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Error bounds and optimal neighborhoods for MLS approximation [PDF]
In recent years, the moving least-square (MLS) method has been extensively studied for approximation and reconstruction of surfaces. The MLS method involves local weighted least-squares polynomial approximations, using a fast decaying weight function ...
Y. Lipman, D. Cohen-Or, D. Levin
semanticscholar +3 more sources
MLS Approximation with MATLAB [PDF]
Gregory E Fasshauer
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Numerical Experiments for Approximate MLS Approximation [PDF]
Gregory E Fasshauer
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Engineering Analysis With Boundary Elements, 2019
The meshless local boundary integral equation (LBIE) method is a promising method for solving problems of elasticity with nonhomogeneous material properties.
X. F. Guo
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The meshless local boundary integral equation (LBIE) method is a promising method for solving problems of elasticity with nonhomogeneous material properties.
X. F. Guo
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MLS based local approximation in numerical manifold method
Engineering Computations, 2018Purpose The purpose of this paper is to propose a new three-node triangular element in the framework of the numerical manifold method (NMM), which is designated by Trig3-MLScns.
Yuan-Yuan Chen +3 more
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The application of interpolating MLS approximations to the analysis of MHD flows
Finite Elements in Analysis and Design, 2003The element-free Galerkin method (EFGM) is a very attractive technique for solutions of partial differential equations, since it makes use of nodal point configurations which do not require a mesh. Therefore, it differs from FEM-like approaches by avoiding the need of meshing, a very demanding task for complicated geometry problems.
JOSÉ Marcio Machado
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International Journal of Applied and Computational Mathematics, 2016
Elyas Shivanian, Shivanian Elyas
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Elyas Shivanian, Shivanian Elyas
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Interpolating stabilized moving least squares (MLS) approximation for 2D elliptic interface problems
Computer Methods in Applied Mechanics and Engineering, 2018Mehdi Dehghan, Mostafa Abbaszadeh
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Dual bases and discrete reproducing kernels: a unified framework for RBF and MLS approximation
Engineering Analysis With Boundary Elements, 2005Gregory E Fasshauer
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