PFEM bibliography
Author | Year | Title | Reference | Key words |
---|---|---|---|---|
Aubry R, Idelsohn S, Oñate E | 2005 | Particle finite element method in fluid-mechanics including thermal convection–diffusion | Comput Struct 83(17–18):1459–1475- | Particle method, Lagrangian description, Coupled thermo-mechanical analysis,Thermal convection, Rayleigh–Bénard instability with free surface, Incompressible fluid flow |
Aubry R, Oñate E, Idelsohn S | 2006 | Fractional step like schemes for free surface problems with thermal coupling using the Lagrangian PFEM | Comput Mech 38(4–5):294– 09- | Lagrangian description, Mixed incompressible element, Coupled thermo mechanical analysis, Pressure schur complement, Generalized stokes solve |
Bal A, Hoppe U, Dang T, Hackl K, Meschke G | 2017 | Hypoplastic particle finite element model for cutting tool-soil interaction simulations: numerical analysis and experimental validation | Undergr Space 3(1):61–71 - | Velocity-based finite elements formulation, Hypoplasticity, Large deformations, Particle finite elements, Cutting tool-soil interaction, Excavation experiments |
Becker P, Idelsohn S | 2016 | A multiresolution strategy for solving landslides using the particle finite element method | Acta Geotech 11(3):643–657- K | Landslides, Multiphase PFEM-2 |
Becker P, Idelsohn S, Oñate E | 2015 | A unified monolithic approach for multi-fluid flows and fluid–structure interaction using the particle finite element method with fixed mesh | Comput Mech 55(6):1091–1104- | Multi-fluids, FSI, Fixed mesh, Lagrangian particles, Unified approach |
Bobach BJ, Boman R, Celentano D, Terrapon V, Ponthot JP | 2021 | Simulation of the Marangoni Effect and Phase Change Using the Particle Finite Element Method | Applied Sciences 11 (24), 11893 | particle finite element method (PFEM) multiphysics simulation phase change welding additive manufacturing (AM) |
Bravo R, Ortiz P, Idelsohn S, Becker P | 2019 | Sediment transport problems by the particle finite element method (PFEM) | Comput Part Mech 1–11 | Erodible beds, Sediment transport, Velocity and acceleration streamlines integration, Avalanches |
Cante J, Dávalos C, Hernández J, Oliver J, Jonsén P, Gustafsson G, Häggblad H | 2014 | PFEM-based modeling of industrial Granular flows | Comput Part Mech 1(1):47–70 | Granular flow, PFEM, Numerical modeling, Silo discharge, Milling |
Carbonell JM, Monforte L, Ciantia MO, Arroyo M, Gens A | 2022 | Geotechnical particle finite element method for modeling of soil-structure interaction under large deformation conditions | Journal of Rock Mechanics and Geotechnical Engineering | Particle finite element method (PFEM), Structured soils, Nonlocal elastoplasticity, Contact domain method, Soil penetration problems |
Carbonell JM, Oñate E, Suarez B | 2010 | Modeling of ground excavation with the particle finite-element method | J Eng Mech 136(4):455–463 | Particle finite-element method; Contact mechanics; Wear |
Carbonell JM, Oñate E, Suarez B | 2013 | Modelling of tunneling processes and cutting tool wear with the particle finite element method (PFEM) | Comput Mech 52(3):607–629 | Particle finite element method, PFEM, Contact, Excavation, Tunneling, Tool wear |
Cerquaglia M, Deliége G, Boman R, Terrapon V, Ponthot J | 2017 | Free-slip boundary conditions for simulating free-surface incompressible flows through the particle finite element method | Int J Numer Methods Eng 110:921–946 | fluids; incompressible flow; free-surface flow; particle finite element method; free-slip conditions |
Cerquaglia M, Thomas D, Boman R, Terrapon V, Ponthot J | 2019 | A fully partitioned Lagrangian framework for fsi problems characterized by free surfaces, large solid deformations and displacements, and strong added-mass effects | Comput Methods Appl Mech Eng 348:409–442 | Fluid–structure interaction, Partitioned approaches, CUPyDO, Added mass, Free-surface flows, Particle finite element method |
Marti J, Ryzhakov P | 2020 |
An explicit–implicit finite element model for the numerical solution of incompressible Navier–Stokes equations on moving grids |
Computer Methods in Applied Mechanics and Engineering 350, 750-765 |
