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9783527307609

Continuum Scale Simulation of Engineering Materials Fundamentals - Microstructures - Process Applications

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  • ISBN13:

    9783527307609

  • ISBN10:

    3527307605

  • Edition: 1st
  • Format: Hardcover
  • Copyright: 2004-08-06
  • Publisher: Wiley-VCH
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Summary

Everything the reader needs to know about this hot topic in materials research -- from the fundamentals to recent applications. This book addresses graduate students and professionals in materials science and engineering as well as materials-oriented physicists and mechanical engineers, providing them with information needed to judge which simulation method to use for which kind of modeling/simulation problem.

Author Biography

<b>Professor Dierk Raabe</b> received his Ph.D. (1992) and habilitation (1997) at RWTH Aachen, Germany, in the fields of Physical Metallurgy and Metal Physics. He is currently Director and Executive at the Max-Planck Institut f&#252;r Eisenforschung, D&#252;sseldorf, Germany, after working some time as researcher at Carnegie Mellon University, USA, the High Magnetic Field Laboratory in Tallahassee, USA, and serving as senior researcher and lecturer at the Institut f&#252;r Metallkunde und Metallphysik, RWTH Aachen, Germany. His research fields are computer simulation of materials, composites, textures, and micromechanics, in which he authored more than 100 papers in peer-reviewed magazines and three books. He teaches various courses on computational materials science, materials mechanics, history of metals, and textures at RWTH Aachen (Germany) and at Carnegie Mellon University Pittsburgh (USA). His work was already awarded with several prizes, among them the Adolf-Martens Award, Masing Award, Heisenberg Award, and the Leibniz Award. <p> <b>Dr. Franz Roters</b> studied Physics in Braunschweig, where he got his diploma degree in 1993. From 1994 to 1998 he was scientist at the Institute for Metal Physics and Physical Metallurgy at the RWTH Aachen. He got his PhD. degree in 1999 in the field of constitutive modelling of aluminium. From 1999 till 2000 he was researcher at the R&amp;D centre of VAW (today Hydro Aluminium Deutschland GmbH) in Bonn. Since 2000 he is senior scientist at the Max-Planck-Institut f&#252;r Eisenforschung in D&#252;sseldorf, where he is the leader of the research group &#8220;Theory and Simulation&#8221; in the department for Microstructure Physics and Metal Forming. Dr. Roters published more than 30 papers in the field of constitutive modelling and simulation of forming. He is head of the Technical Committee &#8220;Computersimulation&#8221; of the Deutsche Gesellschaft f&#252;r Materialkunde e.V. (DGM). <p> <b>Professor Long-Qing Chen</b> is teaching Materials Science and Engineering at Penn State. He received his B.S. in Ceramics from Zhejiang University in China in 1982, a M.S. in Materials Science and Engineering from State University of New York at Stony Brook in 1985, and a Ph.D. degree in Materials Science and Engineering from MIT in 1990. He worked with Armen G. Khachaturyan as a postdoc at Rutgers University from 1990 to 1992. Professor Chen joined the Department of Materials Science and Engineering at Penn State as an assistant professor in 1992 and was promoted to associate professor in 1998. His main research interests include materials theory and computational materials science. Professor Chen received the Young Investigator Award from the Office of Naval Research (ONR) in 1995, the research creativity award from the National Science Foundation (NSF) in 1999, the Wilson Award for Excellence in Research in the College of Earth and Mineral Sciences in 2000, and the University Faculty Scholar Medal at Penn State in 2003. <p> <b>Dr. Fr&#233;d&#233;ric Barlat</b> received a PhD in Mechanics from the &#8220;Institut National Polytechnique de Grenoble,&#8221; France, in 1984. The same year, he joined Alcoa Technical Center; Pittsburgh, Pennsylvania, USA, the research facility of Alcoa Inc. (formerly the Aluminum Company of America). Dr. Barlat is currently a technology specialist in their materials science division. He is responsible for conceptualizing, importing and implementing mathematical models that predict the mechanical behavior of materials for long-term development applications in the areas of metal plasticity, fracture and material performance. His work is used for the design of alloys and processes in support of Alcoa's major business units, including packaging, automotive and aerospace. Dr. Barlat is also an invited professor at the University of Aveiro&#8217;s Center for Mechanical Technology and Automation, Portugal, where he directs activities on the fundamentals of plasticity and forming. He has actively participated in the scientific committees of various international conferences, has been a regular reviewer in a number of scientific journals and serves as a member of the Advisory Board of the International Journal of Plasticity. Dr. Barlat is published as an author or co-author in approximately 80 papers of peer-reviewed scientific journals and has delivered more than 60 technical presentations at conferences worldwide. In 1995, he was the honored recipient of the ASM Henry Marion Howe Medal of the Material Society for the best technical paper published in Metallurgical Transactions A. He holds three US patents with co-inventors from Alcoa Inc. and Kobe Steel, Ltd., Japan.

