Results 171 to 180 of about 17,236 (207)
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Analysis of Curve Reconstruction by Meshless Parameterization

Numerical Algorithms, 2003
A method called meshless parameterization is proposed for curve reconstruction. It is based on mapping the points into the real axis, by solving a sparse linear system, and ordering them. Sufficient discrete conditions on the samples points are derived ensuring that the points are ordered correctly.
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Meshless Methods Introduction

2014
In this chapter the most important meshless method concepts are detailed introduced. The chapter stars with a generic description on the meshless procedure. Additionally, it is presented a brief comparison between procedures of the finite element method (FEM) and the meshless method.
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On Approximation in Meshless Methods

2005
We analyze the approximation properties of some meshless methods. Three types of functions systems are discussed: systems of functions that reproduce polynomials, a class of radial basis functions, and functions that are adapted to a differential operator.
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Progress on Meshless Methods

2009
Preface Particular Solution of Poisson Problems using Cardinal Lagrangian Polyharmonic Splines, by B. Bacchelli and M. Bozzini A Meshless Solution to the p-Laplace Equation, by F. Bernal and M. Kindelan Localized Radial Basis Functions with Partition of Unity Properties, by J.S. Chen, W. Hu and H.Y.
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Meshless Methods

2015
Roman Trobec, Gregor Kosec
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A review of meshless methods for laminated and functionally graded plates and shells

Composite Structures, 2011
K M Liew, Antonio J M Ferreira
exaly  

Meshless methods: A review and computer implementation aspects

Mathematics and Computers in Simulation, 2008
Vinh Phu Nguyen   +2 more
exaly  

An implicit RBF meshless approach for time fractional diffusion equations

Computational Mechanics, 2011
Yuantong Gu, P Zhuang, Fawang Liu
exaly  

Enrichment and coupling of the finite element and meshless methods

International Journal for Numerical Methods in Engineering, 2000
Antonio Huerta   +1 more
exaly  

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