Modified Variational Iteration Method Of Solution The Fractional A novel modification of the variational iteration method (vim) is proposed by means of the laplace transform. then the method is successfully extended to fractional differential equations. In this paper, fractional variational iteration method is proposed. now fractional nonlinear differential equations with modified riemann liouville derivative can be solved by this technique.
Pdf The Variational Iteration Transform Method For Solving The Time A fractional variational iteration method, which can be easily generalized and extended to higher order fractional diferential equations, is proposed and studied in detail for the second order case. To introduce the basic ideas of the variational iteration transform method, we consider the following nonlinear fractional diferential equation in the sense of local fractional derivative:. Abstract: the variational iteration method is newly used to construct various integral equations of fractional order. some iterative schemes are proposed which fully use the method and the predictor corrector approach. In this paper, the fractional variational iteration method is applied to obtain an analytical approximate solution for the time and space fractional fokker planck equa tion. we illustrated the applicability and efficiency of the fvim for solving fractional fokker planck equation by two examples.
Pdf Generalized Differential Transform Method Application To Abstract: the variational iteration method is newly used to construct various integral equations of fractional order. some iterative schemes are proposed which fully use the method and the predictor corrector approach. In this paper, the fractional variational iteration method is applied to obtain an analytical approximate solution for the time and space fractional fokker planck equa tion. we illustrated the applicability and efficiency of the fvim for solving fractional fokker planck equation by two examples. In this study, we use the modified riemann–liouville derivative and propose a fractional variational iteration method. it is illustrated by the following 2 examples. A novel modification of the variational iteration method (vim) is proposed by means of the laplace transform. then the method is successfully extended to fractional differential equations. We propose the variational iteration transform method in the sense of local fractional derivative, which is derived from the coupling method of local fractional variational. The aim of this paper is to combined the variational iteration method with aboodh transform method to solve linear and nonlinear fractional partial differential equations.
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