Solving nonlinear Volterra integro differential equations of fractional order by using Euler wavelet method

... fast numerical algorithms []. So the wavelet method is a new numerical method for solving the fractional equations and it needs a small amount of ...the method ... See full document

16

Sine cosine wavelet operational matrix of fractional order integration and its applications in solving the fractional order Riccati differential equations

Sine cosine wavelet operational matrix of fractional order integration and its applications in solving the fractional order Riccati differential equations

... by fractional differential and integral equations, and finding the solu- tions of these equations has been the subject of many investigators in recent ...developing numerical schemes for their ... See full document

16

Solving multi-order fractional differential equations by reproducing kernel Hilbert space method

Solving multi-order fractional differential equations by reproducing kernel Hilbert space method

... for fractional differential equations, it is difficult to find the corresponding reproducing kernel space by applying traditional ...the numerical solutions of ...efficient numerical algorithm to ... See full document

21

Variational iteration method for solving nth-order fuzzy integro-differential equations

Variational iteration method for solving nth-order fuzzy integro-differential equations

... of fuzzy concepts and its applications, in: ...in Fuzzy Set Theory and Applications (North-Holland, Amsterdam (1979) ...the fuzzy initial value ... See full document

8

A Piecewise Approximate Method for Solving Second Order Fuzzy Differential Equations Under Generalized ‎Differentiability‎

A Piecewise Approximate Method for Solving Second Order Fuzzy Differential Equations Under Generalized ‎Differentiability‎

... in the sense of gH-differentiable, where at the end points of I we consider only the one-sided deriva- tives, and the fuzzy function f : I × R F → R F is sufficiently smooth function. The initial data y 0 , y 0 ′ ... See full document

11

A Numerical Method For Solving Ricatti Differential Equations

A Numerical Method For Solving Ricatti Differential Equations

... in order to establish a weighted Adams- Bashforth ...some numerical examples are given to show the efficiency of the proposed methods for solving Riccati differential equations ... See full document

21

Numerical Solution for Solving a System of Fractional Integro-differential Equations

Numerical Solution for Solving a System of Fractional Integro-differential Equations

... new numerical method for solving a linear system of fractional integro-differential equations is ...The fractional derivative is considered in the Caputo ...suggested ... See full document

7

Approximate Solution for Fuzzy Differential Algebraic Equations of Fractional Order Using Fractional Differential Transform Method

Approximate Solution for Fuzzy Differential Algebraic Equations of Fractional Order Using Fractional Differential Transform Method

... Piston-Ring Assembly (a) Equivalent Stresses (von-misses) (b) Result Maximum shear stress (c) frictional Stress Acting on Bronze Piston Ring (d) Sliding distance occur during the operat[r] ... See full document

9

Generalized Differential Transformation Method for Solving System of Linear Volterra Integro-Differential Equations of Fractional Order

Generalized Differential Transformation Method for Solving System of Linear Volterra Integro-Differential Equations of Fractional Order

... many numerical methods that have been adopted to resolve this type of problems such as Adomian decomposition method (ADM), variational iteration method (VIM), homotopy analysis method(HAM), ... See full document

18

A Numerical Solver for Second Order Stiff Ordinary Differential Equations

A Numerical Solver for Second Order Stiff Ordinary Differential Equations

... second order ODE can be solved directly and ...block method based on backward differentiation formula for solving stiff ODEs which possess some advantages such as providing two solutions at each ... See full document

8

Second Order Hybrid Fuzzy Fractional Differential Equations by Runge Kutta 6th Order Fehlberg Method

Second Order Hybrid Fuzzy Fractional Differential Equations by Runge Kutta 6th Order Fehlberg Method

... M.K.Hasan, Numerical methods for fuzzy initial value problems under different types of interpretation: a comparison study, in Informatics Engineering and Information Science, ... See full document

8

Fractional type of flatlet oblique multiwavelet for solving fractional differential and integro-differential equations

Fractional type of flatlet oblique multiwavelet for solving fractional differential and integro-differential equations

... the fractional biorthog- onal basis for the flatlet ...of fractional derivative which is applicable for numerical solution of the given boundary value ...proposed method is used to solve some ... See full document

15

Numerical solution of fractional order Riccati differential equation by differential quadrature method based on Chebyshev polynomials

Numerical solution of fractional order Riccati differential equation by differential quadrature method based on Chebyshev polynomials

... To show the fundamental importance of weighting coefficients of fractional-order deriva- tives in the last section, we apply it for solving fractional-order Riccati differential equa- ... See full document

13

Use of Euler’s Method for Fractional Differential Equations

Use of Euler’s Method for Fractional Differential Equations

... the fractional calculus gets involved in more and more areas, especially in control theory – viscoelastic, theory-electronic, chemicals -fractal theory and so ...for fractional differential ... See full document

15

The solving integro-differential equations of fractional order with the ultraspherical functions

The solving integro-differential equations of fractional order with the ultraspherical functions

... of fractional differential equations for mathematical modeling of real world physical problems has been widely developed in recent years, ...non-integer order can be defined in different ways, ... See full document

7

Nonlinear Buckling of Circular Nano Plates on Elastic Foundation

Nonlinear Buckling of Circular Nano Plates on Elastic Foundation

... first order shear deformation plate theory (FSDT) and nonlinear Von-Karman strains, the governing equations are obtained based on ...The differential quadrature method (DQM) as a ... See full document

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