Verfügbarkeit: The Oxford solid state basics | Technische Universität München

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Bibliographische Detailangaben
Beteilige Person:	Simon, Steven H. 1967- (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Oxford [u.a.] Oxford Univ. Press 2013
Ausgabe:	1. ed.
Schlagwörter:	Solid state physics Festkörperphysik Lehrbuch
Links:	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=026055074&sequence=000003&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=026055074&sequence=000004&line_number=0002&func_code=DB_RECORDS&service_type=MEDIA
Beschreibung:	Hier auch später erschienene, unveränderte Nachdrucke Includes bibliographical references
Umfang:	XIII, 290 S. Ill., graph. Darst.
ISBN:	9780199680764 0199680760 0199680779 9780199680771

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adam_text	Contents About Condensed Matter Physics I 1.1 What Is Condensed Matter Physics 1 1.2 Why Do We Study Condensed Matter Physics? 1 1.3 Why Solid State Physics 7 3 1 Physics of Solids without Considering Micro¬ scopic Structure: The Early Days of Solid State 5 2 Specific Heat of Solids: Boltzmann, Einstein, and Debye 7 2.1 Einstein s Calculation 8 2.2 Debye s Calculation 9 2.2.1 Periodic (Born-von Karman) Boundary Conditions 10 2.2.2 Debye s Calculation Following Planck 11 2.2.3 Debye s Interpolation 13 2.2.4 Some Shortcomings of the Debye Theory 14 2.3 Appendix to this Chapter: ζ (4) 16 Exercises 17 3 Electrons in Metals: Drude Theory 19 3.1 Electrons in Fields 20 3.1.1 Electrons in an Electric Field 20 3.1.2 Electrons in Electric and Magnetic Fields 21 3.2 Thermal Transport 22 Exercises 25 4 More Electrons in Metals: Sommerfeld (Free Electron) Theory 27 4.1 Basic Fermi-Dirac Statistics 27 4.2 Electronic Heat Capacity 29 4.3 Magnetic Spin Susceptibility (Pauli Param agnet ism) 32 44 Why Drude Theory Works So Well 34 4.5 Shortcomings of the Free Electron Model 35 Exercises 37 II Structure of Materials 39 5 The Periodic Table 41 χ Contents 5.1 Chemistry, Atoms, and the Schroedinger Equation 41 5.2 Structure of the Periodic Table 42 5.3 Periodic Trends 43 5.3.1 Effective Nuclear Charge 45 Exercises 46 6 What Holds Solids Together: Chemical Bonding 49 6.1 Ionic Bonds 49 6.2 Covalent Bond 52 6.2.1 Particle in a Box Picture 52 6.2.2 Molecular Orbital or Tight Binding Theory 53 6.3 Van der Waals, Fluctuating Dipole Forces, or Molecular Bonding 57 6.4 Metallic Bonding 59 6.5 Hydrogen Bonds 59 Exercises 61 7 Types of Matter 65 III Toy Models of Solids in One Dimension 69 8 One-Dimensional Model of Compressibility, Sound, and Thermal Expansion 71 Exercises 74 9 Vibrations of a One-Dimensional Monatomic Chain 77 9.1 First Exposure to the Reciprocal Lattice 79 9.2 Properties of the Dispersion of the One-Dimensional Chain 80 9.3 Quantum Modes: Phonons 82 9.4 Crystal Momentum 84 Exercises 86 10 Vibrations of a One-Dimensional Diatomic Chain 89 10.1 Diatomic Crystal Structure: Some Useful Definitions 89 10.2 Normal Modes of the Diatomic Solid 90 Exercises 96 11 Tight Binding Chain (Interlude and Preview) 99 11.1 Tight Binding Model in One Dimension 99 11.2 Solution of the Tight Binding Chain 101 11.3 Introduction to Electrons Filling Bands 104 11.4 Multiple Bands 105 Exercises 107 IV Geometry of Solids 111 12 Crystal Structure ЦЗ Contents Xl 12.1 Lattices and Unit Cells 113 12.2 Lattices in Three Dimensions 117 12.2.1 The Body-Centered Cubic (bcc) Lattice 118 12.2.2 The Face-Centered Cubic (fee) Lattice 120 12.2.3 Sphere Packing 121 12.2.4 Other Lattices in Three Dimensions 122 12.2.5 Some Real Crystals 123 Exercises 125 13 Reciprocal Lattice, Brillouin Zone, Waves in Crystals 127 13.1 The Reciprocal Lattice in Three Dimensions 127 13.1.1 Review of One Dimension 127 13.1.2 Reciprocal