Incompressible Navier–Stokes, Accuracy, Particle Finite Element Method, Lagrangian, OpenMP, Benchmark, PFEM2 |
2021 |
A two-dimensional numerical model for the sliding motion of liquid drops by the particle finite element method |
Physics of Fluids 33 (3), 032117 |
Drops |
|
2020 |
Improving accuracy of the moving grid particle finite element method via a scheme based on Strang splitting |
Computer Methods in Applied Mechanics and Engineering 366, 113212 |
Incompressible Navier–Stokes; Free-surface flows; PFEM; Lagrangian; Strang splitting |
|
Cornejo A, Franci A, Zárate F, Oñate E | 2021 | A fully Lagrangian formulation for fluid-structure interaction problems with free-surface flows and fracturing solids | Computers & Structures, 250, 106532. | Fracture mechanics, Free-surface flow, Fluid-structure interaction, Discrete element method, Particle finite element method |
Cremonesi M, Ferrara L, Frangi A, Perego U | 2010 | Simulation of the flow of fresh cement suspensions by a Lagrangian finite element approach | J Non-Newton Fluid Mech, 165(23–24):1555–1563 | Fresh cement paste, Mortar, Lagrangian approach, Non-Newtonian fluid, Free surface |
Cremonesi M, Ferri F, Perego U | 2017 | A basal slip model for Lagrangian finite element simulations of 3D landslides | Int J Numer Anal Methods Geomech 41:30–53 | slip boundary conditions,landslide simulation,PFEM,Lagrangian approach |
Cremonesi M, Frangi A | 2016 | A Lagrangian finite element method for 3D compressible flow applications | Comput Methods Appl Mech Eng 311:374–392 | Compressible flow, Lagrangian methods, Finite elements |
Cremonesi M, Frangi A, Perego U | 2010 | A Lagrangian finite element approach for the analysis of fluid–structure interaction problems | Int J Numer Methods Eng 84(5):610–630 | particle methods,Lagrangian approaches,fluid–structure interaction |
Cremonesi M, Frangi A, Perego U | 2011 | A Lagrangian finite element approach for the simulation of water-waves induced by landslides | Comput Struct 89(11–12):1086–1093 | Lagrangian approach, Non-Newtonian fluid, Free-surface flow, Landslide-fluid interaction, Environmental science |
Cremonesi M, Meduri S, Perego U | 2020 | Lagrangian–Eulerian enforcement of non-homogeneous boundary conditions in the particle finite element method | Comput Part Mech 7:41–56 | PFEM, Slip, Simmetry, Inflow/outflow, Non-homogeneous boundary conditions |
Cremonesi M, Meduri S, Perego U, Frangi A | 2017 | An explicit Lagrangian finite element method for free-surface weakly compressible flows | Comput Part Mech 4(3):357–369 | Particle finite element method, Volume conservation, Alpha shape, Remeshing |
Della Vecchia G, Cremonesi M, Pisanò F | 2019 | On the rheological characterisation of liquefied sands through the dam-breaking test | Int J Numer Anal Methods Geomech 43(7):1410–1425. | Bingham fluid, CFD, dam breaking, liquefied sands, PFEM, rheology |
Dávalos C, Cante J, Hernández J, Oliver J | 2015 | On the numerical modeling of granular material flows via the particle finite element method (PFEM) | Int J Solids Struct 71:99–125 | Granular material, Finite elements, Particle finite elements |
Franci A | 2020 | Lagrangian finite element method with nodal integration for fluid–solid interaction | Comp Part Mech | Nodal integration, PFEM, FSI, Free-surface |
Franci A, Cremonesi M | 2017 | On the effect of standard PFEM remeshing on volume conservation in free-surface fluid flow problems | Comput Part Mech 4(3):331–343 | Particle finite element method, Volume conservation, Alpha shape, Remeshing |
Franci A, Cremonesi M | 2019 | 3D regularized (I)-rheology for Granular flows simulation | J Comput Phys 378:257–277 | mu(i)-rheology Granular flows PFEM Regularized model 3D numerical simulation |
Franci A, Cremonesi M, Perego U, Crosta G, Oñate E | 2020 | 3D simulation of Vajont disaster. Part 1: Numerical formulation and validation | Engineering Geology, 279, 105854 | Rockslides, Rock avalanche, Vajont, PFEM, Impulse Wave, Multi-hazard, Numerical modeling, Collapse scenarios |
Franci A, Cremonesi M, Perego U, Oñate E, Crosta G | 2020 | 3D simulation of Vajont disaster. Part 2: Multi-failure scenarios | Engineering Geology, 279, 105856 | Rockslides, Rock avalanche, Vajont, PFEM, Impulse Wave, Multi-hazard, Numerical modeling, Collapse scenarios |
