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Unsupervised machine learning classification for accelerating FE2 multiscale fracture simulations

Computer methods in applied mechanics and engineering, 2024-12, Vol.432, Article 117278

2024

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Unsupervised machine learning classification for accelerating FE 2 multiscale fracture simulations

Computer methods in applied mechanics and engineering, 2024-12, Vol.432, p.117278, Article 117278

2024

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An unsupervised machine learning approach to reduce nonlinear FE 2 multiscale calculations using macro clustering

Finite elements in analysis and design, 2024-02, Vol.229, p.104069, Article 104069

2024

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Topology optimization to fracture resistance: a review and recent developments

Archives of computational methods in engineering, 2023

2023

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Phase field modeling of dynamic fracture in elastoplastic composites with interfacial debonding

Engineering fracture mechanics, 2023

2023

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SIMP Phase-field topology optimisation framework to maximise fractureresistance in FGMs

Composite structures, 2023-12

2023

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Multiscale modeling of nonlinear electric conductivity ingraphene-reinforced nanocomposites taking into account tunnelling effect

Journal of computational physics, 2017, Vol.337, p.116-131

2017

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Multiscale study of influence of interfacial decohesion on piezoresistive of graphene/polymer nanocomposites

Modelling and simulation in materials science and engineering, 2019, Vol.27

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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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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{\text {FE}}^r$$ method with surrogate localization model for hyperelastic composite materials

Advanced modeling and simulation in engineering sciences, 2020-10, Vol.7 (1), Article 39

2020

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FEr method with surrogate localization model for hyperelastic composite materials

Advanced modeling and simulation in engineering sciences, 2020-10, Vol.7 (1)

2020

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{\text {FE}}^r$$ FE r method with surrogate localization model for hyperelastic composite materials

Advanced modeling and simulation in engineering sciences, 2020-10, Vol.7 (1), p.1-28

2020

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Size-dependent mechanical properties of axial and radial mixed AlN/GaN nanostructures

Nanotechnology, 2015, Vol.26

2015

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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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An explicit solution for static bending of nanowires lying on Winkler-Pasternak elastic type substrate medium based on the Euler-Bernoulli beam theory

International journal of engineering science, 2012, Vol.52, p.115-128

2012

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Towards an elastic model of wurtzite AlN model

Nanotechnology, 2010, Vol.21 (25)

2010

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A simple computational homogenization method for structures made of heterogeneous linear viscoelastic materials

Computer methods in applied mechanics and engineering, 2011, Vol.200 (45-46), p.2956-2970

2011

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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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Suppression of nanowire clustering in hybrid energy harvestersElectronic supplementary information (ESI) available: Additional information about fabricated samples and sample performance characterization. See DOI: 10.1039/c6tc00468g

2016-04

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Introduction

Computational Homogenization of Heterogeneous Materials with Finite Elements, 2019, p.1-6

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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Foreword

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

Yvonnet, Julien

2019

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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 CStrain Gradient Tensors and Related Properties

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

Yvonnet, Julien

2019

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Unsupervised machine learning classification for accelerating FE2 multiscale fracture simulations

Unsupervised machine learning classification for accelerating FE 2 multiscale fracture simulations

An unsupervised machine learning approach to reduce nonlinear FE 2 multiscale calculations using macro clustering

Topology optimization to fracture resistance: a review and recent developments

Phase field modeling of dynamic fracture in elastoplastic composites with interfacial debonding

SIMP Phase-field topology optimisation framework to maximise fractureresistance in FGMs

Multiscale modeling of nonlinear electric conductivity ingraphene-reinforced nanocomposites taking into account tunnelling effect

Multiscale study of influence of interfacial decohesion on piezoresistive of graphene/polymer nanocomposites

Computational homogenization of nonlinear elastic materials using neural networks

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

{\text {FE}}^r$$ method with surrogate localization model for hyperelastic composite materials

FEr method with surrogate localization model for hyperelastic composite materials

{\text {FE}}^r$$ FE r method with surrogate localization model for hyperelastic composite materials

Size-dependent mechanical properties of axial and radial mixed AlN/GaN nanostructures

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

An explicit solution for static bending of nanowires lying on Winkler-Pasternak elastic type substrate medium based on the Euler-Bernoulli beam theory

Towards an elastic model of wurtzite AlN model

A simple computational homogenization method for structures made of heterogeneous linear viscoelastic materials

Correction to: Elasticity and Thermoelasticity

Suppression of nanowire clustering in hybrid energy harvestersElectronic supplementary information (ESI) available: Additional information about fabricated samples and sample performance characterization. See DOI: 10.1039/c6tc00468g

Introduction

Appendix BVariational Calculus

Foreword

Appendix AMatrix Forms of Tensors

Appendix CStrain Gradient Tensors and Related Properties

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