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Series: ASM Handbook
Volume: 22A
Publisher: ASM International
Published: 01 December 2009
DOI: 10.31399/asm.hb.v22a.a0005428
EISBN: 978-1-62708-196-2
...Abstract Abstract The misorientation of a boundary of a growing grain is defined not only by its crystallography but also by the crystallography of the grain into which it is growing. This article focuses on the Monte Carlo Potts model that is typically used to model grain growth, Zener-Smith...
Abstract
The misorientation of a boundary of a growing grain is defined not only by its crystallography but also by the crystallography of the grain into which it is growing. This article focuses on the Monte Carlo Potts model that is typically used to model grain growth, Zener-Smith pinning, abnormal grain growth, and recrystallization. It introduces the basics of the model, providing details of the dynamics, simulation variables, boundary energy, boundary mobility, pinning systems, and stored energy. The article explains how to incorporate experimental parameters and how to validate the model by comparing the observed behavior quantitatively with theory. The industrial applications of the model are also discussed. The article also provides a wide selection of the algorithms for implementing the Potts model, such as boundary-site models, n -fold way models, and parallel models, which are needed to simulate large-scale industrial applications.
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Published: 01 December 1998
Fig. 2 Monte Carlo simulations of the interaction volume of a 20 keV primary electron beam in an iron sample. (a) Electron trajectories. (b) Sites of K-shell ionizations and production of characteristic x-rays. Source: Ref 1
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Published: 31 October 2011
Fig. 2 Monte Carlo simulations of primary (blue, or gray in grayscale image) and backscattered (red, or black in grayscale image) electron beam paths for 30 keV (top) and 10 keV (bottom) beams of 100 nm (left) and 1 µm (right) diameter in pure nickel. Five hundred electron trajectories have been
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Published: 01 January 2005
Fig. 5 Monte Carlo (three-dimensional) model predictions of (a, b, and c) grain structure (two-dimensional) sections after 1000 Monte-Carlo Steps and (d) grain-growth behavior for materials with various starting textures and assumed grain-boundary properties. (a) Case A, isotropic starting
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Published: 01 January 2005
Fig. 12 Monte Carlo (3D) model predictions of (a, b, c) grain structure (2D sections after 1000 MC steps) and (d) grain-growth behavior for materials with various starting textures and assumed grain-boundary properties. (a) Case A, isotropic starting texture and isotropic boundary properties
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 5 Monte Carlo model simulation of texture-controlled grain growth for a material with two texture components. (a) Comparison of predicted grain-growth kinetics (solid line) and normal grain-growth kinetics (broken line). MU, model lattice units; MCS, Monte Carlo steps. (b) Simulated (100
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 6 Monte Carlo model predictions of the grain-size distributions after 15 Monte Carlo steps for the simulation of texture-controlled grain growth in a material with two texture components. (a) For the entire material. (b) For the grains belonging to texture component “A.” MU, model lattice
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 9 Monte Carlo simulation predictions of the effect of initial stored-energy distribution on recrystallization, assuming randomly oriented nuclei. (a) Recrystallized fraction X . (b) Corresponding Avrami plots ( Ref 34 ). The letters “A,” “B,” and “C” refer to the stored-energy distributions
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 10 Monte Carlo-predicted dependence of microstructure evolution. (a) Initially wrought material. (b) After 100 Monte Carlo steps (MCS), assuming identical nuclei orientations and a mobility of the special boundaries which was the same as that for nonspecial boundaries. (c) After 100 MCS
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 14 Monte Carlo predictions of the dependence on recrystallized fraction X of the average velocity ( V CH ) and total length per unit area ( L A ) of the recrystallization front and the rate of recrystallization (Δ X /ΔMCS). (a) Classical Johnson-Mehl-Avrami-Kolmogorov (JMAK) condition
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in Failure Prevention through Life Assessment of Structural Components and Equipment
> Analysis and Prevention of Component and Equipment Failures
Published: 30 August 2021
Fig. 17 (a) The probabilistic approach and (b) the Monte Carlo flow diagram used for a turbine blade
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Series: ASM Handbook
Volume: 4B
Publisher: ASM International
Published: 30 September 2014
DOI: 10.31399/asm.hb.v04b.a0005967
EISBN: 978-1-62708-166-5
Abstract
Of the various thermal processing methods for steel, heat treating has the greatest overall impact on control of residual stress and on dimensional control. This article provides an overview of the effects of material- and process-related parameters on the various types of failures observed during and after heat treating of quenched and tempered steels. It describes phase transformations of steels during heating, cooling of steel with and without metallurgical transformation, and the formation of high-temperature transformation products on the surface of a carburized part. The article illustrates the use of carbon restoration on decarburized spring steels. Different geometric models for carbide formation are shown schematically. The article also describes the different microstructural features such as grain size, microcracks, microsegregation, and banding.