Franci A, Cremonesi M, Perego U, Oñate E | 2020 | A Lagrangian nodal integration method for free-surface fluid flows | Comput Methods Appl Mech Eng 361:112816 | Nodal integration, PFEM, Free-surface, Nodal-PFEM |
Franci A, Oñate E, Carbonell JM | 2015 | On the effect of the bulk tangent matrix in partitioned solution schemes for nearly incompressible fluids | Int J Numer Methods Eng 102(3–4):257–277 | quasi-incompressible fluid; bulk modulus; mass conservation; ill-conditioning; finite calculus; finite element method; particle finite element method; partitioned scheme |
Franci A, Oñate E, Carbonell JM | 2016 | Unified Lagrangian formulation for solid and fluid mechanics and FSI problems | Comput Methods Appl Mech Eng 298:520–547 | Unified formulation FSI, PFEM, Lagrangian formulation, Quasi-incompressible materials |
Franci A, Oñate E, Carbonell JM, Chiumenti M | 2017 | PFEM formulation for thermo-coupled FSI analysis: application to nuclear core melt accident | Comput Methods Appl Mech Eng 325:711–732 | PFEM, Nuclear severe accident, FSI, Coupled problems |
Franci A, de Pouplana I, Casas G, Celigueta M, González-Usúa J, Oñate E | 2020 | Pfem-dem for particle-laden flows with free surface | Comput Part Mech 1:1–20 | PFEM, DEM, CFD-DEM, Particulate flow, Particle-laden flow, Free-surface |
Gimenez J, Ramajo D, Damián S, Nigro N, Idelsohn S | 2017 | An assessment of the potential of PFEM-2 for solving long real-time industrial applications | Comput Part Mech 4(3):251–267 | Particle methods, PFEM-2, Large time-steps, Multiphase flows |
Gimenez JM, González LM | 2015 | An extended validation of the last generation of particle finite element method for free surface flows | J Comput Phys 284:186–205 | PFEM, PFEM-2, Free surface flows, Finite elements, Large time-steps, Enrichment |
Gimenez JM, Nigro NM, Idelsohn SR, Oñate E | 2016 | Surface tension problems solved with the particle finite element method using large time-steps | Comput Fluids 141:90–104 | PFEM, Surface tension, Two-phase flows, SCLSVOF |
Idelsohn S, Marti J, Limache A, Oñate E | 2008 | Unified Lagrangian formulation for elastic solids and incompressible fluids: applications to fluid–structure interaction problems via the PFEM | Comput Methods Appl Mech Eng 197(19–20):1762–1776 | Lagrangian formulation, Fluid–structure, Particle finite element method |
Idelsohn S, Marti J, Oñate E | 2008 | Interaction between an elastic structure and free-surface flows: experimental versus numerical comparisons using the PFEM | Comput Mech 43(1):125–132 | Fluid–Structure Interaction (FSI), Free surface flows, Fluid dynamics |
Idelsohn S, Mier-Torrecilla M, Oñate E | 2009 | Multi-fluid flows with the particle finite element method | Comput Methods Appl Mech Eng 198(33–36):2750–2767 | Particle method, Finite elements, Heterogeneous fluids, Multi-fluids, Lagrange formulations, Multiphase flows Incompressible Navier–Stokes equations, Free-surfaces, Interfaces |
Idelsohn S, Mier-Torrecilla M, Marti J, Oñate E | 2011 | The particle finite element method for multi-fluid flows | In: Particle-based methods, pp 135–158 | Direct Numerical Simulation Lagrangian Formulation Particle Method Flame Spread Internal Interface |
Idelsohn S, Mier-Torrecilla M, Nigro N, Oñate E | 2010 | On the analysis of heterogeneous fluids with jumps in the viscosity using a discontinuous pressure field | Comput Mech 46(1):115–124 | Heterogeneous fluids, Multi-fluids, Multiphase flows, Incompressible Navier–Stokes equations, Free-surfaces, Interfaces |
Idelsohn S, Nigro N, Gimenez J, Rossi R, Marti J | 2013 | A fast and accurate method to solve the incompressible Navier–Stokes equations | Eng Comput 30(2):197–222 | Fluids, Flow, Fluid dynamics, Navier-Stokes equations, Particle methods, Large time-steps, Incompressible fluid flows, Updated Lagrangian formulations, Real time CFD |
Idelsohn S, Nigro N, Limache A, Oñate E | 2012 | Large time step explicit integration method for solving problems with dominant convection | Comput Methods Appl Mech Eng 217– 220:168–185 | Explicit time integration, Large time-steps, Incompressible fluid flows, Updated Lagrangian formulations, Real Time |
