Element free analyses of shell and spatial structures

By H. Noguchi, Tetsuya Kawashima, T. Miyamura. 2000

148 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Reproducing Kernel Triangular B-spline-based FEM for Solving PDEs (2013, methodology): “Then these methods were blossomed out by many people [41, 14, 37, 19, 42, 54, 43].”
On elimination of shear locking in the element‐free Galerkin method (2001, methodology): “In previous applications of the EFGM for bending analyses [4–6], both I (x) and I (x) were constructed independently as standard MLS shape functions.”
Thermal Analysis of Reissner-Mindlin Shallow Shells with FGM Properties by the MLPG (2008, methodology): “Recently, Noguchi et al. (2000) used a mapping technique to transform the curved surface into flat two-dimensional space.”
Towards Non–Standard Numerical Modeling of Thin-Shell Structures: Geometrically Linear Formulation (2014, background): “in [33], and the flat element of Choi and Lee [1], are depicted in Figure 4.”
A Meshfree Thin Shell for Arbitrary Evolving Cracks Based on An Extrinsic Basis (2006, methodology): “In the meshfree context, three dimensional modelling of shells and degenerated shells was carried out by Noguchi, Kawashima, and Miyamura (2000); Li, Hao, and Liu (2000); Kim, Choi, Chen, and Botkin (2002).”