Table of Contents

Preface xxi
List of Contributors
xxiii
I Fundamentals and Basic Methods
1(248)
Computer Simulation of Diffusion Controlled Phase Transformations
3(34)
A. Schneider
G. Inden
Introduction
3(2)
Numerical Treatment of Diffusion Controlled Transformations
5(10)
Diffusion
5(3)
Boundary Conditions
8(6)
Cell Size
14(1)
Typical Applications
15(18)
LE, LENP and PE in Fe-Mn-C
15(2)
LE, LENP and PE in Fe-Si-C
17(3)
PE in Fe-Ni-C
20(1)
Effect of Traces on the Growth of Grain Boundary Cementite
21(1)
Continuous Cooling
22(1)
Competitive Growth of Phases: Multi-Cell Calculations
23(3)
Gas-Metal-Reactions: Carburization
26(7)
Outlook
33(4)
References
34(3)
Introduction to the Phase-Field Method of Microstructure Evolution
37(20)
I.-Q. Chen
Introduction
37(1)
Origin of the Model
38(1)
Theoretical Fundamentals of the Method
38(9)
Representation of a Microstructure
38(2)
Thermodynamics of Microstructures
40(6)
The Evolution Equations
46(1)
Advantages and Disadvantages of the Method
47(1)
Typical Fields of Applications and Examples
47(2)
Summary and Opportunities
49(8)
References
51(6)
Cellular, Lattice Gas, and Boltzmann Automata
57(20)
D. Raabe
Cellular Automata
57(10)
Introduction
57(1)
Formal Description and Classes of Cellular Automata
58(2)
Cellular Automata in Materials Science
60(1)
Recrystallization Simulations with Cellular Automata
61(6)
Cellular Automata for Fluid Dynamics
67(6)
Introduction
67(1)
The HPP and FHP Lattice Gas Cellular Automata
67(3)
The Lattice Boltzmann Automaton
70(3)
Conclusions and Outlook
73(4)
References
74(3)
The Monte Carlo Method
77(38)
A. D. Rollett
P. Manohar
Introduction
77(1)
History of the Monte Carlo Method
77(8)
Ising and Potts Models
78(2)
Metropolis Algorithm
80(1)
n-fold Way Algorithm
81(4)
Description of the Monte Carlo Method for Grain Growth & Recrystallization
85(7)
Discretization of Microstructure
85(1)
Evolution of the Microstructure
86(1)
Inert Particles
87(1)
Lattices
87(2)
Boundary Conditions
89(1)
Parallelization of the Monte Carlo Algorithm
89(3)
Nucleation in Recrystallization
92(1)
Initialization of MC Simulations
93(1)
Verification of the Monte Carlo Model
94(3)
Scaling of Simulated Grain Size to Physical Grain Size
97(1)
Recrystallization Kinetics in the Monte Carlo model
98(1)
Results of Simulation of Recrystallization by Monte Carlo Method
99(11)
Abnormal Grain Growth
99(1)
Static Recrystallization
99(2)
Grain Growth in the Presence of Particles
101(1)
Recrystallization in the Presence of Particles
101(2)
Texture Development
103(2)
Texture
105(4)
Dynamic Recrystallization
109(1)
Summary
110(5)
References
111(4)
Crystal Plasticity
115(30)
P. R. Dawson
Introduction
115(1)
Theoretical Background
115(9)
Mechanical Response of Single Crystals
115(5)
Lattice Orientation Distributions for Polycrystals
120(2)
Mechanical Response of Polycrystals
122(2)
Macroscopic Criteria for Anisotropic Strength
124(8)
Generalities
124(2)
Yield Surfaces Defined by Expansions
126(1)
Yield Surfaces Defined by Hyperplanes
127(2)
Isoparametric Flow Surface
129(2)
Direct Polycrystal Plasticity Implementation
131(1)
Numerical Implementations
132(2)
Balance Laws
132(1)
