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In the present paper, one proposes an integrated methodology based on meshless approaches and using radial basis functions.
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Abbasbandy and Shivanian [1] used numerical simulation based on meshless technique to study the biological population model.
The resulting algorithm can be easily implemented since the method is based on meshless particles quasi-uniformly sampled on the interface.
The algorithm is based on meshless methods, i.e. the method of fundamental solutions and the method of particular solutions, together with a Picard iteration process.
The numerical models of the selected engineering problems were based on the meshless approach, due to their more sophisticated nature (when compared e.g. with the finite element analysis).
To gain flexibility, a novel approach based on the meshless method of radial basis functions (RBF) has been implemented.
In [34], the VOFMIE in 2-D arbitrary domains is introduced and a meshless method based on the MLS approach is proposed to solve it.
With the present work, one presents an integrated methodology based on the use of meshless approaches, to reconstruct shells described by points' clouds, and to subsequently predict their static behaviour.
This paper presents a solution procedure based on the meshless local Petrov Galerkin (MLPG) method for lower-bound shakedown analysis of bounded kinematic hardening structures.
This paper mainly focuses on a fractional model for unsteady-state fluid flow problem developed based on the meshless local Petrov-Galerkin (MLPG) method with the moving kriging (MK) technique as a background.
To fill this gap, the main contribution of this paper is to investigate and analyze the stability of a fractional model for unsteady-state flow problem developed based on the meshless methods.
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