An FFT framework for simulating non-local ductile failure in heterogeneous materials
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J. Segurado | L. Adam | G. Lemoine | M. Magri | S. Lucarini
[1] G. Bonnet,et al. FFT based numerical homogenization method for porous conductive materials , 2020, Computer Methods in Applied Mechanics and Engineering.
[2] Felix Ernesti,et al. Fast implicit solvers for phase-field fracture problems on heterogeneous microstructures , 2020 .
[3] WaiChing Sun,et al. FFT-based solver for higher-order and multi-phase-field fracture models applied to strongly anisotropic brittle materials , 2020, Computer Methods in Applied Mechanics and Engineering.
[4] T. Pardoen,et al. A nonlocal approach of ductile failure incorporating void growth, internal necking, and shear dominated coalescence mechanisms , 2020 .
[5] Jörn Mosler,et al. A micromorphic approach for gradient-enhanced anisotropic ductile damage , 2020 .
[6] R. Lebensohn,et al. A fast Fourier transform-based mesoscale field dislocation mechanics study of grain size effects and reversible plasticity in polycrystals , 2020, Journal of the Mechanics and Physics of Solids.
[7] M. Kuna,et al. On the identification and uniqueness of constitutive parameters for a non-local GTN-model , 2020 .
[8] Hervé Moulinec,et al. A numerical method for computing the overall response of nonlinear composites with complex microstructure , 1998, ArXiv.
[9] J. Reddy,et al. Fracture of viscoelastic materials: FEM implementation of a non-local & rate form-based finite-deformation constitutive theory , 2019, Computer Methods in Applied Mechanics and Engineering.
[10] Javier Segurado,et al. DBFFT: A displacement based FFT approach for non-linear homogenization of the mechanical behavior , 2019, International Journal of Engineering Science.
[11] L. H. Poh,et al. Localizing gradient‐enhanced Rousselier model for ductile fracture , 2019, International Journal for Numerical Methods in Engineering.
[12] J. Segurado,et al. An algorithm for stress and mixed control in Galerkin‐based FFT homogenization , 2019, International Journal for Numerical Methods in Engineering.
[13] M. Diehl,et al. Spectral Solvers for Crystal Plasticity and Multi-physics Simulations , 2019 .
[14] E. Maire,et al. Compression behavior of lattice structures produced by selective laser melting: X-ray tomography based experimental and finite element approaches , 2018, Acta Materialia.
[15] E. Maire,et al. Two-Scale Tomography Based Finite Element Modeling of Plasticity and Damage in Aluminum Foams , 2018, Materials.
[16] Jian-Ying Wu,et al. A geometrically regularized gradient-damage model with energetic equivalence , 2018 .
[17] P. Bouchard,et al. Ductile fracture of a metal matrix composite studied using 3D numerical modeling of void nucleation and coalescence , 2017 .
[18] M. Diehl,et al. Coupled Crystal Plasticity–Phase Field Fracture Simulation Study on Damage Evolution Around a Void: Pore Shape Versus Crystallographic Orientation , 2017 .
[19] C. Steinke,et al. On the relation between phase-field crack approximation and gradient damage modelling , 2017 .
[20] M. Geers,et al. Finite strain FFT-based non-linear solvers made simple , 2016, 1603.08893.
[21] Cv Clemens Verhoosel,et al. Gradient damage vs phase-field approaches for fracture: Similarities and differences , 2016 .
[22] M. Geers,et al. A finite element perspective on nonlinear FFT‐based micromechanical simulations , 2016, 1601.05970.
[23] A. Hartmaier,et al. Formulation of nonlocal damage models based on spectral methods for application to complex microstructures , 2015 .
[24] Laura De Lorenzis,et al. A review on phase-field models of brittle fracture and a new fast hybrid formulation , 2015 .
[25] F. Willot,et al. Fourier-based schemes for computing the mechanical response of composites with accurate local fields , 2014, 1412.8398.
[26] M. Schneider,et al. Efficient fixed point and Newton–Krylov solvers for FFT-based homogenization of elasticity at large deformations , 2014 .
[27] M. Kuna,et al. Size effects in ductile failure of porous materials containing two populations of voids , 2014 .
[28] Jaroslav Vondrejc,et al. An FFT-based Galerkin method for homogenization of periodic media , 2013, Comput. Math. Appl..
[29] Radhi Abdelmoula,et al. A damage model for crack prediction in brittle and quasi-brittle materials solved by the FFT method , 2012, International Journal of Fracture.
[30] V. G. Kouznetsova,et al. Multi-scale computational homogenization: Trends and challenges , 2010, J. Comput. Appl. Math..
[31] Jacques Besson,et al. Continuum Models of Ductile Fracture: A Review , 2010 .
[32] B. Svendsen,et al. Nonlocal Modeling and Simulation of Ductile Damage and Failure in Metal Matrix Composites , 2008 .
[33] H. Böhm,et al. Numerical simulations of void linkage in model materials using a nonlocal ductile damage approximation , 2007 .
[34] T. Drabek,et al. Micromechanical finite element analysis of metal matrix composites using nonlocal ductile failure models , 2006 .
[35] T. Drabek,et al. Damage models for studying ductile matrix failure in composites , 2005 .
[36] Javier Segurado,et al. Three-dimensional multiparticle cell simulations of deformation and damage in sphere-reinforced composites , 2004 .
[37] Helmut J. Böhm,et al. A Short Introduction to Continuum Micromechanics , 2004 .
[38] Milan Jirásek,et al. Comparison of integral-type nonlocal plasticity models for strain-softening materials , 2003 .
[39] Milan Jirásek,et al. Nonlocal integral formulations of plasticity and damage : Survey of progress , 2002 .
[40] Hervé Moulinec,et al. A computational scheme for linear and non‐linear composites with arbitrary phase contrast , 2001 .
[41] Rhj Ron Peerlings,et al. Gradient enhanced damage for quasi-brittle materials , 1996 .
[42] J. Devaux,et al. Bifurcation Effects in Ductile Metals With Nonlocal Damage , 1994 .
[43] H. Moulinec,et al. A fast numerical method for computing the linear and nonlinear mechanical properties of composites , 1994 .
[44] Z. Bažant,et al. Nonlocal Continuum Damage, Localization Instability and Convergence , 1988 .
[45] G. Rousselier,et al. Ductile fracture models and their potential in local approach of fracture , 1987 .
[46] Z. Bažant,et al. Nonlocal damage theory , 1987 .
[47] N. Aravas. On the numerical integration of a class of pressure-dependent plasticity models , 1987 .
[48] J. Lemaître. A CONTINUOUS DAMAGE MECHANICS MODEL FOR DUCTILE FRACTURE , 1985 .
[49] A. Needleman,et al. Analysis of the cup-cone fracture in a round tensile bar , 1984 .
[50] A. Needleman,et al. Void Nucleation Effects in Biaxially Stretched Sheets , 1980 .
[51] A. Gurson. Continuum Theory of Ductile Rupture by Void Nucleation and Growth: Part I—Yield Criteria and Flow Rules for Porous Ductile Media , 1977 .
[52] A. Cemal Eringen,et al. A unified theory of thermomechanical materials , 1966 .