An h-adaptive edge-based smoothed point interpolation method for elasto-plastic analysis of saturated porous media
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[1] G. Narsilio,et al. Thermo-hydraulic analysis in geothermal energy walls , 2023, Tunnelling and Underground Space Technology.
[2] Xiaoyu Song,et al. Computational coupled large‐deformation periporomechanics for dynamic failure and fracturing in variably saturated porous media , 2022, International Journal for Numerical Methods in Engineering.
[3] L. Gori,et al. Phase-field modelling of brittle fracture with Smoothed Radial Point Interpolation Methods , 2022, Engineering Analysis with Boundary Elements.
[4] Y. Chai,et al. Analysis of the interior acoustic wave propagation problems using the modified radial point interpolation method (M-RPIM) , 2022, Engineering Analysis with Boundary Elements.
[5] A. Khoshghalb,et al. An Automatic Adaptive Edge-based Smoothed Point Interpolation Method for Coupled Flow-Deformation Analysis of Saturated Porous Media , 2022, Computers and Geotechnics.
[6] Guiyong Zhang,et al. A three-dimensional hybrid immersed smoothed point interpolation method for fluid-structure interactions , 2022, Ocean Engineering.
[7] Peng Liu,et al. Stable node-based smoothed radial point interpolation method for the dynamic analysis of the hygro-thermo-magneto-electro-elastic coupling problem , 2022, Engineering Analysis with Boundary Elements.
[8] A. Gens,et al. Geotechnical particle finite element method for modeling of soil-structure interaction under large deformation conditions , 2022, Journal of Rock Mechanics and Geotechnical Engineering.
[9] A. Khoshghalb,et al. Particle node-based smoothed point interpolation method with stress regularisation for large deformation problems in geomechanics , 2022, Computers and Geotechnics.
[10] Bin Wang,et al. Development of an adaptive CTM–RPIM method for modeling large deformation problems in geotechnical engineering , 2021, Acta Geotechnica.
[11] Chengbo Zhang,et al. A novel centroid-enriched edge-based smoothed radial point interpolation method for upper bound limit analysis , 2021, Computers and Geotechnics.
[12] Guiyong Zhang,et al. A ghost-node immersed smoothed point interpolation method (ghost-node-ISPIM) for fluid-structure interaction problems , 2021, Ocean Engineering.
[13] Arman Khoshghalb,et al. An improved node-based smoothed point interpolation method for coupled hydro-mechanical problems in geomechanics , 2021 .
[14] Guiyong Zhang,et al. Simulating fluid-structure interactions with a hybrid immersed smoothed point interpolation method , 2021 .
[15] Liming Zhou,et al. The hygro-thermo-electro-mechanical coupling edge-based smoothed point interpolation method for the response of functionally graded piezoelectric structure under hygrothermal environment , 2021 .
[16] Yahui Zhang,et al. An improved cell-based smoothed radial point interpolation method using condensed shape functions for 3D interior acoustic problems , 2021, Computer Methods in Applied Mechanics and Engineering.
[17] R. Pitangueira,et al. A coupled finite element-meshfree smoothed point interpolation method for nonlinear analysis , 2021, Engineering Analysis with Boundary Elements.
[18] H. Moghaddasi,et al. Generalized Mapping Rule for Image Point Identification in 3D Bounding Surface Plasticity Models , 2021 .
[19] Arman Khoshghalb,et al. Does the upper bound solution property of the Node-based Smoothed Point Interpolation Methods (NSPIMs) hold true in coupled flow-deformation problems of porous media? , 2021 .
[20] M. Payan,et al. Limit Analysis of Modified Pseudodynamic Lateral Earth Pressure in Anisotropic Frictional Medium Using Finite-Element and Second-Order Cone Programming , 2021 .
[21] G. Xie,et al. Thermal Elastic–Plastic Analysis of Three-Dimensional Structures Using Face-Based Smoothed Point Interpolation Method , 2021 .