Finite Element Formulations
132(2)
Applications
134(5)
Application to Explosive Forming
134(1)
Application to the Limiting Dome Height Test
135(4)
Bending of a Curved Component
139(1)
Summary
139(6)
References
141(4)
Yield Surface Plasticity and Anisotropy
145(40)
F. Barlat
O. Cazacu
M. Zyczkowski
D. Banabic
J. W. Yoon
Introduction
145(1)
Classical Plasticity Theory
146(8)
Isotropic Yield Conditions for Perfect Plasticity
146(3)
Flow Rules
149(1)
Subsequent Yield Surfaces during Plastic Hardening
150(2)
Anisotropic Plasticity
152(1)
Direct Generalizations of Isotropic Yield Conditions
153(1)
Material Structure and Plastic Anisotropy
154(7)
Texture
154(2)
Dislocations
156(4)
Porosity and Second Phases
160(1)
Yield Functions for Metals and Alloys
161(8)
Quadratic Yield Functions
161(1)
Non-Quadratic Yield Functions
162(3)
Yield Functions in Polar Coordinates
165(1)
Other Anisotropic Yield Functions
165(1)
BBC2000 Yield Criterion
165(2)
Yld2000-2d Yield Criterion
167(1)
CB2001 Yield Criterion
167(2)
Strain Rate Potentials
169(1)
Application to Sheet Forming and Formability
169(8)
Mechanical testing
169(3)
Analysis and Treatment of the Test Results
172(2)
Application to 3103-O Aluminum Alloy Sheet Sample
174(1)
Plastic Flow Localization
174(1)
Cup Drawing Simulation
175(2)
Conclusions
177(8)
References
178(7)
Artificial Neural Networks
185(16)
E. Broese
H.-U. Loffer
Introduction
185(1)
Basic Terms
186(1)
Fields of Application
186(1)
Pattern Recognition/Classification
186(1)
Empirical Modeling
186(1)
Implementation
187(1)
Software
187(1)
Hardware
188(1)
Types of Artificial Neural Networks
188(6)
Multilayer Perceptron
188(3)
Radial Basis Function Networks
191(2)
More Network Types
193(1)
Kinds of Learning
194(1)
Unsupervised Learning
194(1)
Supervised Learning
194(1)
Reinforcement Learning
194(1)
Bayesian Learning
195(1)
Application Details
195(3)
Network Type Selection and Configuration
195(1)
Input Selection
196(1)
Data Preprocessing and Input Scaling
196(1)
Prevention of Overfitting
196(1)
Optimization of Training Parameters
197(1)
Diagnostics of the Internal State
197(1)
Future Prospects
198(3)
References
198(3)
Multiscale Discrete Dislocation Dynamics Plasticity
201(30)
H. M. Zbib
M. Hiratani
M. Shehadeh
Introduction
201(2)
Theoretical Fundamentals of the Method
203(11)
Kinematics and Geometric Aspects
203(1)
Kinetics and Interaction Forces
203(1)
Dislocation Equation of Motion
204(4)
The Dislocation Stress and Force Fields
208(2)
The Stochastic Force and Cross-slip
210(2)
Modifications for Long-Range Interactions: The Super-Dislocation Principle
212(1)
Evaluation of Plastic Strains
213(1)
The DD Numerical Solution: An Implicit-Explicit Integration Scheme
213(1)
Integration of DD and Continuum Plasticity
214(3)
Continuum Elasto-Viscoplasticity
214(1)
Modifications for Finite Domains
215(2)
Typical Fields of Applications and Examples
217(8)
Evolution of Dislocation Structure during Monotonic Loading
218(2)
Dislocation Crack Interaction: Heterogeneous Deformation
220(3)
Dislocations Interaction with Shock Waves
223(2)
Summary and Concluding Remarks
225(6)
References
226(5)
Physically Based Models for Industrial Materials: What For?
