|
Abstract
|
In this paper, the local radial point interpolation method (LRPIM), is developed for the investigation of timedependent problems in solid mechanics. Instead of Gaussian quadrature, the integrands are approximated up to the second order of the Taylor series and the integrals emerged from equations are easily evaluated for each node. Somenumerical examples are investigated by the suggested method. It has been shown that using the proposed method greatly reduces the number of integration points without affecting the accuracy of the results
|