A reconstructive scheme for variational iteration method using the Yang-Laplace transform is proposed and developed with the Yang-Laplace transform. The identification of fractal Lagrange multiplier is investigated by the Yang-Laplace transform. The method is exemplified by a fractal heat conduction equation with local fractional derivative. The results developed are valid for a compact solution domain with high accuracy
In this article, the Sumudu transform series expansion method is used to handle the local fractio...
In this paper, the one-dimensional heat equations with the heat generation arising in fractal transi...
The local fractional Laplace variational iteration method was applied to solve the linear local frac...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
The local fractional Laplace variational iteration method is used for solving the nonhomogeneous hea...
Fractal heat conduction problem solved by local fractional variation iteration metho
In this paper, a new numerical approach, embedding the differential transform (DT) and Laplace trans...
1-D fractal heat-conduction problem in a fractal semi-infinite bar has been devel-oped by local frac...
The analytical solutions of the 3-D diffusion equation in fractal heat transfer is found. The reduce...
In this work, the local fractional variational iteration method is employed to obtain approximate...
In this article, we begin with the non-homogeneous model for the non-differentiable heat flow, which...
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 ...
In this article, the local fractional variational iteration method is proposed to solve nonlinear pa...
In this paper, we apply a new method for solving system of partial differential equations within loc...
In this article, the Sumudu transform series expansion method is used to handle the local fractio...
In this paper, the one-dimensional heat equations with the heat generation arising in fractal transi...
The local fractional Laplace variational iteration method was applied to solve the linear local frac...
This paper points out a novel local fractional variational iteration method for pro-cessing the loca...
The local fractional Laplace variational iteration method is used for solving the nonhomogeneous hea...
Fractal heat conduction problem solved by local fractional variation iteration metho
In this paper, a new numerical approach, embedding the differential transform (DT) and Laplace trans...
1-D fractal heat-conduction problem in a fractal semi-infinite bar has been devel-oped by local frac...
The analytical solutions of the 3-D diffusion equation in fractal heat transfer is found. The reduce...
In this work, the local fractional variational iteration method is employed to obtain approximate...
In this article, we begin with the non-homogeneous model for the non-differentiable heat flow, which...
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 ...
In this article, the local fractional variational iteration method is proposed to solve nonlinear pa...
In this paper, we apply a new method for solving system of partial differential equations within loc...
In this article, the Sumudu transform series expansion method is used to handle the local fractio...
In this paper, the one-dimensional heat equations with the heat generation arising in fractal transi...
The local fractional Laplace variational iteration method was applied to solve the linear local frac...