231(18)
Y. Brechet
Introduction
231(1)
Recent Trends in Modelling Materials Behavior
231(6)
Analytical Models
232(1)
Computer Simulations
233(2)
Materials Modelling and Materials Design: Some Examples
235(1)
Sophisticated Statistical Analysis
236(1)
Some Examples of Physically Based Models for Industrial Materials
237(8)
Recovery of Aluminum Alloys
237(3)
Competition Between Recrystallization and Precipitation
240(3)
Optimizing Casting Process in Precipitation Hardenable Alloys
243(2)
Perspectives
245(4)
References
247(2)
II Application to Engineering Microstructures
249(398)
Modeling of Dendritic Grain Formation During Solidification at the Level of Macro- and Microstructures
251(20)
M. Rappaz
A. Jacot
Ch.-A. Gandin
Introduction
251(3)
Pseudo-Front Tracking Model
254(3)
Primary Phase Formation
254(2)
Secondary Phases Formation
256(1)
Coupling with Thermodynamic Databases
257(1)
Primary Phase Formation
257(1)
Secondary Phases Formation
258(1)
Cellular Automaton -- Finite Element Model
258(3)
Nucleation Law
259(1)
Growth Law
259(1)
Coupling of CA and FE Methods
260(1)
Results and Discussion
261(5)
PFT Model
261(3)
CAFE Model
264(2)
Conclusion
266(5)
References
267(4)
Phase-Field Method Applied to Strain-dominated Microstructure Evolution during Solid-State Phase Transformations
271(26)
L.-Q. Chen
S. Y. Hu
Introduction
271(1)
Phenomenological Description of Solid State Phase Transformations
272(2)
Phase-Field Model of Solid State Phase Transformations
274(2)
Elastic Energy of a Microstructure
276(1)
Bulk Microstructures with Periodic Boundary Conditions
276(2)
A Single Crystal Film with Surface and Substrate Constraint
278(1)
Elastic Coupling of Structural Defects and Phase Transformations
279(1)
Phase-Field Model Applied to Solid State Phase Transformations
280(1)
Isostructural Phase Separation
280(2)
Precipitation of Cubic Intermetallic Precipitates in a Cubic Matrix
282(2)
Structural Transformations Resulting in a Point Group Symmetry Reduction
284(2)
Ferroelectric Phase Transformations
286(2)
Phase Transformation in a Reduced Dimensions: Thin Films and Surfaces
288(2)
Summary
290(7)
References
292(5)
Irregular Cellular Automata Modeling of Grain Growth
297(12)
K. Janssens
Introduction
297(1)
Irregular Cellular Automata
297(1)
The Concept
297(1)
Shapeless or Point Cellular Automata
298(1)
Irregular Shapeless Cellular Automata for Grain Growth
298(6)
Curvature Driven Grain Growth
299(3)
In the Presence of Additional Driving Forces
302(2)
A Qualitative Example: Static Annealing of a Cold Rolled Steel
304(3)
The Deformation Model
304(1)
The Annealing Model
305(2)
Conclusion
307(2)
References
307(2)
Topological Relationships in 2D Trivalent Mosaics and Their Application to Normal Grain Growth
309(18)
R. Brandt
K. Lucke
G. Abbruzzese
J. Svoboda
Introduction
309(3)
Individual Grains and their Distributions (One-Grain Model)
312(2)
Definition of Parameters
312(1)
The Grain Sizes and Shapes and their Distributions
313(1)
The Coordination and its Distributions
314(1)
Topological Relationships of Trivalent Mosaics
314(3)
Grain Boundaries (GBs) and Triple Points (TPs)
314(1)
The Geometry of the GB (Function pij)
315(1)
Size Correlations of Nearest Neighbor Grains (Function kij)
315(1)
Space Filling (Function qij)
316(1)
Cases of Randomness
317(2)
Abbruzzese--Lucke Equations (ALE, Full Randomness)
317(1)
Weaire--Aboav Equation (WAE, Partial Randomness)
317(2)
Curvature Driven GG
319(4)
Direct Simulations
319(1)
Simulations by the Statistical Theory
320(3)
