In this paper, we propose a new technique for solving space-time fractional telegraph equations.
The main advantage of the proposed approach is that it is an accurate analytical method (the Laplace transform method) that can be implemented for both space and time discretizations of the fractional derivatives and allows us to present new solutions to problems by certain applications for solving space-time fractional derivatives.
Much progress has been made for numerically solving space fractional partial differential equations [3 9].
In this paper, we proposed a novel numerical scheme for solving the space fractional Fokker Planck equation with the help of the [3, 3] Padé approximation.
We then apply the proposed algorithms to traditional optimization methods, such as genetic (GA), artificial immune (AIA), and K-means for solving discrete space problems, and it is shown that the substitution based algorithm can significantly improve the performance of respective traditional GA, AIA and K-means methods,yielding a better GW deployment scheme with a smaller covering radius.
In this article, an accurate and efficient numerical method is presented for solving the space-fractional order diffusion equation (SFDE).
In this article, we presented effective numerical methods for solving a space-time fractional diffusion equation with initial boundary conditions.
Now, we provide some basic definitions and examples where the method is applied for solving linear space-time fractional differential equations.
A Nuclear Energy Agency (NEA), Organization for Economic Co-operation and Development (OECD) benchmark for the time-dependent neutron transport calculations without spatial homogenization has been established in order to facilitate the development and assessment of numerical methods for solving the space-time neutron kinetics equations.
The proposed NN-GA-Tabu might also be a good solution architecture for solving other comprehensive space search problems.
This is the basis for the development of a new method for solving numerically the space-periodic Monge Ampère problem in an odd-dimensional space.
