奈米科技導論 B
Introduction to Nanotechnology B
| 節 | 週一 |
|---|---|
5 13:20–14:10 | 奈米科技導論 B 3 節連堂 |
6 14:20–15:10 | |
7 15:30–16:20 |
* 根據陽明交大上課時間表所列
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| 週次 | 主題 |
|---|---|
| 第 1 週 | Chap. 2 Structure p. 9~29 (20)- 2.1 Introduction 2.2 Basic properties 2.3 Examples of crystal structures 2.4 Miller indices 2.5 Surface-to volume ratio 9/9 |
| 第 2 週 | Chap. 2 Structure p. 9~29 (20)- 2.1 Introduction 2.2 Basic properties 2.3 Examples of crystal structures 2.4 Miller indices 2.5 Surface-to volume ratio 9/16 |
| 第 3 週 | Chap. 3 Length Scales p. 29~61 (32)- 3.1 Introduction 3.2 de Broglie wavelength 3.3 The Bohr radius 3.4 Excitons 3.5 Confinement regimes 3.6 Metals 3.7 The Fermi energy, Fermi velocity, and Kubo gap 3.8 The mean free path in metals 3.9Charging energy 9/23 |
| 第 4 週 | Review of Linear Algebra 9/30 |
| 第 5 週 | Chap. 6 A Quantum Mechanics Review p. 101~137 (36)- 6.1 Introduction 6.2Wavefunctions 6.3 Observables and the correspondence principle 6.4 Eigenvalues and eigenfunctions 10/7 |
| 第 6 週 | Chap. 6 A Quantum Mechanics Review p. 101~137 (36)- 6.1 Introduction 6.2Wavefunctions 6.3 Observables and the correspondence principle 6.4 Eigenvalues and eigenfunctions 10/14 |
| 第 7 週 | 6.5 Wave packets 6.6 Expectation values 6.7 Dirac bra-ket notation 6.8 Operator math 6.9 More on operators 10/21 |
| 第 8 週 | 6.10 Commutators 6.11 More commutator relationships 6.12 The uncertainty principle 6.13 The Schrodinger equation 10/28 |
| 第 9 週 | 6.14 The postulates of quantum mechanics 6.15 Time-independent, nondegenerate perturbation theory 11/4 |
| 第 10 週 | Chap. 7 Model Quantum Mechanics Problem p.137~179 (42)- 7.1 Introduction 7.2Standard model problems 7.3 Model problems for wells, wires, and dots 11/11 |
| 第 11 週 | Chap. 8 Additional Model Problems p.179~203 (24)- 8.1 Introduction 8.2 Particle in a finite one-dimensional box 8.3 Particle in an infinite circular box 8.4 Harmonic oscillator (This chapter can be omitted if there is not enough time. It is more important that the students do some calculation.) 11/18 |
| 第 12 週 | Chap. 11 Time-Dependent Perturbation Theory p.275~294(19)- 11.1 Introduction 11 .2 Time-dependent perturbation theory 11.3 Example: A two-level system 11.4Rates (This Chap. can be mentioned before Ch.9 without derivation, just making use of the formulas and practice doing the calculations. ) Chap. 9 Density of states p.203~239 (36) 9.1 Introduction 9.2 Density of states for bulk materials, wells, wires, and dots 9.3 Population of the conduction and valence bands 9.4 Quasi-Fermi levels 9.5 Joint density of states 11/25 |
| 第 13 週 | Chap. 10 Bands p. 239~275 (36) (This chapter involves many concepts and need some supplemental material.)- 10.1 Introduction 10.2 The Kronig-Penney model 10.3Kronig-Penney model with delta-function barriers 12/2 |
| 第 14 週 | 10.4 Other band models 10.5 Metals, semiconductors, and insulators 12/9 |
| 第 15 週 | Surface state, localized impurity state, band bending, pn junction 12/16 |
| 第 16 週 | Chap. 11 revisited 12/23 |
| 第 17 週 | Chap. 12 lnterband Transitions p.295~344 (49)- 12.1 Introduction 12.2 Preliminaries: -u· E versus -(q/m0)A · p 12.3 Back to transition probabilities 12.4 Bulk semiconductor 12.5 Equivalence of H(1) =-(q/m0)A · P and H(1) =-u·E 12.6 Multiple states 12.7 Fermi's golden rule and the associated transition rate 12.8 Absorption coefficient α 12.9 Transitions in low-dimensional semiconductors 12/30 |
| 第 18 週 | Chap. 12 lnterband Transitions p.295~344 (49)- 12.1 Introduction 12.2 Preliminaries: -u· E versus -(q/m0)A · p 12.3 Back to transition probabilities 12.4 Bulk semiconductor 12.5 Equivalence of H(1) =-(q/m0)A · P and H(1) =-u·E 12.6 Multiple states 12.7 Fermi's golden rule and the associated transition rate 12.8 Absorption coefficient α 12.9 Transitions in low-dimensional semiconductors 1/6 |
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- 地點
- R209, IAMS, AS
- 時間
- Monday 13:30-16:30
- 聯絡方式
- By email