Summarizing Remarks
323(4)
References
325(2)
Motion of Multiple Interfaces: Grain Growth and Coarsening
327(16)
B. Nestler
Introduction
327(2)
The Diffuse Interface Model
329(2)
Free Energies
331(2)
Numerical Simulations
333(7)
Grain Growth and Coarsening
334(1)
Multicomponent Multiphase Solidification
335(5)
Outlook
340(3)
References
341(2)
Deformation and Recrystallization of Particle-containing Aluminum Alloys
343(18)
B. Radhakrishnan
G. Sarma
Background
343(5)
Formation of Deformation Zones
344(1)
Formation and Growth of Particle Stimulated Nuclei
345(3)
Computational Approach
348(1)
Simulations
349(1)
Results and Discussion
350(8)
Microstructure and Kinetics
350(5)
Texture
355(3)
Summary
358(3)
References
359(2)
Mesoscale Simulation of Grain Growth
361(14)
D. Kinderlehrer
J. Lee
I. Livshits
S. Ta'asan
Introduction
361(4)
Discretization
365(1)
Numerical Implementation
366(3)
Numerical Results
369(1)
Conclusion
370(5)
References
371(4)
Dislocation Dynamics Simulations of Particle Strengthening
375(22)
V. Mohles
Introduction
375(2)
Simulation Method
377(5)
Basis of the Method
377(1)
Dislocation Segmentation
378(1)
Dislocation Self-Interaction
379(2)
Simulation Procedure and Accuracy
381(1)
Particle Arrangement
382(2)
Strengthening Mechanisms
384(9)
Dispersion Strengthening
384(2)
Order Strengthening
386(2)
Lattice Mismatch Strengthening
388(5)
Summary and Outlook
393(4)
References
393(4)
Discrete Dislocation Dynamics Simulation of Thin Film Plasticity
397(16)
B. von Blanckenhagen
P. Gumbsch
Thin Film Plasticity
397(2)
Simulation of Dislocations in Thin Films
399(3)
Boundary Conditions
400(2)
Thin Film Deformation, Models and Simulation
402(11)
Mobility Controlled Deformation
402(1)
Source Controlled Deformation
403(6)
References
409(4)
Discrete Dislocation Dynamics Simulation of Crack-Tip Plasticity
413(16)
A. Hartmaier
P. Gumbsch
Introduction
413(1)
Model
414(5)
Crack-Tip Plasticity
419(2)
Scaling Relations
421(3)
Discussion
424(1)
Conclusions
425(4)
References
425(4)
Coarse Graining of Dislocation Structure and Dynamics
429(16)
R. LeSar
J. M. Rickman
Introduction
429(1)
Dynamics of Discrete Dislocations
430(1)
Dislocation Dynamics Methods
430(1)
Phase-Field Methods
430(1)
Static Coarse-Grained Properties
431(8)
Continuous Dislocation Theory
432(3)
Extensions to the Continuous Theory
435(4)
Dynamic Coarse-Grained Properties
439(2)
Conclusions
441(4)
References
442(3)
Statistical Dislocation Modeling
445(14)
R. Sedlacek
Introduction
445(3)
One-parameter Models
448(3)
Phenomenological Model
448(2)
Materials Science Approach
450(1)
Multi-parameter Models
451(4)
Various Approaches
451(2)
Composite Framework
453(2)
Conclusions
455(4)
References
456(3)
Taylor-Type Homogenization Methods for Texture and Anisotropy
459(14)
P. Van Houtte
S. Li
O. Engler
Introduction
459(1)
Local Constitutive Laws (Mesoscopic Scale)
460(2)
The Taylor Ambiguity
462(1)
Full Constraints (FC) Taylor Theory
463(1)
Classical Relaxed Constraints (RC) Models
464(1)
Multi-grain RC Models
465(4)
Introduction
465(1)
The Lamel Model
466(1)
The Advanced Lamel Model
467(2)
The Grain Interaction (GIA) Model
469(1)
Validation of the Models
469(1)
Conclusions
469(4)
References
471(2)
Self Consistent Homogenization Methods for Texture and Anisotropy
473(28)
C. N. Tome
R. A. Lebensohn
Introduction
473(2)
Viscoplastic Selfconsistent Formalism
475(8)
Local Constitutive Behavior and Homogenization
475(2)
Green Function Method and Fourier Transform Solution
477(1)
Viscoplastic Inclusion and Eshelby Tensors
