Point cloud generation for meshfree methods: An overview
P Suchde, T Jacquemin, O Davydov - Archives of Computational Methods …, 2023 - Springer
Meshfree methods are becoming an increasingly popular alternative to mesh-based
methods of numerical simulation. The biggest stated advantage of meshfree methods is the …
methods of numerical simulation. The biggest stated advantage of meshfree methods is the …
On the meshfree particle methods for fluid-structure interaction problems
This paper presents a review of recent progress made towards the applications of the
meshfree particle methods (MPMs) for solving coupled fluid-structure interaction (FSI) …
meshfree particle methods (MPMs) for solving coupled fluid-structure interaction (FSI) …
On generation of node distributions for meshless PDE discretizations
In this paper we present an algorithm that is able to generate locally regular node layouts
with spatially variable nodal density for interiors of arbitrary domains in two, three, and …
with spatially variable nodal density for interiors of arbitrary domains in two, three, and …
A local numerical solution of a fluid-flow problem on an irregular domain
G Kosec - Advances in engineering software, 2018 - Elsevier
This paper deals with a numerical solution of an incompressible Navier-Stokes flow on non-
uniform domains. The numerical solution procedure comprises the Meshless Local Strong …
uniform domains. The numerical solution procedure comprises the Meshless Local Strong …
Application of overlapping finite element for free and forced vibration analysis of 2D linear elastic solids
Z Jiang, W Li, Y Chai, Q Gui - Journal of Vibration Engineering & …, 2024 - Springer
Purpose It is well known that the difficulties in constructing an appropriate mesh limit the
performance of the traditional finite element method in practical applications. Recently, the …
performance of the traditional finite element method in practical applications. Recently, the …
A meshless multiple-scale polynomial method for numerical solution of 3d convection–diffusion problems with variable coefficients
Ö Oruç - Engineering with Computers, 2020 - Springer
In this paper numerical solution of 3D convection–diffusion problems both with high
Reynolds (Re) numbers and variable coefficients are investigated via a meshless method …
Reynolds (Re) numbers and variable coefficients are investigated via a meshless method …
Assessment of global and local meshless methods based on collocation with radial basis functions for parabolic partial differential equations in three dimensions
A comparison of the performance of the global and the local radial basis function collocation
meshless methods for three dimensional parabolic partial differential equations is performed …
meshless methods for three dimensional parabolic partial differential equations is performed …
Divergence-free meshless local Petrov–Galerkin method for Stokes flow
The purpose of the present paper is development of an efficient meshless solution of steady
incompressible Stokes flow problems with constant viscosity in two dimensions, with …
incompressible Stokes flow problems with constant viscosity in two dimensions, with …
Weak and strong from meshless methods for linear elastic problem under fretting contact conditions
We present numerical computation of stresses under fretting fatigue conditions derived from
closed form expressions. The Navier-Cauchy equations, that govern the problem, are solved …
closed form expressions. The Navier-Cauchy equations, that govern the problem, are solved …
[HTML][HTML] Numerical solution to the deflection of thin plates using the two-dimensional Berger equation with a meshless method based on multiple-scale Pascal …
Ö Oruç - Applied Mathematical Modelling, 2019 - Elsevier
In this study, we employ Pascal polynomial basis in the two-dimensional Berger equation,
which is a fourth order partial differential equation with applications to thin elastic plates. The …
which is a fourth order partial differential equation with applications to thin elastic plates. The …