PIES for 2D elastoplastic problems with singular plastic strain fields
type: Item
instance of: scholarly article
title: PIES for 2D elastoplastic problems with singular plastic strain fields
author: Agnieszka Bołtuć
author: Eugeniusz Zieniuk
publication date: 2021-12-17T00:00:00Z
Mathematics Subject Classification ID: 74S05
Mathematics Subject Classification ID: 74S30
Mathematics Subject Classification ID: 74C05
Mathematics Subject Classification ID: 74S15
Mathematics Subject Classification ID: 65D17
zbMATH DE Number: 7447574
zbMATH Keywords: PIES
zbMATH Keywords: elastoplasticity
zbMATH Keywords: Kriging
zbMATH Keywords: singular plastic strain fields
zbMATH Keywords: Bézier surfaces
MaRDI profile type: Publication
full work available at URL: j.camwa.2021.10.030
OpenAlex ID: W3208826018
cites work: Q3875490
cites work: Q4805775
cites work: FEM based robust design optimization with Agros and Ārtap
cites work: Q4531962
cites work: Q4530300
cites work: A fast multipole BEM with higher-order elements for 3-D composite materials
cites work: Automatic generating and spread of a plastic region in PIES
cites work: Non-element method of solving 2D boundary problems defined on polygonal domains modeled by Navier equation
cites work: Elastoplastic boundary problems in PIES comparing to BEM and FEM
cites work: 2D elastoplastic boundary problems solved by PIES without strongly singular surface integrals
cites work: Curves and Surfaces for Computer Graphics
cites work: ON THE CONVERGENCE OF THE KRIGING-BASED FINITE ELEMENT METHOD
cites work: A Kriging interpolation-based boundary face method for 3D potential problems
cites work: A point interpolation meshless method based on radial basis functions
cites work: Comparison between the radial point interpolation and the Kriging interpolation used in meshfree methods
cites work: Modeling domains using Bézier surfaces in plane boundary problems defined by the Navier-Lamé equation with body forces
cites work: Q4125868
DOI: 10.1016/J.CAMWA.2021.10.030
published in: Computers & Mathematics with Applications
Recommended article: 2D elastoplastic boundary problems solved by PIES without strongly singular surface integrals
Recommended article: Parametric integral equation system (PIES) for 2D elastoplastic analysis
Recommended article: Singular integral operators method for two-dimensional plasticity problems
Recommended article: Q3219858
Recommended article: Elastoplastic boundary problems in PIES comparing to BEM and FEM
Recommended article: Singular rigid/plastic solutions in anisotropic plasticity under plane strain conditions
Recommended article: Singular solutions in viscoplasticity under plane strain conditions
Recommended article: Two-dimensional variational problems of the theory of plasticity
Recommended article: Two‐dimensional elastoplasticity: Approximation by mixed finite elements
Recommended article: Q3221492
description: scientific article; zbMATH DE number 7447574