2023
DOI: 10.1007/s12665-023-11079-8
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Solving large deformation problems in geotechnical and geo-environmental engineering with the smoothed particle hydrodynamics: a state-of-the-art review of constitutive solutions

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Cited by 5 publications
(2 citation statements)
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“…The SPH method is a fully Lagrangian meshless technique that discretizes the continuum domain into a finite number of particles and calculates the field variations through interactions among neighboring particles. Originally introduced for astrophysics ( Gingold and Monaghan, 1977 ; Lucy, 1977 ), it has since been extended to a wide range of fields such as hydrodynamics ( Huang et al, 2022 ), geophysics ( Onyelowe et al, 2023 ), biophysics ( Zhang et al, 2021 ), electromagnetics ( Ala et al, 2006 ), elastic and plastic dynamics ( Greto and Kulasegaram, 2020 ), and explosion mechanics ( Ming et al, 2016 ).…”
Section: Introductionmentioning
confidence: 99%
“…The SPH method is a fully Lagrangian meshless technique that discretizes the continuum domain into a finite number of particles and calculates the field variations through interactions among neighboring particles. Originally introduced for astrophysics ( Gingold and Monaghan, 1977 ; Lucy, 1977 ), it has since been extended to a wide range of fields such as hydrodynamics ( Huang et al, 2022 ), geophysics ( Onyelowe et al, 2023 ), biophysics ( Zhang et al, 2021 ), electromagnetics ( Ala et al, 2006 ), elastic and plastic dynamics ( Greto and Kulasegaram, 2020 ), and explosion mechanics ( Ming et al, 2016 ).…”
Section: Introductionmentioning
confidence: 99%
“…The interfaces between fluid and deformable structures, free surfaces, and shock waves are considered examples of free boundaries [9][10][11]. Many problems arise while performing numerical simulations of free boundaries [12][13][14] which includes the evolution in time, discrete representation, and techniques and methods that have been used for resolving issues associated with free boundaries in the form of numerical simulations such as finite-difference or finite-element grids [15][16][17][18].…”
mentioning
confidence: 99%