Lattice Definition 128 13.1.3 The Reciprocal Lattice as a Fourier Transform 129 13.1.4 Reciprocal Lattice Points as Families of Lattice Planes 130 13.1.5 Lattice Planes and Miller Indices 132 13.2 Brillouin Zones 134 13.2.1 Review of One-Dimensional Dispersions and Brillouin Zones 134 13.2.2 General Brillouin Zone Construction 134 13.3 Electronic and Vibrational Waves in Crystals in Three Dimensions 136 Exercises 137 V Neutron and Х -Ray Diffraction 139 14 Wave Scattering by Crystals 141 14.1 The Laue and Bragg Conditions 141 14.1.1 Fermi s Golden Rule Approach 141 14.1.2 Diffraction Approach 142 14.1.3 Equivalence of Laue and Bragg conditions 143 14.2 Scattering Amplitudes 144 14.2.1 Simple Example 146 14.2.2 Systematic Absences and More Examples 147 14.2.3 Geometric Interpretation of Selection Rules 149 14.3 Methods of Scattering Experiments 150 14.3.1 Advanced Methods 150 14.3.2 Powder Diffraction 151 14.4 Still More About Scattering 156 14.4.1 Scattering in Liquids and Amorphous Solids 156 14.4.2 Variant: Inelastic Scattering 156 14.4.3 Experimental Apparatus 157 Exercises 159 xii Contents VI Electrons in Solids 161 15 Electrons in a Periodic Potential 163 15.1 Nearly Free Electron Model 163 15.1.1 Degenerate Perturbation Theory 165 15.2 Bloch s Theorem 169 Exercises 171 16 Insulator, Semiconductor, or Metal 173 16.1 Energy Bands in One Dimension 173 16.2 Energy Bands in Two and Three Dimensions 175 16.3 Tight Binding 177 16.4 Failures of the Band-Structure Picture of Metals and Insulators 177 16.5 Band Structure and Optical Properties 179 16.5.1 Optical Properties of Insulators and Semiconductors 179 16.5.2 Direct and Indirect Transitions 179 16.5.3 Optical Properties of Metals 180 16.5.4 Optical Effects of Impurities 181 Exercises 182 17 Semiconductor Physics 183 17.1 Electrons and Holes 183 17.1.1 Drude Transport: Redux 186 17.2 Adding Electrons or Holes with Impurities: Doping 187 17.2.1 Impurity States 188 17.3 Statistical Mechanics of Semiconductors 191 Exercises 195 18 Semiconductor Devices 197 18.1 Band Structure Engineering 197 18.1.1 Designing Band Gaps 197 18.1.2 Non-Homogeneous Band Gaps 198 18.2 p -п Junction 199 18.3 The Transistor 203 Exercises 205 VII Magnetism and Mean Field Theories 207 19 Magnetic Properties of Atoms: Para- and Dia-Magnetism 209 19.1 Basic Definitions of Types of Magnetism 209 19.2 Atomic Physics: Hund s Rules 211 19.2.1 Why Moments Align 212 19.3 Coupling of Electrons in Atoms to an External Field 214 19.4 Free Spin (Curie or Langevin) Paramagnetism 215 19.5 Larmor Diamagnetism 217 Contents xiii 19.6 Atoms in Solids 218 19.6.1 Pauli Paramagnetism in Metals 219 19.6.2 Diamagnetism in Solids 219 19.6.3 Curie Paramagnetism in Solids 220 Exercises 222 20 Spontaneous Magnetic Order: Ferro-, Antiferro-, and Ferri-Magnetism 225 20.1 (Spontaneous) Magnetic Order 226 20.1.1 Ferromagnets 226 20.1.2 Antiferromagnets 226 20.1.3 Ferrimagnets 227 20.2 Breaking Symmetry 228 20.2.1 Ising Model 228 Exercises 229 21 Domains and Hysteresis 233 21.1 Macroscopic Effects in Ferromagnets: Domains 233 21.1.1 Domain Wall Structure and the Bloch/Néel Wall 234 21.2 Hysteresis in Ferromagnets 236 21.2.1 Disorder Pinning 236 21.2.2 Single-Domain Crystallites 236 21.2.3 Domain Pinning and Hysteresis 238 Exercises 240 22 Mean Field Theory 243 22.1 Mean Field Equations for the Ferromagnetic Ising Model 243 22.2 Solution of Self-Consistency Equation 245 22.2.1 Paramagnetic Susceptibility 246 22.2.2 Further Thoughts 247 Exercises 248 23 Magnetism from Interactions: The Hubbard Model 251 23.1 Itinerant Ferromagnetism 252 23.1.1 Hubbard Ferromagnetism Mean Field Theory 252 23.1.2 Stoner Criterion 253 23.2 Mott Antiferromagnetism 255 23.3 Appendix: Hubbard Model for the Hydrogen Molecule 257 Exercises 259 