[22] S. Silling,et al. On the peridynamic effective force state and multiphase constitutive correspondence principle , 2020 .
[23] Liming Zhou,et al. Static responses of magneto-electro-elastic structures in moisture field using stabilized node-based smoothed radial point interpolation method , 2020 .
[24] S. Jazaeri,et al. Application of the smoothed point interpolation methods in computational geomechanics: A comparative study , 2020 .
[25] Guirong Liu,et al. A node-based smoothed radial point interpolation method with linear strain fields for vibration analysis of solids , 2020 .
[26] Liming Zhou,et al. A stabilized node-based smoothed radial point interpolation method for functionally graded magneto-electro-elastic structures in thermal environment , 2020 .
[27] Liming Zhou,et al. Node-based smoothed radial point interpolation method for electromagnetic-thermal coupled analysis , 2020 .
[28] Narasimalu Srikanth,et al. An adaptive isogeometric analysis meshfree collocation method for elasticity and frictional contact problems , 2019, International Journal for Numerical Methods in Engineering.
[29] G. A. Esgandani,et al. Fully coupled elastoplastic hydro‐mechanical analysis of unsaturated porous media using a meshfree method , 2019, International Journal for Numerical and Analytical Methods in Geomechanics.
[30] G. A. Esgandani,et al. A fully coupled flow-deformation model for cyclic elasto-plastic analysis of multiphase porous media , 2019, Japanese Geotechnical Society Special Publication.
[31] L. Gori,et al. G-space theory and weakened-weak form for micropolar media: Application to smoothed point interpolation methods , 2019, Engineering Analysis with Boundary Elements.
[32] G. R. Liu,et al. An element-free smoothed radial point interpolation method (EFS-RPIM) for 2D and 3D solid mechanics problems , 2019, Comput. Math. Appl..
[33] N. Khalili,et al. A peridynamics model for strain localization analysis of geomaterials , 2018, International Journal for Numerical and Analytical Methods in Geomechanics.
[34] Kexiang Wei,et al. A Fully Automatic h-Adaptive Analysis Procedure Using the Edge-Based Smoothed Point Interpolation Method , 2018, International Journal of Computational Methods.
[35] N. Khalili,et al. An edge-based smoothed point interpolation method for elasto-plastic coupled hydro-mechanical analysis of saturated porous media , 2017 .
[36] Majidreza Nazem,et al. A stable Maximum-Entropy Meshless method for analysis of porous media , 2016 .
[37] Hung Nguyen-Xuan,et al. An adaptive selective ES-FEM for plastic collapse analysis , 2016 .
[38] Guirong Liu,et al. A cell-based smoothed point interpolation method for flow-deformation analysis of saturated porous media , 2016 .
[39] S. Sloan,et al. Frictionless contact formulation for dynamic analysis of nonlinear saturated porous media based on the mortar method , 2016 .
[40] N. Khalili,et al. An alternative approach for quasi‐static large deformation analysis of saturated porous media using meshfree method , 2015 .
[41] M. Randolph,et al. Large deformation finite element analyses in geotechnical engineering , 2015 .
[42] Gang Wang,et al. A stabilized iterative scheme for coupled hydro‐mechanical systems using reproducing kernel particle method , 2014 .
[43] Nasser Khalili,et al. A meshfree method for fully coupled analysis of flow and deformation in unsaturated porous media , 2013 .
[44] Majidreza Nazem,et al. Large deformation analysis of geomechanics problems by a combined rh-adaptive finite element method , 2013 .
[45] C. Augarde,et al. Finite deformation elasto-plastic modelling using an adaptive meshless method , 2013 .
[46] Ali Pak,et al. Three-dimensional simulation of fully coupled hydro-mechanical behavior of saturated porous media using Element Free Galerkin (EFG) method , 2012 .