Series: ASM Handbook Archive
Volume: 10
Publisher: ASM International
Published: 01 January 1986
DOI: 10.31399/asm.hb.v10.a0001774
EISBN: 978-1-62708-178-8
Abstract
In secondary ion mass spectroscopy (SIMS), an energetic beam of focused ions is directed at the sample surface in a high or ultrahigh vacuum (UHV) environment. The transfer of momentum from the impinging primary ions to the sample surface causes sputtering of surface atoms and molecules. This article focuses on the principles and applications of high sputter rate dynamic SIMS for depth profiling and bulk impurity analysis. It provides information on broad-beam instruments, ion microprobes, and ion microscopes, detailing their system components with illustrations. The article graphically illustrates the SIMS spectra and depth profiles of various materials. The quantitative analysis of ion-implantation profiles, instrumental features required for secondary ion imaging, the analysis of nonmetallic samples, detection sensitivity, and the applications of SIMS are also discussed.
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 15 Comparison of microstructure evolution during recrystallization of commercially pure titanium cold rolled to a 60% thickness reduction and then annealed at 600 °C (1110 °F). (a) Experimental observations. (b) Monte Carlo predictions. MCS, Monte Carlo steps. Source: Ref 42
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 7 Predictions of the volume fraction (%) of the texture components and the grain size as a function of annealing time for a two-component initial texture. (a) A Monte Carlo method ( Ref 25 ) is used. MCS, Monte Carlo steps. (b) An analytical approach ( Ref 27 ). The labels for components
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in Modeling and Simulation of Texture Evolution during the Thermomechanical Processing of Titanium Alloys
> Fundamentals of Modeling for Metals Processing
Published: 01 December 2009
Fig. 13 Static recrystallization behavior of commercially pure titanium rolled to a thickness reduction of 60% and annealed at 600 °C (1100 °F). (a) Measured recrystallization kinetics. (b) Corresponding experimental Avrami plot. (c) Predicted kinetics from a Monte Carlo simulation; see text
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Series: ASM Handbook
Volume: 9
Publisher: ASM International
Published: 01 December 2004
DOI: 10.31399/asm.hb.v09.a0003729
EISBN: 978-1-62708-177-1
... account of the general capabilities of the various models that can generate microstructure maps and thus transform the computer into a dynamic microscope. These include standard transport models, phase-field models, Monte Carlo models, and cellular automaton models. cellular automaton models...
Abstract
Computational modeling assists in addressing the issues of solid/liquid interface dynamics at the microlevel. It also helps to visualize the grain length scale, fraction of phases, or even microstructure transitions through microstructure maps. This article provides a detailed account of the general capabilities of the various models that can generate microstructure maps and thus transform the computer into a dynamic microscope. These include standard transport models, phase-field models, Monte Carlo models, and cellular automaton models.
Series: ASM Handbook
Volume: 11A
Publisher: ASM International
Published: 30 August 2021
DOI: 10.31399/asm.hb.v11A.a0006803
EISBN: 978-1-62708-329-4
... method, and the most frequently used simulation methods, standard Monte Carlo sampling, Latin hypercube sampling, and discrete probability distribution sampling. Further, the article discusses methods developed to analyze the results of probabilistic methods and covers the use of epistemic and aleatory...
Abstract
This article provides an outline of the issues to consider in performing a probabilistic life assessment. It begins with an historical background and introduces the most common methods. The article then describes those methods covering subjects such as the required random variable definitions, how uncertainty is quantified, and input for the associated random variables, as well as the characterization of the response uncertainty. Next, it focuses on specific and generic uncertainty propagation techniques: first- and second-order reliability methods, the response surface method, and the most frequently used simulation methods, standard Monte Carlo sampling, Latin hypercube sampling, and discrete probability distribution sampling. Further, the article discusses methods developed to analyze the results of probabilistic methods and covers the use of epistemic and aleatory sampling as well as several statistical techniques. Finally, it illustrates some of the techniques with application problems for which probabilistic analysis is an essential element.
Series: ASM Handbook Archive
Volume: 11
Publisher: ASM International
Published: 01 January 2002
DOI: 10.31399/asm.hb.v11.a0003514
EISBN: 978-1-62708-180-1
... method, the response surface method, and Monte Carlo sampling. A brief introduction to importance sampling, time-variant reliability, system reliability, and risk analysis and target reliabilities is also provided. The article examines the various application problems for which probabilistic analysis...
Abstract
This article describes the historical background, uncertainties in structural parameters, classifications, and application areas of probabilistic analysis. It provides a discussion on the basic definition of random variables, some common distribution functions used in engineering, selection of a probability distribution, the failure model definition, and a definition of the probability of failure. The article also explains the solution techniques for special cases and general solution techniques, such as first-second-order reliability methods, the advanced mean value method, the response surface method, and Monte Carlo sampling. A brief introduction to importance sampling, time-variant reliability, system reliability, and risk analysis and target reliabilities is also provided. The article examines the various application problems for which probabilistic analysis is an essential element. Examples of the use of probabilistic analysis are presented. The article concludes with an overview of some of the commercially available software programs for performing probabilistic analysis.
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Published: 01 January 2005
Fig. 10 Microstructural evolution during recrystallization simulated using a hybrid Monte Carlo-Potts cellular automaton model; the white grains are recrystallized. Source: Ref 23
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