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Deep learning predicts path-dependent plasticity
by
Cao, J.
, Ehmann, K.
, Chen, W.
, Mozaffar, M.
, Bessa, M. A.
, Bostanabad, R.
in
Algorithms
/ Complexity
/ Constitutive models
/ Deep learning
/ Engineering
/ Equivalence principle
/ Loci
/ Machine learning
/ Mapping
/ Microstructure
/ Neural networks
/ Physical Sciences
/ Plastic flow
/ Plastic properties
/ Plasticity
/ Recurrent neural networks
/ Strain
/ Work hardening
/ Yield criteria
2019
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Deep learning predicts path-dependent plasticity
by
Cao, J.
, Ehmann, K.
, Chen, W.
, Mozaffar, M.
, Bessa, M. A.
, Bostanabad, R.
in
Algorithms
/ Complexity
/ Constitutive models
/ Deep learning
/ Engineering
/ Equivalence principle
/ Loci
/ Machine learning
/ Mapping
/ Microstructure
/ Neural networks
/ Physical Sciences
/ Plastic flow
/ Plastic properties
/ Plasticity
/ Recurrent neural networks
/ Strain
/ Work hardening
/ Yield criteria
2019
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Do you wish to request the book?
Deep learning predicts path-dependent plasticity
by
Cao, J.
, Ehmann, K.
, Chen, W.
, Mozaffar, M.
, Bessa, M. A.
, Bostanabad, R.
in
Algorithms
/ Complexity
/ Constitutive models
/ Deep learning
/ Engineering
/ Equivalence principle
/ Loci
/ Machine learning
/ Mapping
/ Microstructure
/ Neural networks
/ Physical Sciences
/ Plastic flow
/ Plastic properties
/ Plasticity
/ Recurrent neural networks
/ Strain
/ Work hardening
/ Yield criteria
2019
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Journal Article
Deep learning predicts path-dependent plasticity
2019
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Overview
Plasticity theory aims at describing the yield loci and work hardening of a material under general deformation states. Most of its complexity arises from the nontrivial dependence of the yield loci on the complete strain history of a material and its microstructure. This motivated 3 ingenious simplifications that underpinned a century of developments in this field: 1) yield criteria describing yield loci location; 2) associative or nonassociative flow rules defining the direction of plastic flow; and 3) effective stress–strain laws consistent with the plastic work equivalence principle. However, 2 key complications arise from these simplifications. First, finding equations that describe these 3 assumptions for materials with complex microstructures is not trivial. Second, yield surface evolution needs to be traced iteratively, i.e., through a return mapping algorithm. Here, we show that these assumptions are not needed in the context of sequence learning when using recurrent neural networks, diverting the above-mentioned complications. This work offers an alternative to currently established plasticity formulations by providing the foundations for finding history- and microstructure-dependent constitutive models through deep learning.
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