478(2)
Interaction and Localization Equations
480(1)
Selfconsistent Equations
481(1)
Secant, Tangent and Intermediate Approximations
482(1)
Algorithm
482(1)
Implementation of a Texture Development Calculation
483(4)
Kinematics
483(2)
Hardening
485(1)
Twinning Reorientation
486(1)
Applications
487(8)
Tension and Compression of FCC
487(1)
Torsion (Shear) of FCC
488(4)
Twinning and Anisotropy of HCP Zr
492(1)
Compression of Olivine (MgSiO4)
493(2)
Further Selfconsistent Models and Applications
495(6)
References
497(4)
Phase-field Extension of Crystal Plasticity with Application to Hardening Modeling
501(12)
B. Svendsen
Introduction
501(1)
Basic Considerations and Results
502(4)
The Case of Small Deformation
506(1)
Simple Shear of a Crystalline Strip
507(6)
References
510(3)
Generalized Continuum Modelling of Single and Polycrystal Plasticity
513(16)
S. Forest
Introduction
513(2)
Scope of this Chapter
513(1)
Motivations for Generalized Continuum Crystal Plasticity
514(1)
Generalized Continuum Crystal Plasticity Models
515(4)
Cosserat Single Crystal Plasticity
515(2)
Second Gradient Single Crystal Plasticity
517(1)
Gradient of Internal Variable Approach
518(1)
From Single to Polycrystals: Homogenization of Generalized Continua
519(4)
Introduction to Multiscale Asymptotic Method
519(3)
Extension of Classical Homogenization Schemes
522(1)
Simulations of Size Effects in Crystal Plasticity
523(3)
Constrained Plasticity in Two-Phase Single Crystals
523(1)
Plasticity at the Crack Tip in Single Crystals
523(1)
Grain Size Effects in Polycrystalline Aggregates
524(2)
Conclusion
526(3)
References
526(3)
Micro-Mechanical Finite Element Models for Crystal Plasticity
529(14)
S. R. Kalidindi
Introduction
529(1)
Theoretical Background
529(5)
Crystal Plasticity Framework
530(1)
Total Lagrangian versus Updated Lagrangian Schemes
530(2)
Fully Implicit Time Integration Procedures
532(2)
Polycrystal Homogenization Theories
534(1)
Micro-Mechanical Finite Element Models
534(1)
Examples
535(8)
Predictions of Deformation Textures
535(1)
Predictions of Micro-Texture
535(7)
References
542(1)
A Crystal Plasticity Framework for Deformation Twinning
543(18)
S. R. Kalidindi
Introduction
543(3)
Slip versus Deformation Twinning
543(1)
Major Consequences of Deformation Twinning
544(2)
Historical Perspective
546(2)
Twin Reorientation Schemes
547(1)
Volume Fraction Transfer Scheme
547(1)
Incorporation of Deformation Twinning
548(8)
Relaxed Configuration
548(2)
Elastic Response
550(1)
Plastic Flow Rule
550(2)
Evolution of Twin Rotations
552(2)
Slip-Twin Hardening Functions
554(2)
Examples
556(5)
References
559(2)
The Texture Component Crystal Plasticity Finite Element Method
561(12)
F. Roters
Introduction
561(1)
The Texture Component Method
561(4)
Approximation of X-Ray Textures using Texture Components
562(1)
Representation of Texture Components in a Crystal Plasticity FEM
562(3)
The Crystal Plasticity Model
565(1)
Application of the TCCP-FEM to Forming Simulation
566(5)
R-value Prediction
566(1)
Prediction of Earing Behavior
566(5)
Outlook
571(2)
References
572(1)
Microstructural Modeling of Multifunctional Material Properties: The OOF Project
573(16)
R. E. Garcia
A. C. E. Reid
S. A. Langer
W. C. Carter
Introduction
573(2)
Program Overview
575(3)
Modeling of Piezoelectric Microstructures
578(2)
Modeling of Electrochemical Solids: Rechargeable Lithium Ion Batteries
580(5)
The OOFTWO Project: A Preview
585(4)
References
587(2)
Micromechanical Simulation of Composites
589(18)
S. Schmauder
