: Adam J. Schwartz, Mukul Kumar, David P. Field, Brent L. Adams
: Adam J. Schwartz, Mukul Kumar, Brent L. Adams, David P. Field
: Electron Backscatter Diffraction in Materials Science
: Springer-Verlag
: 9780387881362
: 2
: CHF 255.60
:
: Maschinenbau, Fertigungstechnik
: English
: 403
: Wasserzeichen/DRM
: PC/MAC/eReader/Tablet
: PDF

Electron backscatter diffraction is a very powerful and relatively new materials characterization technique aimed at the determination of crystallographic texture, grain boundary character distributions, lattice strain, phase identification, and much more. The purpose of this book is to provide the fundamental basis for electron backscatter diffraction in materials science, the current state of both hardware and software, and illustrative examples of the applications of electron backscatter diffraction to a wide-range of materials including undeformed and deformed metals and alloys, ceramics, and superconductors.

The text has been substantially revised from the first edition, and the authors have kept the format as close as possible to the first edition text. The new developments covered in this book include a more comphrensive coverage of the fundamentals not covered in the first edition or other books in the field, the advances in hardware and software since the first edition was published, and current examples of application of electron backscatter diffraction to solve challenging problems in materials science and condensed-matter physics.



Adam J. Schwartz is the Deputy Division Leader for Condensed Matter and High Pressure Physics in the Physics and Advanced Technologies Directorate. Dr. Schwartz joined LLNL as a post-doctoral research associate to investigate the systematics of displacive phase transformations after receiving his PhD from the University of Pittsburgh in 1991. His areas of interests focus on structure-propoerty-processin relations, aging and phase transformations in actinides; influence of microstructure and impurities on high-strain rate deformation behavior, texture and texture gradients in materials, intercrystalline defects and the role of grain boundary character distribution in materials, conventional and high resolution transmission electron microscopy, and electron backscatter diffraction. Dr. Schwartz has authored over 50 publications and has one patent.

Mukul Kumar joined as a staff scientist in the Materials Science and Technology Division in 1998 after completing a stint as a post-doctoral fellow at Johns Hopkins University. Prior to that, he received his PhD from the University of Cincinnati, where he was an Oak Ridge Institute for Science and Engineering Fellow and also received the ASM International Arthur Focke Award for his dissertation work. His areas of interest include the relationship between properties and microstructures, particularly as related to extreme environments encountered in turbine jet engine and nuclear reactor environments and high strain rate and pressure conditions; defect analysis using conventional transmission electron microscopy; and electron backscatter diffraction. Kumar has authored over 70 publications and has two patents.

Contents5
Contributors14
1 Present State of Electron Backscatter Diffraction and Prospective Developments22
1.1 Introduction22
1.2 Generation and Interpretation of Electron Backscatter Diffraction Patterns23
1.3 Experimental Set-Up of an EBSD System24
1.4 The Components of an Automated EBSD System25
1.4.1 The Pattern Acquisition Device25
1.4.2 Mechanical Stage and Digital Beam Scanning26
1.5 Spatial Resolution28
1.6 SEM Specifications for Good EBSD Performance30
1.7 The Radon or Hough Transformation for Band Localization31
1.8 Indexing indexing 33
1.9 Fast EBSD Fast EBSD 34
1.10 Ion Blocking Patterns36
1.11 Conclusions40
References40
2 Dynamical Simulation of Electron Backscatter Diffraction Patterns42
2.1 Introduction42
2.2 Model of Electron Backscatter Diffraction42
2.3 Dynamical Electron Diffraction in EBSD43
2.3.1 Using the Reciprocity Principle43
2.3.2 Bloch Wave Formalism44
2.3.3 Inclusion of the Backscattering Process45
2.4 Applications46
2.4.1 A Real-Space View of EBSD46
2.4.2 Full Scale Simulation of EBSD Patterns48
2.4.3 The Influence of the Energy Spectrum of the Backscattered Electrons49
2.4.4 Dynamical Effects of Anisotropic Backscattering51
2.5 Summary53
References53
3 Representations of Texture55
3.1 Introduction55
3.2 Rotations and Orientations56
3.2.1 Defining a Rotation56
3.2.2 Defining an Orientation57
3.3 Pole Figures58
3.4 Discrete Orientations60
3.4.1 Axis-Angle Parameters61
3.4.2 Rodrigues Vectors62
3.4.3 Quaternions62
3.4.4 Euler Angles65
3.5 Orientation Distribution Functions66
3.5.1 Circular Harmonics66
3.5.2 Spherical Harmonics67
3.5.3 Hyperspherical Harmonics68
3.5.4 Generalized Spherical Harmonics69
3.5.5 Symmetrized Harmonics69
3.6 Conclusion70
References71
4 Energy Filtering in EBSD72
4.1 Introduction72
4.2 Background72
4.3 Energy Filters73
4.4 Operating the Filter75
4.5 Early Results76
4.6 Patterns at Different Energies79
4.7 Localization of the Signal80
4.8 Future Energy Filters in EBSD81
4.9 Summary and Conclusions81
References82
5 Spherical Kikuchi Maps and Other Rarities83
5.1 Introduction83
5.2 Electron Backscatter Patterns83
5.3 Spherical Kikuchi Maps83
5.4 EBSP Detectors83
5.5 EBSP Imaging and Uniformity86
5.6 EBSP Simulation86
5.7 Spherical Kikuchi Maps from EBSPs86
5.8 Kikuchi Band Profiles90
5.9 Spherical Kikuchi Map Inversion92
5.10 Uses for Spherical Kikuchi Maps93
5.11 Colour Orientation Contrast Images94
5.12 STEM in the SEM94
5.13 Unusual Features in EBSPs95
References97
6 Application of Electron Backscatter Diffraction to Phase Identification99
6.1 Introduction99
6.2 Considerations for Phase ID with EBSD100
6.3 Case Studies102
6.3.1 Simultaneous EBSD/EDS Phase Discrimination103
6.3.2 Distinguishing ' and '' in Ni Superalloys104
6.3.3 Volume Fraction Determination in a Multiphase Alloy107
References112
7 Phase Identification Through Symmetry Determination in EBSD Patterns114
7.1 Introduction114
7.2 Basis of the Phase Identification Method114
7.3 Determination of the Crystal Unit Cell115
7.4 Discovering the Lattice Symmetry117
7.5 Re-Indexing the Pattern According to the Discovered Crystal Class118
7.6 Examples119
7.6.1 Case 1, A Cubic Crystal119
7.6.2 Case 2, A Hexagonal Crystal121
7.6.3 Case 3, A Trigonal Crystal121
7.7 Discussion123
References124
8 Three-Dimensional Orientation Microscopy by Serial Sectioning and EBSD-Based Orientation Mappingin a FIB-SEM125
8.1 Introduction125
8.2 The Geometrical Set-Up for 3D Characterisation in a FIB-SEM126
8.3 Automatic 3D Orientation Microscopy129
8.4 Software for 3D Data Analysis129
8.5 Application Examples130
8