Idelsohn S, Oñate E | 2010 | The challenge of mass conservation in the solution of free surface flows with the fractional step method: problems and solutions | Commun Numer Methods Eng 26(10):1313–1330 | free-surfaces; fractional-step method; Navier–Stokes equations; mass conservation |
Idelsohn S, Oñate E, Pin FD | 2004 | The particle finite element method: a powerful tool to solve incompressible flows with free-surfaces and breaking waves | Int J Numer Methods Eng 61(7):964–989 | particle methods; finite element methods; fractional step; lagrange formulations;incompressible Navier–Stokes equations; implicit time integration; fluid–structure interactions; free-surfaces; breaking waves |
Idelsohn S, Oñate E, Pin FD, Calvo N | 2006 | Fluid–structure interaction using the particle finite element method | Comput Methods Appl Mech Eng 195(17–18):2100–2113 | Fluid–structure interaction, Particle methods, Lagrange formulations, Incompressible fluid flows, Meshless methods, Finite element method |
Idelsohn SR, Calvo N, Onate E | 2003 | Polyhedrization of an arbitrary 3D point set | Comput Methods Appl Mech Eng 192(22–23):2649–2667 | Polyhedral mesh generation, Particles methods, Lagrangian formulations, Delaunay, Voronoi |
Idelsohn SR, Marti J, Becker P, Oñate E | 2014 | Analysis of multifluid flows with large time steps using the particle finite element method | Int J Numer Methods Fluids 75(9):621–644 | particle methods; multi fl uids; heterogeneous fl uids; Lagrange formulations; multiphase fl ows; incompressible Navier – Stokes equations |
in YF, Yuan WH, Yin ZY, Cheng YM | 2020 | An edge-based strain smoothing particle finite element method for large deformation problems in geotechnical engineering | Int J Numer Anal Methods Geomech. | finite element method,footing,large deformation,slope failure,soil collapse,strain smoothing |
Kamran K, Rossi R, Oñate E, Idelsohn S | 2013 | A compressible Lagrangian framework for the simulation of the underwater implosion of large air bubbles | Comput Methods Appl Mech Eng 255:210–225 | Lagrangian shock hydrodynamics,Variational multiscale stabilization,Two phase flow, PFEM,Bubble implosion |
Kempel F, Schartel B, Marti J, Butler K, Rossi R, Idelsohn S, Oñate E, Hofmann A | 2015 | Modelling the vertical ul 94 test: competition and collaboration between melt dripping, gasification and combustion | Fire Mater 39(6):570–584 | melt dripping; UL 94; particle finite element method (PFEM); simulation; bisphenol A polycarbonate/acrylonitrile butadiene styrene (PC/ABS); polytetrafluoroethylene (PTFE); bisphenol A bis(diphenyl phosphate) (BDP) |
Krabbenhoft K, Lyamin AV, Huang J, da Silva M | 2012 | Granular contact dynamics using mathematical programming methods | Comput Geotech 43:165–176 | Contact dynamics, Discrete element method (DEM), Mathematical programming, Optimization, Second-order cone programming |
Larese A | 2017 | A Lagrangian PFEM approach for non-Newtonian viscoplastic materials | Revista Internacional de Métodos Numéricos para Cálculo y Diseño en Ingeniería 33(3):307–317 | Bingham plastics, Viscoplastic materials, Free surface, Lagrangian techniques Particle Finite Element Method, PFEM |
Larese A, Rossi R, Oñate E | 2015 | Simulation of the beginning of failure in rockfill dams caused by overtopping | In: Dam protection against overtopping and accidental leakage, pp 111–118 | Dam overtopping, PFEM |
Larese A, Rossi R, Oñate E, Idelsohn S | 2008 | Validation of the particle finite element method (PFEM) for simulation of free surface flows | Int J Comput Aided Eng Softw 25(4):385–425 | s Flow, Simulation, Fluid dynamics, Finite element analysis |
Larese A, Rossi R, Oñate E, Idelsohn S | 2012 | A coupled PFEM-Eulerian approach for the solution of porous FSI problems | Comput Mech 50(6):805–819 | PFEM, Level set, Lagrangian–Eulerian coupling, Seepage, Non-linear Darcy, Bingham plastics |
Larese A, Rossi R, Oñate E, Toledo M, Morán R, Campos H | 2013 | Numerical and experimental study of overtopping and failure of rockfill dams | Int J Geomech 15(4):04014060 | Overtopping; Rockfill dams; Seepage; Slope failure |