Introduction
589(1)
Matricity
590(5)
Matricity Model
590(2)
Adjusting Matricity in the Model
592(1)
Realisation of the Adjustability of Matricity by Weighting Factors
592(1)
Calculation of Stress-strain Curves
593(1)
Mechanical Constants
594(1)
Yield Stress
595(1)
Results and Discussion
595(9)
Comparison to Cluster Parameter
595(9)
Conclusion
604(3)
References
605(2)
Creep Simulation
607(14)
W. Blum
Introduction
607(1)
Empirical Relations
608(1)
Basic Dislocation Processes
609(2)
Homogeneous Glide Activity
609(1)
Heterogeneous Glide Activity
610(1)
Models
611(5)
Two-parameter Model for Homogeneous Glide
612(2)
Composite Model for Heterogeneous Glide
614(2)
Concluding Remarks
616(5)
References
618(3)
Computational Fracture Mechanics
621(18)
W. Brocks
Introductory Remarks on Inelastic Material Behaviour
621(2)
FE Meshes for Structures with Crack-Like Defects
623(3)
General Aspects and Examples
623(1)
Singular Elements for Stationary Cracks
624(1)
Regular Element Arrangements for Extending Cracks
625(1)
The J-Integral as Characteristic Parameter in Elasto-Plastic Fracture Mechanics
626(3)
Foundation
626(1)
The Domain Integral or VCE Method
627(1)
Path Dependence of the J-Integral in Incremental Plasticity
628(1)
The Cohesive Model
629(4)
Fundamentals
629(3)
Example: Simulation of Ductile Tearing in a Laser Weld
632(1)
Summary
633(6)
References
634(5)
Rheology of Concentrated Suspensions: A Lattice Model
639(8)
Y. Brechet
M. Perez
Z. Neda
J. C. Barbe
L. Salvo
Introduction
639(1)
Behaviour of Suspensions: The Generation of Clusters
640(3)
Conclusions
643(4)
References
644(3)
III Application to Engineering Materials Processes
647(198)
Solidification Processes: From Dendrites to Design
649(8)
J. A. Dantzig
Introduction
649(1)
Dendritic Microstructures
650(2)
Inverse Problems and Optimal Design
652(2)
Conclusion
654(3)
References
655(2)
Simulation in Powder Technology
657(18)
H. Riedel
T. Kraft
Introduction
657(1)
Powder Production
658(1)
Die Filling
658(1)
Powder Compaction
658(6)
The Drucker-Prager-Cap Model and Finite Element Implementations
659(2)
Experiments to Determine the Drucker-Prager-Cap Parameters
661(2)
Example
663(1)
Sintering
664(6)
Models for Solid-State Sintering
665(2)
Liquid-Phase Sintering
667(1)
Parameters of the Liquid-Phase Sintering Model for an Alumina Ceramic
668(1)
Finite-Element Implementations and Applications
669(1)
Sizing and Post-Sintering Mechanical Densification
670(1)
Fatigue
671(1)
Conclusions
671(4)
References
671(4)
Integration of Physically Based Materials Concepts
675(12)
M. Crumbach
M. Goerdeler
M. Schneider
G. Gottstein
L. Neumann
H. Aretz
R. Kopp
B. Pustal
A. Ludwig
Through-process Modeling of Aluminum Alloy AA2024 from Solidification through Homogenization and Hot Rolling
677(4)
Through-process Texture Modeling of Aluminum Alloy AA5182 during Industrial Multistep hot Rolling, Cold Rolling, and Annealing
681(2)
Through-thickness Texture Evolution during Hot Rolling of an IF-Steel
683(1)
Conclusions
684(3)
References
684(3)
Integrated Through-Process Modelling, by the Example of Al-Rolling
687(18)
K. F. Karhausen
Introduction
687(1)
Features of the Al Production Chain for Rolled Products
688(2)
TP Modelling of the Al Process Chain for Rolled Products
690(1)
Application of Through Process Modelling
691(12)
Tracing of Dislocation Density
693(6)
Tracing of Texture
699(2)
Tracing of Microchemistry
701(2)
Conclusions
703(2)
References
703(2)
Property Control in Production of Aluminum Sheet by Use of Simulation
705(22)
