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Autorenporträt
Tadashi Hasebe is Associate Professor of Mechanical Engineering at Kobe University, Japan and is an expert in a very wide range of engineering fields. More specifically, in metallic materials, including high-temperature strength, impact engineering, plastic forming technology, high-energy rate forming, theory of elasto-plasticity, and micromechanics. Professor Hasebe likes to incorporate experimental, mathematical, and numerical perspectives in his works.
Inhaltsangabe
Part I. Fundamentals: 1. Dislocation theory and metallurgy 2. Dislocation dynamics and constitutive framework 3. Dislocation substructures: universality of cell structures 4. Single crystals vs. polycrystals Part II. Theoretical Backgrounds: Description and Evolution: 5. Overview of field theory of multiscale plasticity 6. Differential geometrical field theory of dislocations and defects 7. Gauge field theory of dislocations and defects 8. Method of quantum field theory Part III. Applications I: Evolution of Inhomogeneity in Three Scales: 9. Identification of important scales 10. Scale A: modeling and simulations for dislocation substructures 11. Scale B: intra-granular inhomogeneity 12. Scale C: modeling and simulation for polycrystalline aggregate Part IV. Applications II: Stability and Cooperation: 13. Cooperation of multiple inhomogeneous fields 14. Outlooks: some perspectives on new multiscale solid mechanics 15. Flow-evolutionary law as a working hypothesis References Author index Subject index.
Part I. Fundamentals: 1. Dislocation theory and metallurgy 2. Dislocation dynamics and constitutive framework 3. Dislocation substructures: universality of cell structures 4. Single crystals vs. polycrystals Part II. Theoretical Backgrounds: Description and Evolution: 5. Overview of field theory of multiscale plasticity 6. Differential geometrical field theory of dislocations and defects 7. Gauge field theory of dislocations and defects 8. Method of quantum field theory Part III. Applications I: Evolution of Inhomogeneity in Three Scales: 9. Identification of important scales 10. Scale A: modeling and simulations for dislocation substructures 11. Scale B: intra-granular inhomogeneity 12. Scale C: modeling and simulation for polycrystalline aggregate Part IV. Applications II: Stability and Cooperation: 13. Cooperation of multiple inhomogeneous fields 14. Outlooks: some perspectives on new multiscale solid mechanics 15. Flow-evolutionary law as a working hypothesis References Author index Subject index.
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