Larsson S, Prieto J, Gustafsson G, Häggblad H, Jonsén P | 2020 | The particle finite element method for transient granular material flow: modelling and validation | Comput Part Mech. | Particle finite element method, Transient granular material flow, Constitutive modelling, Strain-rate-dependent strength, Digital image correlation |
Marti J, Idelsohn S, Oñate E | 2018 | A finite element model for the simulation of the ul-94 burning test | Fire Technol 54(6):1783–1805 | Dripping, Melt flow, UL-94 test, Particle finite element method (PFEM) |
Marti J, Ryzhakov P, Idelsohn S, Oñate E | 2012 | Combined Eulerian-PFEM approach for analysis of polymers in fire situations | Int J Numer Methods Eng 92(9):782–801 | Eulerian–Lagrangian formulation; PFEM; particle methods; melting; dripping; polymers; radiation transport; discrete-ordinate method |
Meduri S, Cremonesi M, Frangi A, Perego U | 2021 | A Lagrangian fluid–structure interaction approach for the simulation of airbag deployment | Finite Elements in Analysis and Design 198, 103659 | Airbag simulation, Fluid–structure interaction, PFEM, Lagrangian approach |
Meduri S, Cremonesi M, Perego U | 2019 | An efficient runtime mesh smoothing technique for 3D explicit Lagrangian free-surface fluid flow simulations | Int J Numer Methods Eng 117(4):430–452 | Explicit dynamics, Lagrangian formulation, Mesh Smoothing, Particle Finite Element Method (PFEM) |
Meduri S, Cremonesi M, Perego U, Bettinotti O, Kurkchubasche A, Oancea V | 2018 | A partitioned fully explicit Lagrangian finite element method for highly nonlinear fluid–structure interaction problems | Int J Numer Methods Eng 113:43–64 | Particle Finite Element Method (PFEM); Fluid Structure Interaction; Explicit Dynamics; Explicit Coupling; Lagrangian Formulation Co-simulation |
Mier-Torrecilla M, Idelsohn S, Oñate E | 2011 | Advances in the simulation of multi-fluid flows with the particle finite element method: application to bubble dynamics | Int J Numer Methods Fluids 67(11):1516–1539 | Particle Finite Element Method (PFEM); Lagrangian simulation; multi-fluid flows; pressure segregation; surface tension; bubble dynamics |
Monforte L, Arroyo M, Carbonell J, Gens A | 2017 | Numerical simulation of undrained insertion problems in geotechnical engineering with the particle finite element method (PFEM) | Comput Geotech 82:144–156 | Penetration test,Large strains,Particle Finite Element Method (PFEM),Cone penetration test |
Monforte L, Arroyo M, Carbonell JM, Gens A | 2022 | Large-strain analysis of undrained smooth tube sampling | Géotechnique 72 (1), 61-77, 2, 2022- | clays, numerical modelling, sampling |
Monforte L, Arroyo M, Carbonell J, Gens A | 2018 | Coupled effective stress analysis of insertion problems in geotechnics with the particle finite element method | Comput Geotech 101:114–129 | Penetration test,Large strains,Particle Finite Element Method (PFEM), Cone penetration test |
Monforte L, Carbonell J, Arroyo M, Gens A | 2017 | Performance of mixed formulations for the particle finite element method in soil mechanics problems | Comput Part Mech 4(3):269–284 | Particle finite element method (PFEM),Finite deformation, Mixed formulations, Soil mechanics |
Monforte L, Gens A, Arroyo M, Mánica M, Carbonell JM | 2021 | Analysis of cone penetration in brittle liquefiable soils | Computers and Geotechnics 134, 104123 | CPTu test,Brittleness,Liquefaction,PFEM,Non locl formulation,CASM model |
Monforte L, Navas P, Carbonell J, Arroyo M, Gens A | 2019 | Low-order stabilized finite element for the full biot formulation in soil mechanics at finite strain | Int J Numer Anal Methods Geomech 43(7):1488–1515 | consolidation, full Biot, low-order stabilization techniques, large strains, poromechanics |
Mulligan R, Franci A, Celigueta M, Take W | 2020 | Simulations of landslide wave generation and propagation using the particle finite element method | J Geophys Res Oceans 125:e2019JC015873 | landslide, tsunami, wave, channel, laboratory, experiment |
Oñate E, Celigueta M, Idelsohn S | 2006 | Modeling bed erosion in free surface flows by the particle finite element method | Acta Geotech 1(4):237–252 | Bed erosion, Free surface flows,Particle finite element method |
