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Eine klar strukturierte und prägnante Einführung in das Thema. Neben allen grundlegenden Phänomenen und Konzepten werden auch schwierigere Themen wie Magnetismus und Supraleitfähigkeit behandelt. Setzt nur Grundlagenwissen in Mathematik voraus.
Auteur
Philip Hofmann studied physics at the Free University, Berlin and did his PhD research at the Fritz-Haber-Institute of the Max Planck Society, also in Berlin. He stayed at the Oak Ridge National Laboratory, USA, as a Feodor Lynen Fellow of the Alexander von Humboldt Foundation. In 1998, he moved to the University of Aarhus, Denmark, where he is associated with the Synchrotron Radiation Source and the Interdisciplinary Nanoscience Center (iNANO). His research is primarily focused on the electronic structure of solids and their surfaces.
Résumé
A must-have textbook for any undergraduate studying solid state physics.
This successful brief course in solid state physics is now in its second edition. The clear and concise introduction not only describes all the basic phenomena and concepts, but also such advanced issues as magnetism and superconductivity. Each section starts with a gentle introduction, covering basic principles, progressing to a more advanced level in order to present a comprehensive overview of the subject. The book is providing qualitative discussions that help undergraduates understand concepts even if they can?t follow all the mathematical detail.
The revised edition has been carefully updated to present an up-to-date account of the essential topics and recent developments in this exciting field of physics. The coverage now includes ground-breaking materials with high relevance for applications in communication and energy, like graphene and topological insulators, as well as transparent conductors.
The text assumes only basic mathematical knowledge on the part of the reader and includes more than 100 discussion questions and some 70 problems, with solutions free to lecturers from the Wiley-VCH website. The author's webpage provides Online Notes on x-ray scattering, elastic constants, the quantum Hall effect, tight binding model, atomic magnetism, and topological insulators.
This new edition includes the following updates and new features:
Contenu
Preface of the First Edition XI
Preface of the Second Edition XIII
Physical Constants and Energy Equivalents XV
1 Crystal Structures 1
1.1 General Description of Crystal Structures 2
1.2 Some Important Crystal Structures 4
1.2.1 Cubic Structures 4
1.2.2 Close-Packed Structures 5
1.2.3 Structures of Covalently Bonded Solids 6
1.3 Crystal Structure Determination 7
1.3.1 X-Ray Diffraction 7
1.3.1.1 Bragg Theory 7
1.3.1.2 Lattice Planes and Miller Indices 8
1.3.1.3 General Diffraction Theory 9
1.3.1.4 The Reciprocal Lattice 11
1.3.1.5 The Meaning of the Reciprocal Lattice 12
1.3.1.6 X-Ray Diffraction from Periodic Structures 14
1.3.1.7 The Ewald Construction 15
1.3.1.8 Relation Between Bragg and Laue Theory 16
1.3.2 Other Methods for Structural Determination 17
1.3.3 Inelastic Scattering 17
1.4 Further Reading 18
1.5 Discussion and Problems 18
2 Bonding in Solids 23
2.1 Attractive and Repulsive Forces 23
2.2 Ionic Bonding 24
2.3 Covalent Bonding 25
2.4 Metallic Bonding 28
2.5 Hydrogen Bonding 29
2.6 van derWaals Bonding 29
2.7 Further Reading 30
2.8 Discussion and Problems 30
3 Mechanical Properties 33
3.1 Elastic Deformation 35
3.1.1 Macroscopic Picture 35
3.1.1.1 Elastic Constants 35
3.1.1.2 Poisson's Ratio 36
3.1.1.3 Relation between Elastic Constants 37
3.1.2 Microscopic Picture 37
3.2 Plastic Deformation 38
3.2.1 Estimate of the Yield Stress 39
3.2.2 Point Defects and Dislocations 41
3.2.3 The Role of Defects in Plastic Deformation 41
3.3 Fracture 43
3.4 Further Reading 44
3.5 Discussion and Problems 45
4 Thermal Properties of the Lattice 47
4.1 Lattice Vibrations 47
4.1.1 A Simple Harmonic Oscillator 47
4.1.2 An Infinite Chain of Atoms 48
4.1.2.1 One Atom Per Unit Cell 48
4.1.2.2 The First Brillouin Zone 51
4.1.2.3 Two Atoms per Unit Cell 52
4.1.3 A Finite Chain of Atoms 53
4.1.4 Quantized Vibrations, Phonons 55
4.1.5 Three-Dimensional Solids 57
4.1.5.1 Generalization to Three Dimensions 57
4.1.5.2 Estimate of the Vibrational Frequencies from the Elastic Constants 58
4.2 Heat Capacity of the Lattice 60
4.2.1 ClassicalTheory and Experimental Results 60
4.2.2 Einstein Model 62
4.2.3 Debye Model 63
4.3 Thermal Conductivity 67
4.4 Thermal Expansion 70
4.5 Allotropic Phase Transitions and Melting 71
References 74
4.6 Further Reading 74
4.7 Discussion and Problems 74
5 Electronic Properties ofMetals: Classical Approach 77
5.1 Basic Assumptions of the Drude Model 77
5.2 Results from the Drude Model 79
5.2.1 DC Electrical Conductivity 79
5.2.2 Hall Effect 81
5.2.3 Optical Reflectivity of Metals 82
5.2.4 TheWiedemannFranz Law 85
5.3 Shortcomings of the Drude Model 86
5.4 Further Reading 87
5.5 Discussion and Problems 87
6 Electronic Properties of Solids: Quantum Mechanical Approach 91
6.1 The Idea of Energy Bands 92
6.2 Free Electron Model 94
6.2.1 The Quantum Mechanical Eigenstates 94
6.2.2 Electronic Heat Capacity 99
6.2.3 TheWiedemannFranz Law 100
6.2.4 Screening 101
6.3 The General Form of the Electronic States 103
6.4 Nearly Free Electron Model 106
6.5 Tight-binding Model 111
6.6 Energy Bands in Real Solids 116
6.7 Transport Properties 122
6.8 Brief Review of Some Key Ideas 126 References...