Modelling of the microstructure: From classical cellular automata approach to the frontal one

Svyetlichnyy, Dmytro

doi:10.1016/j.commatsci.2010.07.011

Cited by 55 publications

(46 citation statements)

References 19 publications

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“…For example, both the nucleation and the growth of recrystallized grains are the permanent phenomena during the dynamic recrystallization and the automaton of the cell can complete several full cycles (example of such simulation presented elsewere). 9) Another application of the model shown in the present paper is the multistage deformation with the static recrystallization, in the pauses between the rolling passes. Process with dynamic recrystallization is not The periodic boundary condition is mainly used for the modeling of the microstructure.…”

Section: The Fca Modelmentioning

confidence: 85%

“…The principles of FCA, presented in detail elsewhere, 9) are shortly reviewed here. The base for CA is chosen as the cell c, which can be described as a set of parameters.…”

Section: The Fca Modelmentioning

confidence: 99%

“…The deformed structure can be used in the further modeling. Some principles of the deformation consideration in CA are described elsewhere, 9) and they also are explained below, in this section. Some results for the dynamic recrystallization can be found.…”

Section: The Deformationmentioning

confidence: 99%

“…That is why the 3D CA has to be used in the up-to-date simulations. One of the 3D CA modifications, known as the frontal CA (FCA), 9) capable to accelerate calculations, is used for the simulation of the microstructure evolution in the paper.…”

Section: Introductionmentioning

confidence: 99%

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Simulation of Microstructure Evolution during Shape Rolling with the Use of Frontal Cellular Automata

Svyetlichnyy

2012

ISIJ Int.

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The objective of the paper is an application of the model of the microstructure evolution based on three-dimensional cellular automata (CA) for hot shape rolling simulation. A short description of frontal cellular automata (FCA) is presented. The model contains two parts: the deformation and the microstructure evolution. The CA cells do not remain as undistorted cubes, but they are deformed according to the strain tensor. The independence of the grain growing from the shape and the sizes of the cell is ensured by the so-called "virtual front tracking". The microstructural part of the model simulates two phenomena: the nucleation and the growth of nuclei. There are three issues considered in the paper: the creation of the initial microstructure, the recrystallization and the phase transformation. When recrystallization is simulated, the nucleation and the grain boundary migration depend on the deformation parameters such as: the temperature, the strain, the strain rate, the dislocation density and the crystallographic orientation. The nucleation during the phase transformation is a function of the cooling rate and the final microstructure. These phenomena along with the deformation can be modeled over a wide range of multi-stage deformation processes. The process of shape rolling is chosen as an example. The data needed for the FCA calculations is received from the modeling by the finite element method. The results of the simulation of the microstructure evolution, during the last three passes of the round bars rolling with the consequent phase transformation, are presented in the paper.

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Section: The Fca Modelmentioning

confidence: 85%

“…The principles of FCA, presented in detail elsewhere, 9) are shortly reviewed here. The base for CA is chosen as the cell c, which can be described as a set of parameters.…”

Section: The Fca Modelmentioning

confidence: 99%

Section: The Deformationmentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

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Simulation of Microstructure Evolution during Shape Rolling with the Use of Frontal Cellular Automata

Svyetlichnyy

2012

ISIJ Int.

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“…Model proposed by Sellars [18] or cellular automata [19][20][21][22] could be used for calculation of the fraction of recrystallization χ. But it is calculated in the way proposed by Svyetlichnyy [14].…”

Section: Internal Variable Modelmentioning

confidence: 99%

Flow stress models for deformation under varying condition—finite element method simulation

Svyetlichnyy

Nowak

Biba³

et al. 2016

Int J Adv Manuf Technol

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This work presents description and comparison of internal and state variable models of flow stress in varying processing conditions. Three models were analyzed. The first one is based on dislocation theory and describing the mechanical behavior of f.c.c. polycrystalline structures. The second and third models are standard and modified Sellars' flow stress models. Models were adapted for two commercial codes based on finite element method: QForm7 and Forge 2005. The compression test of 45 grade steel with instant changes of strain rate was simulated. Calculated compression force and flow stress were compared with the experimental data from plastometric tests. The forging process was simulated by QForm7. Results obtained by both internal and modified Sellars' models confirm their high accuracy for analysis and prediction of the flow stress under the varying deformation conditions.

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Resolution Methods for Digital Materials – Recent Developments of Cellular Automaton Method

MADEJ,

SITKO

2024

Digital Materials

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Modelling of the microstructure: From classical cellular automata approach to the frontal one

Cited by 55 publications

References 19 publications

Simulation of Microstructure Evolution during Shape Rolling with the Use of Frontal Cellular Automata

Simulation of Microstructure Evolution during Shape Rolling with the Use of Frontal Cellular Automata

Flow stress models for deformation under varying condition—finite element method simulation

Resolution Methods for Digital Materials – Recent Developments of Cellular Automaton Method

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