Oñate E, Celigueta M, Idelsohn S, Salazar F, Suarez B | 2011 | Possibilities of the particle finite element method for fluid–soil– structure interaction problems | Comput Mech 48(3):307–318 | Particle finite element method,Fluid–soil–structure, Interaction |
Oñate E, Cornejo A, Zárate F, Kashiyama K, Franci A | 2022 | Combination of the finite element method and particle-based methods for predicting the failure of reinforced concrete structures under extreme water forces | Engineering Structures, 251B, 113510 | Tsunami force, Finite element method, Particle finite element method, Discrete element method, Reinforced concrete, Fluid–structure interaction, Fracture mechanics |
Oñate E, Franci A, Carbonell JM | 2014 | Lagrangian formulation for finite element analysis of quasi-incompressible fluids with reduced mass losses | Int J Numer Methods Fluids 74(10):699–731 | Lagrangian formulation; finite element method; incompressible flows; quasi-incompressible flows; reduced mass loss |
Oñate E, Franci A, Carbonell JM | 2014 | A particle finite element method for analysis of industrial forming processes | Comput Mech 54(1):85–107 | Updated Lagrangian formulation,Finite element method, Incompressible fluids, Consistent tangent matrix, Mixed formulation,Stabilized method |
Oñate E, Franci A, Carbonell JM | 2014 | A particle finite element method (PFEM) for coupled thermal analysis of quasi and fully incompressible flows and fluid–structure interaction problems | Numer Simul Coupled Probl Eng 33:129–156 | Mass Balance Equation Solid Domain Cylindrical Tank Particle Finite Element Method Linear Shape Function |
Oñate E, Idelsohn S, Celigueta M, Rossi R | 2008 | Advances in the particle finite element method for the analysis of fluid-multibody interaction and bed erosion in free surface flows | Comput Methods Appl Mech Eng 197(19–20):1777–1800 | Lagrangian formulation, Fluid–structure interaction, Particle finite element method, Bed erosion, Free surface flows |
Oñate E, Idelsohn S, Pin FD, Aubry R | 2004 | The particle finite element method. an overview | Int J Comput Methods 1:267–307 | particle methods; finite element methods; fractional step; lagrange formulations; incompressible Navier–Stokes equations; implicit time integration; fluid–structure interactions; free-surfaces; breaking waves |
Oñate E, Marti J, Rossi R, Idelsohn S | 2017 | Analysis of the melting, burning and flame spread of polymers with the particle finite element method | Comput Assist Methods Eng Sci 20(3):165–184 | melting, dripping, polymers, particle finite element method (PFEM) |
Oñate E, Rojek J, Idelsohn S, Pin FD, Aubry R | 2006 | Advances in stabilized finite element and particle methods for bulk forming processes | Comput Methods Appl Mech Eng 195(48–49):6750–6777 | Bulk forming processes, Stabilized finite element method, Particle method, Particle finite element method, Mixing processes |
Oñate E, Rossi R, Idelsohn S | 2008 | Prediction of melt flow and spread of thermoplastic objects with the particle finite element method | Fire Saf Sci 9:291–302 | melt flow, thermoplastic objects, melt spread, particle finite element method |
Oñate E, Rossi R, Idelsohn S, Butler K | 2010 | Melting and spread of polymers in fire with the particle finite element method | Int J Numer Methods Eng 81(8):1046–1072 | melting; dripping; polymers; particle finite element method |
Oliveira T, Sánchez-Arcilla A, Gironella X | 2012 | Simulation of wave overtopping of maritime structures in a numerical wave flume | J Appl Math. | wave, overtopping |
Oliveira T, Sánchez-Arcilla A, Gironella X, Madsen S | 2017 | On the generation of regular long waves in numerical wave flumes based on the particle finite element method | J Hydraul Res 55(4):538–556 | Gravity waves; hydraulic models; particle finite element method; solitary waves; two-dimensional numerical simulation |
Oliver J, Cante J, Weyler R, González C, Hernández J | 2007 | Particle finite element methods in solid mechanics problems | In: Oñate E, Owen R (eds) Computational plasticitySpringer, Berlin | Contact Interface Delaunay Triangulation Meshless Method Angular Distortion Penalty Strategy |
