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6 - Modeling of Complex Microcracking in Quasi-Brittle Materials: Numerical Methods and Experimental Validations

Advances in Multi-Physics and Multi-Scale Couplings in Geo-Environmental Mechanics, 2018, p.171-204

2018

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Analyzing the interplay between single cell rheology and force generation through large deformation finite element models

Biomechanics and modeling in mechanobiology, 2011-12, Vol.10 (6), p.813-830

2011

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Anisotropic elastoplastic phase field fracture modeling of 3D printed materials

Computer methods in applied mechanics and engineering, 2021-12, Vol.386, p.114086, Article 114086

2021

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Apparent Flexoelectricity Due to Heterogeneous Piezoelectricity

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

2020

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Appendix AMatrix Forms of Tensors

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, Vol.258

Yvonnet, Julien

2019

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Appendix BVariational Calculus

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, Vol.258

Yvonnet, Julien

2019

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Appendix CStrain Gradient Tensors and Related Properties

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, Vol.258

Yvonnet, Julien

2019

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Application of the Natural Element Method to Model Moving Electromagnetic Devices

IEEE transactions on communications, 2006, Vol.42 (4), p.727-730

2006

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Bubble and Hermite Natural Element Approximations

Meshfree Methods for Partial Differential Equations III, p.283-298

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Characterization of surface and nonlinear elasticity in wurtzite ZnO nanowires

Journal of applied physics, 2012-06, Vol.111 (12)

2012

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The Coarse Mesh Condensation Multiscale Method for parallel computation of heterogeneous linear structures without scale separation

Computer methods in applied mechanics and engineering, 2020-05, Vol.363, p.1-30, Article 112877

2020

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Compressive failure of composites: A computational homogenization approach

Composite structures, 2015-09, Vol.127, p.60-68

2015

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Computational homogenization for nonlinear conduction in heterogeneous materials using model reduction

Computational materials science, 2008-06, Vol.42 (4), p.704-712

2008

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COMPUTATIONAL HOMOGENIZATION METHOD AND REDUCED DATABASE MODEL FOR HYPERELASTIC HETEROGENEOUS STRUCTURES

International journal for multiscale computational engineering, 2013, Vol.11 (3), p.201-225

2013

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Computational Homogenization of Heterogeneous Materials with Finite Elements

Yvonnet, Julien

1st ed. 2019., 2019

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Computational homogenization of nonlinear elastic materials using neural networks

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

2015

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A computational mechanics special issue on: data-driven modeling and simulation—theory, methods, and applications

Computational mechanics, 2019-08, Vol.64 (2), p.275-277

2019

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Computational nonlinear stochastic homogenization using a non-concurrent multiscale approach for hyperelastic heterogeneous microstructures analysis

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

2012

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Conduction Properties

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, Vol.258, p.29-51

Yvonnet, Julien

2019

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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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The constrained natural element method (C-NEM) for treating thermal models involving moving interfaces

International journal of thermal sciences, 2005-06, Vol.44 (6), p.559-569

2005

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Contribution of computational mechanics in numerical simulation of machining and blanking: State-of-the-Art

Archives of computational methods in engineering, 2006-01, Vol.13 (1), p.45-90

2006

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Correction to: A computational mechanics special issue on: data-driven modeling and simulation—theory, methods, and applications

Computational mechanics, 2019-08, Vol.64 (2), p.279-279

2019

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Correction to: Elasticity and Thermoelasticity

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, Vol.258, p.C1-C3

Yvonnet, Julien

2019

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A critical comparison of several numerical methods for computing effective properties of highly heterogeneous materials

Advances in engineering software (1992), 2013-04, Vol.58, p.1-12

2013

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6 - Modeling of Complex Microcracking in Quasi-Brittle Materials: Numerical Methods and Experimental Validations

Analyzing the interplay between single cell rheology and force generation through large deformation finite element models

Anisotropic elastoplastic phase field fracture modeling of 3D printed materials

Apparent Flexoelectricity Due to Heterogeneous Piezoelectricity

Appendix AMatrix Forms of Tensors

Appendix BVariational Calculus

Appendix CStrain Gradient Tensors and Related Properties

Application of the Natural Element Method to Model Moving Electromagnetic Devices

Bubble and Hermite Natural Element Approximations

Characterization of surface and nonlinear elasticity in wurtzite ZnO nanowires

The Coarse Mesh Condensation Multiscale Method for parallel computation of heterogeneous linear structures without scale separation

Compressive failure of composites: A computational homogenization approach

Computational homogenization for nonlinear conduction in heterogeneous materials using model reduction

COMPUTATIONAL HOMOGENIZATION METHOD AND REDUCED DATABASE MODEL FOR HYPERELASTIC HETEROGENEOUS STRUCTURES

Computational Homogenization of Heterogeneous Materials with Finite Elements

Computational homogenization of nonlinear elastic materials using neural networks

A computational mechanics special issue on: data-driven modeling and simulation—theory, methods, and applications

Computational nonlinear stochastic homogenization using a non-concurrent multiscale approach for hyperelastic heterogeneous microstructures analysis

Conduction Properties

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

The constrained natural element method (C-NEM) for treating thermal models involving moving interfaces

Contribution of computational mechanics in numerical simulation of machining and blanking: State-of-the-Art

Correction to: A computational mechanics special issue on: data-driven modeling and simulation—theory, methods, and applications

Correction to: Elasticity and Thermoelasticity

A critical comparison of several numerical methods for computing effective properties of highly heterogeneous materials

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