The differential quadrature method (DQM) has been applied successfully to solve
numerically many problems in the fluid mechanics. But it is only limited to the flow problems …

This paper extends the application of the differential quadrature method (DQM) to high order
(≥ 3rd) ordinary differential equations with the boundary conditions specified at multiple …

The differential quadrature method (DQM) has been studied for years and it has been shown
by many researchers that the DQM is an attractive numerical method with high efficiency and …

Differential Quadrature (DQ) is a high-order numerical scheme, yielding very accurate
results by use of very small number of nodal points. But it requires the functions to be …

The differential quadrature (DQ) method, introduced by Bellman and Casti in 1971 [1], has
drawn caused much attention in recent years owing to its favorable features, such as the …

Partial differential equations (PDEs) for the forced vibration of structural beams are solved in
this paper using the recently proposed generalized differential quadrature rule (GDQR). The …

The differential quadrature method has been widely used in scientific and engineering
computation. However, for the basic characteristics of time domain differential quadrature …

Based on the differential quadrature (DQ) rule, the Gauss Lobatto quadrature rule and the
variational principle, a DQ finite element method (DQFEM) is proposed for the free vibration …

The differential quadrature finite difference method (DQFDM) has been proposed by the
author. The finite difference operators are derived by the differential quadrature (DQ). They …

This paper presents the formulation and numerical analysis of the three-dimensional plate
model using the differential quadrature (DQ) method. The equilibrium equations, stress …