Oliver J, Hartmann S, Cante J, Weyler R, Hernández J | 2009 | A contact domain method for large deformation frictional contact problems. Part 1. Theoretical basis | Comput Methods Appl Mech Eng 198(33–36):2591–2606 | Contact mechanics,Lagrange multipliers,Contact domain method,Interior penalty method,Nitsche method,Friction,Active set strategy |
Reinold J, Meschke G | 2019 | Particle finite element simulation of fresh cement paste: inspired by additive manufacturing techniques | Proc Appl Math Mech 19:e201900198 | cement, additive manufacturing |
Reinold J, Meschke G | 2021 | A mixed u–p edge-based smoothed particle finite element formulation for viscous flow simulations | Computational Mechanics, 1-20 | Smoothed particle finite element method, Edge-based gradient smoothing, 3D-concrete- rinting, Elastic–viscoplastic, Fresh concrete |
Rodríguez J, Carbonell J, Cante J, Oliver J | 2017 | Continuous chip formation in metal cutting processes using the particle finite element method (PFEM) | Int J Solids Struct 120:81–102 | Particle Finite Element Method (PFEM), Metal cutting processes |
Rodríguez J, Jonsén P, Svoboda A | 2019 | Simulation of metal cutting using the particle finite-element method and a physically based plasticity model | Comput Part Mech 4(1):35–51 | Particle finite-element method, Dislocation,density constitutive models, Metal cutting, Machining |
Rodriguez J, Carbonell J, Cante J, Oliver J | 2016 | The particle finite element method (PFEM) in thermo-mechanical problems | Int J Numer Methods Eng 107(9):733–785 | particle finite element method (PFEM); thermo-elastoplasticity; IMPL-EX integration; remeshing and geometry update |
Ryzhakov P | 2017 | An axisymmetric PFEM formulation for bottle forming simulation | Comput Part Mech 4(1):3–12 | Glass manufacturing, Numerical modelling, Lagrangian, Axisymmetric, Final blow |
Ryzhakov P, Garcia J, Oñate E | 2016 | Lagrangian finite element model for the 3D simulation of glass forming processes | Comput Struct 177:126–140 | Bottle manufacturing, Numerical simulation, Benchmark, PFEM, Counter blow, Thermo-mechanical |
Ryzhakov P, Jarauta A, Secanell M, Pons-Prats J | 2017 | On the application of the PFEM to droplet dynamics modeling in fuel cells | Comput Part Mech 4(3):285–295 | PFEM, Embedded model, Fuel cells, Droplet,dynamics, Sessile droplet |
Ryzhakov P, Marti J, Idelsohn S, Oñate E | 2017 | Fast fluid–structure interaction simulations using a displacement-based finite element model equipped with an explicit streamline integration prediction | Comput Methods Appl Mech Eng 315:1080–1097 | incompressible flows, Navier-Stokes, fluid-structure interaction,Particle Finite Element Method, Lagrangian, coupled problems |
Ryzhakov P, Oñate E, Rossi R, Idelsohn S | 2012 | Improving mass conservation in simulation of incompressible flows | Int J Numer Methods Eng 90(12):1435–1451 | incompressible flows; pressure prediction; fractional step method; mass conservation;Lagrangian fluids; PFEM |
Ryzhakov P, Rossi R, Idelsohn S, Oñate E | 2010 | A monolithic Lagrangian approach for fluid–structure interaction problems | Comput Mech 46(6):883–899 | Fluid–structure interaction, PFEM,Monolithic FSI, Lagrangian fluids, CFD |
Ryzhakov P, Rossi R, Viña A, Oñate E | 2013 | Modelling and simulation of the sea-landing of aerial vehicles using the particle finite element method | Ocean Eng 66:92–100 | Fluid–structure interaction, Water landing, UAV, PFEM, Wedge impact, Incompressible flows |
Salazar F, Irazabal J, Larese A, Oñate E | 2016 | Numerical modelling of landslide-generated waves with the particle finite element method (PFEM) and a non-Newtonian flow model | Int J Numer Anal Methods Geomech 40:809–826 | landslide-generated waves; particle finite element method; non-Newtonian fluid; Lagrangian formulation |
Salazar F, San-Mauro J, Celigueta M, Oñate E | 2017 | Air demand estimation in bottom outlets with the particle finite element method. Susqueda dam case study | Computat Part Mech 4(3):345–356 | Particle finite element method, Two fluids,Bottom outlets, Air demand |
Salazar F, San-Mauro J, Celigueta M, Oñate E | 2020 | Shockwaves in spillways with the particle finite element method | Comput Part Mech 7:87–99 | Particle finite element method · Spillways · Shockwaves |