[47] Guirong Liu,et al. An efficient adaptive analysis procedure using the edge-based smoothed point interpolation method (ES-PIM) for 2D and 3D problems , 2012 .
[48] Guirong Liu,et al. An Edge-Based Smoothed Point Interpolation Method for Material Discontinuity , 2012 .
[49] Guiyong Zhang,et al. MESHFREE CELL-BASED SMOOTHED POINT INTERPOLATION METHOD USING ISOPARAMETRIC PIM SHAPE FUNCTIONS AND CONDENSED RPIM SHAPE FUNCTIONS , 2011 .
[50] Guirong Liu,et al. A three-dimensional adaptive analysis using the meshfree node-based smoothed point interpolation method (NS-PIM) , 2011 .
[51] Xu Xu,et al. An efficient adaptive analysis procedure for node-based smoothed point interpolation method (NS-PIM) , 2011, Appl. Math. Comput..
[52] L. Chen,et al. An adaptive edge-based smoothed point interpolation method for mechanics problems , 2011, Int. J. Comput. Math..
[53] Nasser Khalili,et al. A three‐point time discretization technique for parabolic partial differential equations , 2011 .
[54] H. Nguyen-Xuan,et al. Assessment of smoothed point interpolation methods for elastic mechanics , 2010 .
[55] Nasser Khalili,et al. A stable meshfree method for fully coupled flow-deformation analysis of saturated porous media , 2010 .
[56] M. Gilbert,et al. Adaptive element-free Galerkin method applied to the limit analysis of plates , 2010 .
[57] G. Liu. A G space theory and a weakened weak (W2) form for a unified formulation of compatible and incompatible methods: Part I theory , 2010 .
[58] Zhengjia He,et al. A study of multiscale wavelet-based elements for adaptive finite element analysis , 2010, Adv. Eng. Softw..
[59] Xiangyang Cui,et al. A cell-based smoothed radial point interpolation method (CS-RPIM) for static and free vibration of solids , 2010 .
[60] Guiyong Zhang,et al. Analysis of elastic-plastic problems using edge-based smoothed finite element method , 2009 .
[61] Guirong Liu,et al. An edge-based smoothed finite element method for analysis of two-dimensional piezoelectric structures , 2009 .
[62] Guirong Liu,et al. An edge-based smoothed finite element method (ES-FEM) for static, free and forced vibration analyses of solids , 2009 .
[63] Guirong Liu,et al. EDGE-BASED SMOOTHED POINT INTERPOLATION METHODS , 2008 .
[64] Ha H. Bui,et al. Lagrangian meshfree particles method (SPH) for large deformation and failure flows of geomaterial using elastic–plastic soil constitutive model , 2008 .
[65] Guirong Liu. A GENERALIZED GRADIENT SMOOTHING TECHNIQUE AND THE SMOOTHED BILINEAR FORM FOR GALERKIN FORMULATION OF A WIDE CLASS OF COMPUTATIONAL METHODS , 2008 .
[66] Guangyao Li,et al. A linearly conforming point interpolation method (LC‐PIM) for three‐dimensional elasticity problems , 2007 .
[67] Gui-Rong Liu,et al. A regularized least-squares radial point collocation method (RLS-RPCM) for adaptive analysis , 2007 .
[68] K. Y. Dai,et al. A LINEARLY CONFORMING POINT INTERPOLATION METHOD (LC-PIM) FOR 2D SOLID MECHANICS PROBLEMS , 2005 .
[69] T. Belytschko,et al. Adaptivity for structured meshfree particle methods in 2D and 3D , 2005 .
[70] Wing Kam Liu,et al. Adaptive enrichment meshfree simulation and experiment on buckling and post-buckling analysis in sheet metal forming , 2005 .
[71] Jiun-Shyan Chen,et al. Filters, reproducing kernel, and adaptive meshfree method , 2003 .
[72] Guirong Liu,et al. A point interpolation meshless method based on radial basis functions , 2002 .
