Introduction to Solid State ElectronicsThis textbook is specifically tailored for undergraduate engineering courses offered in the junior year, providing a thorough understanding of solid state electronics without relying on the prerequisites of quantum mechanics. In contrast to most solid state electronics texts currently available, with their generalized treatments of the same topics, this is the first text to focus exclusively and in meaningful detail on introductory material. The original text has already been in use for 10 years. In this new edition, additional problems have been added at the end of most chapters. These problems are meant not only to review the material covered in the chapter, but also to introduce some aspects not covered in the text.An amended Solutions Manual is in preparation. |
Contents
1 | |
Chapter 2 Electrons as waves | 19 |
Chapter 3 Probability and distribution functions | 27 |
Chapter 4 Electron lifetime mobility | 43 |
Chapter 5 Wave mechanics | 57 |
Chapter 6 Periodic lattice | 87 |
Chapter 7 Electrons in the lattice | 103 |
Chapter 8 Energy bands in crystals | 125 |
Chapter 11 Lattice waves | 177 |
Chapter 12 Mobility and conductivity | 191 |
Chapter 13 Ambipolar transport | 205 |
Chapter 14 The pn junction | 223 |
Chapter 15 Semiconductor surfaces | 239 |
List of symbols | 255 |
263 | |
Appendix I Physical Constants | 267 |
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Common terms and phrases
acceptor allowed approximation assumed atoms average becomes Calculate called carriers centers chapter charge concentration condition conduction band considered constant crystal defects defined density dependent difference diffusion direct discussed distance distribution donor electric field electron elements energy energy band energy levels equal equation equilibrium exists expression Fermi level Find first force function given given by eq gives holes impurity integral intrinsic ionized length material means mechanics metal mobility momentum move n-type namely normal obtain particle periodic phonon plane position potential probability problem properties quantum quantum mechanics reciprocal lattice region represents requires resistivity respectively sample scattering semiconductor Show shown in fig solid solution space statistics structure Substituting surface temperature term thermal translation types unit valence band values vector velocity volume wave wave function zero