In this study, one-dimensional (1D) and two-dimensional (2D) coupled Schrödinger-
Boussinesq (SBq) equations are examined numerically. A local meshless method based on …

In this paper, integrated radial basis functions-partition of unity (IRBF-PU) method is
presented for the numerical solution of the one-and two-dimensional coupled Schrödinger …

In this paper, we study two compact finite difference schemes for the Schrödinger-
Boussinesq (SBq) equations in two dimensions. The proposed schemes are proved to …

This paper is concerned with numerical solutions of one-dimensional (1D) and two-
dimensional (2D) nonlinear coupled Schrödinger-Boussinesq equations (CSBEs) by a type …

In this article, a structure-preserving second-order backward difference formula (BDF2) finite
element (FE) method for finding the numerical solution of nonlinear coupled Schrödinger …

In this paper, a three‐level finite difference method (FDM), which preserves energy and
mass conservative laws, is first derived for one‐dimensional (1D) nonlinear coupled …

In this study, efficient eighth‐order accurate energy‐preserving compact finite difference
schemes are constructed for solving the two‐dimensional coupled Schrödinger–Boussinesq …

We devote the present paper to the convergency of conservative Fourier pseudo-spectral
methods for three-dimensional Klein–Gordon–Dirac (KGD) system. By adopting the …

This paper is concerned with the numerical solutions of Schrödinger–Boussinesq (SBq)
system by an orthogonal spline collocation (OSC) discretization in space and Crank …

Second-and fourth-order energy-preserving wavelet collocation schemes are proposed for
the coupled nonlinear Schrödinger-Boussinesq system based on the Hamiltonian structure …