[73] Guirong Liu,et al. On the optimal shape parameters of radial basis functions used for 2-D meshless methods , 2002 .
[74] Ping Lin,et al. Numerical analysis of Biot's consolidation process by radial point interpolation method , 2002 .
[75] Gui-Rong Liu,et al. A point interpolation method for simulating dissipation process of consolidation , 2001 .
[76] Guirong Liu,et al. A point interpolation method for two-dimensional solids , 2001 .
[77] Michael A. Golberg,et al. Some recent results and proposals for the use of radial basis functions in the BEM , 1999 .
[78] David R. Owen,et al. Transfer operators for evolving meshes in small strain elasto-placticity , 1996 .
[79] Wing Kam Liu,et al. Reproducing kernel particle methods , 1995 .
[80] N. Manoharan,et al. Consolidation analysis of elasto-plastic soil , 1995 .
[81] S. Sloan,et al. A smooth hyperbolic approximation to the Mohr-Coulomb yield criterion , 1995 .
[82] K. Haghighi,et al. Adaptive Finite Element Analysis of Transient Thermal Problems , 1994 .
[83] Klaus-Jürgen Bathe,et al. Error indicators and adaptive remeshing in large deformation finite element analysis , 1994 .
[84] Ivo Babuška,et al. Validation of A-Posteriori Error Estimators by Numerical Approach , 1994 .
[85] I. Babuska,et al. A model study of the quality of a posteriori error estimators for linear elliptic problems. Error estimation in the interior of patchwise uniform grids of triangles , 1994 .
[86] T. Belytschko,et al. Element‐free Galerkin methods , 1994 .
[87] S. Sloan. A fast algorithm for generating constrained delaunay triangulations , 1993 .
[88] B. Nayroles,et al. Generalizing the finite element method: Diffuse approximation and diffuse elements , 1992 .
[89] J. Z. Zhu,et al. The superconvergent patch recovery and a posteriori error estimates. Part 1: The recovery technique , 1992 .
[90] Michael Ortiz,et al. Adaptive mesh refinement in strain localization problems , 1991 .
[91] O. C. Zienkiewicz,et al. A note on localization phenomena and adaptive finite‐element analysis in forming processes , 1990 .
[92] O. C. Zienkiewicz,et al. A simple error estimator and adaptive procedure for practical engineerng analysis , 1987 .
[93] Noboru Kikuchi,et al. Adaptive grid-design methods for finite delement analysis , 1986 .
[94] I. Babuska,et al. Adaptive approaches and reliability estimations in finite element analysis , 1979 .
[95] W. Rheinboldt,et al. Error Estimates for Adaptive Finite Element Computations , 1978 .
[96] L. Lucy. A numerical approach to the testing of the fission hypothesis. , 1977 .
[97] J. Monaghan,et al. Smoothed particle hydrodynamics: Theory and application to non-spherical stars , 1977 .
[98] N. Morgenstern,et al. Stability Coefficients for Earth Slopes , 1960 .
[99] Arman Khoshghalb,et al. A smoothed meshfree method for simulation of frictional embedded discontinuities , 2021 .
[100] X. Cui,et al. Coupling Magneto-Electro-Elastic node-based smoothed radial point interpolation method for free vibration and transient analysis of Functionally Graded Magneto-Electro-Elastic structures , 2020 .
[101] Bo Ren,et al. An h-adaptive meshfree-enriched finite element method based on convex approximations for the three-dimensional ductile crack propagation simulation , 2020, Comput. Aided Geom. Des..
[102] Mohammad Rezania,et al. Numerical analysis of Ballina test embankment on a soft structured clay foundation , 2018 .
[103] S. Jun,et al. Two scale meshfree method for the adaptivity of 3-D stress concentration problems , 2000 .
[104] I. Babuska,et al. A‐posteriori error estimates for the finite element method , 1978 .
[105] J. C. Small,et al. Elasto-plastic consolidation of soil , 1976 .