The local fractional Laplace variational iteration method is used for solving the nonhomogeneous heat equations arising in the fractal heat flow. The approximate solutions are nondifferentiable functions and their plots are also given to show the accuracy and efficiency to implement the previous method
A local fractional variational iteration method for Laplace equation within local fractional operato...
A novel modification of the variational iteration method is proposed by means of Laplace transform a...
The inhomogeneous Helmholtz equation within the local fractional derivative operator conditions is i...
In this article, we begin with the non-homogeneous model for the non-differentiable heat flow, which...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
Fractal heat conduction problem solved by local fractional variation iteration metho
In this work, the local fractional variational iteration method is employed to obtain approximate...
The local fractional Laplace variational iteration method was applied to solve the linear local frac...
In the article, the variational iteration algorithm LFVIA-II is implemented to solve the diffusio...
In this paper, we suggest the local fractional Laplace variational iteration method to deal with ...
We present the nondifferentiable approximate solution for local fractional Tricomi equation arising ...
A reconstructive scheme for variational iteration method using the Yang-Laplace transform is propos...
A local fractional variational iteration method for Laplace equation within local fractional operato...
A novel modification of the variational iteration method is proposed by means of Laplace transform a...
The inhomogeneous Helmholtz equation within the local fractional derivative operator conditions is i...
In this article, we begin with the non-homogeneous model for the non-differentiable heat flow, which...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
The fractal heat flow within local fractional derivative is investigated. The nonhomogeneous heat eq...
Fractal heat conduction problem solved by local fractional variation iteration metho
In this work, the local fractional variational iteration method is employed to obtain approximate...
The local fractional Laplace variational iteration method was applied to solve the linear local frac...
In the article, the variational iteration algorithm LFVIA-II is implemented to solve the diffusio...
In this paper, we suggest the local fractional Laplace variational iteration method to deal with ...
We present the nondifferentiable approximate solution for local fractional Tricomi equation arising ...
A reconstructive scheme for variational iteration method using the Yang-Laplace transform is propos...
A local fractional variational iteration method for Laplace equation within local fractional operato...
A novel modification of the variational iteration method is proposed by means of Laplace transform a...
The inhomogeneous Helmholtz equation within the local fractional derivative operator conditions is i...