JRMGE / Vol 14 / Issue 3

Article

Geotechnical particle finite element method for modeling of soil-structure interaction under large deformation conditions

Josep Maria Carbonell, Lluís Monforte, Matteo O. Ciantia, Marcos Arroyo, Antonio Gens

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a MECAMAT Group, Department of Engineering, Faculty of Science and Technology, Universitat de Vic-Universitat Central de Catalunya (UVic-UCC), Vic, Spain
b Centre Internacional de Mètodes Numèrics a l0Enginyeria (CIMNE), Barcelona, Spain
c School of Science and Engineering, University of Dundee, Dundee, UK
d Universitat Politècnica de Cataluna - BarcelonaTech, Barcelona, Spain


2022, 14(3): 967-983. doi:10.1016/j.jrmge.2021.12.006


Received: 2021-06-04 / Revised: 2021-10-03 / Accepted: 2021-12-02 / Available online: 2022-01-03

2022, 14(3): 967-983.

doi:10.1016/j.jrmge.2021.12.006


Received: 2021-06-04

Revised: 2021-10-03

Accepted: 2021-12-02

Available online: 2022-01-03


Abstract:

The possibilities of the particle finite element method (PFEM) for modeling geotechnical problems are increasingly evident. PFEM is a numerical approach to solve large displacement and large strain continuum problems that are beyond the capabilities of classical finite element method (FEM). In PFEM, the computational domain is reconfigured for optimal solution by frequent remeshing and boundary updating. PFEM inherits many concepts, such as a Lagrangian description of continuum, from classic geomechanical FEM. This familiarity with more popular numerical methods facilitates learning and application. This work focuses on G-PFEM, a code specifically developed for the use of PFEM in geotechnical problems. The article has two purposes. The first is to give the reader an overview of the capabilities and main features of the current version of the G-PFEM and the second is to illustrate some of the newer developments of the code. G-PFEM can solve coupled hydro-mechanical static and dynamic problems involving the interaction of solid and/or deformable bodies. Realistic constitutive models for geomaterials are available, including features, such as structure and destructuration, which result in brittle response. The solutions are robust, solidly underpinned by numerical technology including mixed-field formulations, robust and mesh-independent integration of elastoplastic constitutive models and a rigorous and flexible treatment of contact interactions. The novel features presented in this work include the contact domain technique, a natural way to capture contact interactions and impose contact constraints between different continuum bodies, as well as a new simplified formulation for dynamic impact problems. The code performance is showcased by the simulation of several soil-structure interaction problems selected to highlight the novel code features: a rigid footing insertion in soft rock, pipeline insertion and subsequent lateral displacement on over-consolidated clay, screw-pile pull-out and the dynamic impact of a free-falling spherical penetrometer into clay.

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Keywords: Particle finite element method (PFEM), Structured soils, Nonlocal elastoplasticity, Contact domain method, Soil penetration problems

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Josep Maria Carbonell, Lluís Monforte, Matteo O. Ciantia, Marcos Arroyo, Antonio Gens, 2022. Geotechnical particle finite element method for modeling of soil-structure interaction under large deformation conditions. J. Rock Mech. Geotech. Eng. 14 (3), 967-983.

Author(s) Information

Josep Maria Carbonell

✉️ cpuigbo@cimne.upc.edu

Josep Maria Carbonell obtained his MSc degree in Civil Engineering from Universitat Politècnica de Catalunya (UPC), Spain, in 2004 and his PhD in Structural Mechanics in 2009 from the same university. After that, he was employed by the Centre Internacional de Mètodes Numerics a l′Enginyeria (CIMNE) as an assistant researcher and by the UPC as an assistant lecturer. He obtained a position as aggregate professor at the University of Vic-Universitat Central de Catalunya (UVic-UCC) in 2019. He is currently associate research professor at CIMNE and aggregate professor at UVic-UCC. His research interests cover continuum mechanics, computational mechanics, constitutive modeling, geotechnics, manufacturing and numerical simulation techniques.