A Sample Exam and Solutions 261 В List of Other Good Books 275 Indices 279 Index of People 280 Index of Topics 283 The study of solids is one of the richest, most exciting, and most successful branches of physics. While the subject of solid state physics is often viewed as dry and tedious, this book presents the topic instead as an exciting exposition of fundamental principles and great intellectual breakthroughs. Beginning with a discussion of how the study of heat capacity of solids ushered in the quantum revolution, the author presents the key ideas of the field while emphasizing the deep underlying concepts. The book begins with a discussion of the Einstein/Debye model of specific heat, and the Drude/Sommerfeld theories of electrons in solids, which can all be understood without reference to any underlying crystal structure.The failures of these theories force a more serious investigation ot microscopies. Many of the key ideas about waves m solids are then introduced using one- dimensional models in order to convey concepts without getting bogged down with details. Only then does the book turn to consider real materials. Chemical bonding is introduced, and then atoms can be bonded together to form crystal structures and reciprocal space results. Diffraction experiments, as the central application of these ideas,are discussed m great detail. From there, the connection is made to electron wave diťfraction in solids and how it results in electronic band structure.The natural culmination of this thread is the triumph of semiconductor physics and devices. The final section of the book considers magnetism in order to discuss л range of deeper concepts.The failures of band theory due to electron interaction, spontaneous magnetic orders, and mean field theories are presented. Finally, the book gives a brief exposition of the Hubbard model that under-graduates can understand. This book makes complex concepts easy to understand, widi the help of generous footnotes that explain and even entertain.This may be the best introductory book for learning solid state physics. It is certainly the most tun to read. Steven H. Simon is a Professor ot Theoretical Condensed Matter Phvsics at the University of Oxford, and Fellow of Somerville College, Oxford. The author, Steven Simon, is well known as an insightful scientist and an engaging and witty speaker,and it is a pleasure to see how well hts talents translate to the printed page. He has re-examined with a modern eye the question of which topics should be covered in a student s first exposure to the physics of solids. My impression is that his presentation of those topics will be accessible for the student, illuminating for the expert, and entertaining tbr all. Joel E. Moore, University of California. Berkeley, and Lawrence Berkeley National Laboratory The style of the book is very accessible for undergraduates.The topics are well motivated and the explanations are clear, helped by a generous set of figures for illustration.This textbook may well establish itself as an alternative to the available classics. Derek Lee, Imperial College London (lover пш^е: The Hrillouiti zone of«) fcc lattice (green) with .! spherical Fermi чігкке for a monovalent metal vellnu i suDťroosťii.
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title	The Oxford solid state basics
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title_auth	The Oxford solid state basics
title_exact_search	The Oxford solid state basics
title_full	The Oxford solid state basics Steven H. Simon
title_fullStr	The Oxford solid state basics Steven H. Simon
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topic_facet	Solid state physics Festkörperphysik Lehrbuch
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