J. Hirsch
K. F. Karhausen
O. Engler
Introduction
705(1)
Optimization Strategies in Sheet Processing and Material Quality
706(1)
Processing and Microstructure Features of Aluminum Sheet
707(1)
Thermomechanical Simulation of Rolling Processes
708(3)
Microstructure Evolution During hot Rolling
711(6)
Material Properties of Industrially Processed Aluminum Sheet
717(2)
Simulation of Anisotropic Sheet Properties
719(4)
Strength Anisotropy
720(1)
Tensile Test and r-Value Simulation
720(1)
Earing During Cup Deep Drawing
721(2)
Formability of Aluminum Sheets
723(1)
Summary and Outlook
724(3)
References
725(2)
Forging
727(18)
Y. Chastel
R. Loge
Introduction
727(1)
Case I: Microstructure Evolution During Complex Hot Forging Sequences
728(5)
Equations for Microstructure Evolutions
728(2)
Integration into a Finite Element Code
730(1)
2D Simulation Results
731(2)
Extension to 3D Forging and Dynamic Recrystallization
733(1)
Case II: Warm Forming of Two-Phase Steels
733(3)
Case III: Texture Evolution in an Hexagonal Alloy
736(4)
Calibrating the Polycrystalline Model with Simple Mechanical Tests
738(1)
Using the Texture-Induced Anisotropic Plastic Flow to Validate the FEM Results
739(1)
Application to Hot Forming
739(1)
Conclusions
740(5)
References
741(4)
Numerical Simulation of Solidification Structures During Fusion Welding
745(18)
V. Pavlyk
U. Dilthey
Introduction
745(2)
Modell of Dendrite Growth under Constrained Solidification Conditions
747(7)
Solidification Problem with the Sharp Interface
747(1)
Numerical Solution
748(6)
Verification of the CA-FDM Solidification Model
754(1)
Model Application under Welding Conditions
755(3)
Macroscopic Modelling of Solidification Conditions
755(1)
Microscopic Simulation of Solidification Structures
756(2)
Conclusions
758(5)
References
760(3)
Forming Analysis and Design for Hydroforming
763(14)
K. Chung
Introduction
763(3)
Ideal Forming Design Theory for Tube Hydroforming
766(3)
Strain-Rate Potential: Srp98
769(1)
Preform Design for Hydroforming Parts
770(2)
Summary
772(5)
References
772(5)
Sheet Springback
777(18)
R. H. Wagoner
Introduction
777(1)
Review of Simulation Literature
778(2)
Review of the Experimental Literature
780(2)
Draw-Bend Springback
782(6)
Conclusions
788(7)
References
788(7)
The ESI-Wilkins-Kamoulakos (EWK) Rupture Model
795(10)
A. Kamoulakos
Background
795(2)
The EWK Fracture Model
797(1)
Academic Validation
798(1)
Semi-Industrial Validation
799(3)
Conclusions
802(3)
References
803(2)
Damage Percolation Modeling in Aluminum Alloy Sheet
805(12)
M. J. Worswick
Z. T. Chen
A. K. Pilkey
D. Lloyd
Introduction
805(2)
Experiment
807(1)
Material -- Characterization of Second Phase Particle Fields
807(1)
GTN-based FE Model
808(3)
Coupled damage percolation model
811(1)
Results
812(2)
Discussion
814(3)
References
816(1)
Structure Damage Simulation
817(12)
D. Steglich
Introduction
817(1)
Plastic Potentials and Porosity
818(3)
Model Parameter Identification
821(2)
Strain Softening, Damage and Lengthscale
823(2)
Hints for Application
825(4)
References
826(3)
Microstructure Modeling using Artificial Neural Networks
829(16)
H.-U. Loffler
Introduction
829(3)
Artificial Neural Networks in Process Simulation
832(4)
Joint Microstructure Model and Neural Network System
836(6)
Physical Model
836(2)
Physical Model plus Neural Network
838(1)
Off-line System, on-line System and in-line System
839(2)
Results from Hot Strip Mills
841(1)
Conclusions
842(3)
References
843(2)
Index 845

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