This paper develops a method for the numerical solution of the nonlinear regularized long
wave equation. This method discretizes the unknown solution in two main schemes. The …

The aim of this paper is to design and analyze a robust fully discrete scheme based on cubic
splines for numerically solving a time-fractional reaction–diffusion equation (TFRDE) with …

When the number of nodes increases more than thousands, the arising system of global
radial basis functions (RBFs) method becomes dense and ill-conditioned. To solve this …

Tension spline method is proposed for the non-linear Fisher equation with initial-boundary
values. The three time-level implicit method based on the non-polynomial cubic tension …

We consider one-dimensional fractional sub-diffusion equations on an unbounded domain.
For a problem of this type for which an exact or approximate artificial boundary condition is …

In engineering and mathematical physics nonlinear evolutionaryequations play an important
role. Kawahara equation is one of thefamous nonlinear evolution equation appeared in the …

In this article, a modified cubic B-spline differential quadrature method (MCB-DQM) is
proposed to solve a hyperbolic diffusion problem in which flow motion is affected by both …

为满足深部矿区精细勘探的需求, 研究适于矿区的震源技术至关重要. 在便携式电磁驱动可控
震源应用于矿区勘探过程中, 单电磁驱动可控震源和组合震源分辨率不高 …

In this paper, we apply the B-spline method for solving the boundary-value problems
involving non-homogeneous heat, convection–diffusion, wave and telegraph equations. The …

In this paper, we introduce a numerical study for the two-dimensional damped Klein–Gordon
equation with time fractional and nonlinear source term. The proposed scheme is based on …