One of the important issues in the implementation of the differential quadrature method is the
imposition of the given boundary conditions. There may be multiple boundary conditions …

An endeavor to exploit three-dimensional elasticity solutions for bending and buckling of
rectangular plates via the differential quadrature (DQ) and harmonic differential quadrature …

Though relatively unknown, the Differential Quadrature Method (DQM) is a promising
numerical technique that produces accurate solutions with less computational effort than …

The generalized differential quadrature rule (GDQR) proposed recently by the authors is
applied here to solve initial-value differential equations of the 2nd to 4th order. Differential …

As shown in the previous chapters, the differential quadrature method has a feature in that it
can obtain very accurate numerical results by using just a few grid points. This feature has a …

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

The spline-based differential quadrature method (SDQM) is applied to the solution of
nonlinear initial-value problems. Explicit expressions of weighting coefficients for …

This dissertation is an outgrowth of continued efforts toward making the differential
quadrature method (DQM) a practical numerical solution technique of computational …

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 …