Tang B, Li J, Wang T | 2009 | Some improvements on free surface simulation by the particle finite element method | Int J Numer Methods Fluids 60(9):1032–1054 | free surface; particle finite element method; adaptive time method; mass correction;pressure oscillations; least-square finite element method |
Yuan W, Wang B, Zhang W, Jiang Q, Feng X | 2019 | Development of an explicit smoothed particle finite element method for geotechnical applications | Comput Geotech 106:42–51 | Column collapse, Explicit time integration, Footing penetration, Large deformation, Particle finite element method, Strain smoothing |
Zhang W, Yuan W, Dai B | 2018 | Smoothed particle finite-element method for large-deformation problems in geomechanics | Int J Geomech 18(4):04018010 | Smoothed particle FEM (SPFEM); Strain smoothing; Large deformation; Soil; Numerical |
Zhang X, Krabbenhoft K, Pedroso D, Lyamin A, Sheng D, da Silva MV, Wang D | 2013 | Particle finite element analysis of large deformation and granular flow problems | Comput Geotech 54:133–142 | Particle Finite Element Method, PFEM, Large deformations |
Zhang X, Krabbenhoft K, Sheng D | 2014 | Particle finite element analysis of the granular column collapse problem | Granul Matter 16(4):609–619 | Granular flow, PFEM, Axisymmetric problem, Mathematical programming, Large deformation |
Zhang X, Krabbenhoft K, Sheng D, Li W | 2015 | Numerical simulation of a flow-like landslide using the particle finite element method | Comput Mech 55(1):167–177 | Particle methods, Landslide, Mathematical,programming, Contact |
Zhang X, Oñate E, Torres S, Bleyer J, Krabbenhoft K | 2019 | A unified Lagrangian formulation for solid and fluid dynamics and its possibility for modelling submarine landslides and their consequences | Comput Methods Appl Mech Eng 343:314–338 | Submarine landslide; Unified FE formulation; Monolithic coupling; Fluid-solid 36 Interaction; Mathematical programming; PFEM |
Zhang X, Sheng D, Sheng D, Sloan S, Huang W | 2016 | Quasistatic collapse of two-dimensional granular columns: insight from continuum modelling | Granul Matter 18(3):41 | Particle finite element method, Granularmaterial, Quasi-static collapse, Large deformation |
Zhang X, Sheng D, Sloan S, Bleyer J | 2017 | Lagrangian modelling of large deformation induced by progressive failure of sensitive clays with elastoviscoplasticity | Int J Numer Methods Eng 112(8):963–989 | Sensitive clays; Progressive failure; Elastoviscoplasticity; Strain softening, SOCP |
Zhang X, Sloan S, Oñate E | 2018 | Dynamic modelling of retrogressive landslides with emphasis on the role of clay sensitivity | Int J Numer Anal Methods Geomech 42(15):1806–1822 | landslides, PFEM, retrogressive failure, sensitive clay, strain softening |
Zhang X, Wang L, Krabbenhoft K, Tinti S | 2019 | A case study and implication: particle finite element modelling of the 2010 Saint Jude sensitive clay landslide | Landslides 1:1–11 | Sensitive clay, Retrogressive landslide, Progressivefailure, Strain softening, PFEM |
Zhu M, Elkhetali I, Scott M | 2018 | Validation of opensees for tsunami loading on bridge superstructures | J Bridge Eng 23(4):04018015 | Simulation; Tsunamis; Wave loads; Finite elements; Particle methods |
Zhu M, Scott M | 2014 | Improved fractional step method for simulating fluid–structure interaction using the PFEM | Int J Numer Methods Eng 99(12):925–944 | finite element methods; fluid-structure interaction; incompressible flow; Lagrangian;particle methods |
Zhu M, Scott MH | 2014 | Modeling fluid–structure interaction by the particle finite element method in opensees | Comput Struct 132:12–21 | Fluid–structure interaction,Finite element analysis,Wave loading,OpenSees |
Zhu M, Scott MH | 2015 | Direct differentiation of the quasi-incompressible fluid formulation of fluid–structure interaction using the PFEM | J Struct Eng 142(3):04015159 | Particle finite element method, Fluid-structure interaction, Sensitivity analysis |
Zhu M, Scott MH | 2017 | Unified fractional step method for Lagrangian analysis of quasi-incompressible fluid and nonlinear structure interaction using the PFEM | Int J Numer Methods Eng 109(9):1219–1236 | Particle methods, Finite element methods, Fluid-structure interaction, Lagrangian |