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Computational homogenization of nonlinear elastic materials using neural networks

International journal for numerical methods in engineering, 2015-12, Vol.104 (12), p.1061-1084

2015

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Computational second-order homogenization of materials with effective anisotropic strain-gradient behavior

International journal of solids and structures, 2020-05, Vol.191-192, p.434-448

2020

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Phase field modeling of hydraulic fracturing with interfacial damage in highly heterogeneous fluid-saturated porous media

Engineering fracture mechanics, 2017-12, Vol.186 (158-180), p.158-180

2017

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A numerical framework for modeling flexoelectricity and Maxwell stress in soft dielectrics at finite strains

Computer methods in applied mechanics and engineering, 2017-01, Vol.313, p.450-482

2017

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A phase-field method for computational modeling of interfacial damage interacting with crack propagation in realistic microstructures obtained by microtomography

Computer methods in applied mechanics and engineering, 2016-12, Vol.312, p.567-595

2016

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Uncertainty quantification in computational stochastic multiscale analysis of nonlinear elastic materials

Computer methods in applied mechanics and engineering, 2013-02, Vol.254, p.61-82

2013

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A phase field method to simulate crack nucleation and propagation in strongly heterogeneous materials from direct imaging of their microstructure

Engineering fracture mechanics, 2015-05, Vol.139, p.18-39

2015

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Computational nonlinear stochastic homogenization using a nonconcurrent multiscale approach for hyperelastic heterogeneous microstructures analysis

International journal for numerical methods in engineering, 2012-08, Vol.91 (8), p.799-824

2012

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Apparent Flexoelectricity Due to Heterogeneous Piezoelectricity

Journal of applied mechanics, 2020-11, Vol.87 (11)

2020

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The reduced model multiscale method (R3M) for the non-linear homogenization of hyperelastic media at finite strains

Journal of computational physics, 2007-04, Vol.223 (1), p.341-368

2007

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On the choice of parameters in the phase field method for simulating crack initiation with experimental validation

International journal of fracture, 2016-02, Vol.197 (2), p.213-226

2016

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Enhanced converse flexoelectricity in piezoelectric composites by coupling topology optimization with homogenization

Journal of applied physics, 2021-06, Vol.129 (24)

2021

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Topology optimization of flexoelectric composites using computational homogenization

Computer methods in applied mechanics and engineering, 2021-08, Vol.381, p.113819, Article 113819

2021

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Multiscale modeling of microstructure–property relations

MRS bulletin, 2016-08, Vol.41 (8), p.610-616

2016

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A multi-scale modeling method for heterogeneous structures without scale separation using a filter-based homogenization scheme

International journal for numerical methods in engineering, 2016-10, Vol.108 (1), p.3-25

2016

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Determining the Size of RVE for Nonlinear Random Composites in an Incremental Computational Homogenization Framework

Journal of engineering mechanics, 2016-05, Vol.142 (5)

2016

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A combined Lattice-Boltzmann-finite element approach to modeling unsaturated poroelastic behavior of heterogeneous media

Journal of computational physics, 2021-07, Vol.437, p.110334, Article 110334

2021

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A consistent nonlocal scheme based on filters for the homogenization of heterogeneous linear materials with non-separated scales

International journal of solids and structures, 2014-01, Vol.51 (1), p.196-209

2014

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DVC‐based image subtraction to detect microcracking in lightweight concrete

Strain, 2018-10, Vol.54 (5), p.n/a

2018

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Numerically explicit potentials for the homogenization of nonlinear elastic heterogeneous materials

Computer methods in applied mechanics and engineering, 2009-07, Vol.198 (33), p.2723-2737

2009

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Identification of fracture models based on phase field for crack propagation in heterogeneous lattices in a context of non-separated scales

Computational mechanics, 2019-05, Vol.63 (5), p.1047-1068

2019

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An XFEM/level set approach to modelling surface/interface effects and to computing the size-dependent effective properties of nanocomposites

Computational mechanics, 2008-04, Vol.42 (1), p.119-131

2008

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Computational Homogenization of Heterogeneous Materials with Finite Elements

Yvonnet, Julien

1st ed. 2019., 2019

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First-principles based multiscale model of piezoelectric nanowires with surface effects

Journal of applied physics, 2013-01, Vol.113 (1)

2013

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A multilevel computational strategy for handling microscopic and macroscopic instabilities

Computer methods in applied mechanics and engineering, 2009-05, Vol.198 (27), p.2099-2110

2009

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Computational homogenization of nonlinear elastic materials using neural networks

Computational second-order homogenization of materials with effective anisotropic strain-gradient behavior

Phase field modeling of hydraulic fracturing with interfacial damage in highly heterogeneous fluid-saturated porous media

A numerical framework for modeling flexoelectricity and Maxwell stress in soft dielectrics at finite strains

A phase-field method for computational modeling of interfacial damage interacting with crack propagation in realistic microstructures obtained by microtomography

Uncertainty quantification in computational stochastic multiscale analysis of nonlinear elastic materials

A phase field method to simulate crack nucleation and propagation in strongly heterogeneous materials from direct imaging of their microstructure

Computational nonlinear stochastic homogenization using a nonconcurrent multiscale approach for hyperelastic heterogeneous microstructures analysis

Apparent Flexoelectricity Due to Heterogeneous Piezoelectricity

The reduced model multiscale method (R3M) for the non-linear homogenization of hyperelastic media at finite strains

On the choice of parameters in the phase field method for simulating crack initiation with experimental validation

Enhanced converse flexoelectricity in piezoelectric composites by coupling topology optimization with homogenization

Topology optimization of flexoelectric composites using computational homogenization

Multiscale modeling of microstructure–property relations

A multi-scale modeling method for heterogeneous structures without scale separation using a filter-based homogenization scheme

Determining the Size of RVE for Nonlinear Random Composites in an Incremental Computational Homogenization Framework

A combined Lattice-Boltzmann-finite element approach to modeling unsaturated poroelastic behavior of heterogeneous media

A consistent nonlocal scheme based on filters for the homogenization of heterogeneous linear materials with non-separated scales

DVC‐based image subtraction to detect microcracking in lightweight concrete

Numerically explicit potentials for the homogenization of nonlinear elastic heterogeneous materials

Identification of fracture models based on phase field for crack propagation in heterogeneous lattices in a context of non-separated scales

An XFEM/level set approach to modelling surface/interface effects and to computing the size-dependent effective properties of nanocomposites

Computational Homogenization of Heterogeneous Materials with Finite Elements

First-principles based multiscale model of piezoelectric nanowires with surface effects

A multilevel computational strategy for handling microscopic and macroscopic instabilities

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