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課程名稱 |
量子物理上
Quantum Physics (1) |
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開課學期 |
104-1 |
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授課對象 |
理學院 物理學系 |
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授課教師 |
高英哲 |
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課號 |
Phys3003 |
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課程識別碼 |
202 30901 |
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班次 |
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學分 |
4 |
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全/半年 |
全年 |
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必/選修 |
必帶 |
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上課時間 |
星期二3,4(10:20~12:10)星期四3,4(10:20~12:10) |
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上課地點 |
楊金豹演講廳楊金豹演講廳 |
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備註 |
本課程中文授課,使用英文教科書。上課教室:新物104
限本系所學生(含輔系、雙修生)
總人數上限：90人 |
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Ceiba 課程網頁 |
http://ceiba.ntu.edu.tw/1041Phys3003_ |
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課程簡介影片 |
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核心能力關聯 |
核心能力與課程規劃關聯圖 |
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課程大綱
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為確保您我的權利,請尊重智慧財產權及不得非法影印
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課程概述 |
1. Old Quantum Theory: Black-body radiation, wave-particle duality, the Bohr atom
2. Wave function, Uncertainty Principle, and Schrodinger Equation
3. Time-independent Schrodinger Equation: 1D potentials
4. Hydrogen-like atoms
5. Angular momentum and spin |
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課程目標 |
Quantum physics is the basis of modern physics. In this course, we will introduce the basic ideas of quantum theory and how to apply them to describe the physics at the subatomic scale.
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課程要求 |
1.Math: Calculus, ODE, and Linear Algebra
2.Physics: Hamiltonian formulation of classical mechanics; Special Relativity |
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預期每週課後學習時數 |
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Office Hours |
另約時間 |
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指定閱讀 |
1. David J. Griffiths, Introduction to Quantum Mechanics, 2nd Ed., Pearson.
2. R. Eisberg and R. Resnick, Quantum Physics of atoms, molecules, solids, nu-
clei, and particles, 2nd Ed., Wiley.
3. R. P. Feynman, R. B. Leighton and M. Sands, The Feynman Lectures on
Physics, Vol. III, Addison–Wesley.
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參考書目 |
1. Quantum Physics (3rd Ed): Stephen Gasiorowicz
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評量方式
(僅供參考) |
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週次 |
日期 |
單元主題 |
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第1週 |
9/15,9/17 |
9/15: Course Introduction; Brief History of Quantum Revolution
9/17: Blackbody Radiation; Reading ER Ch. 1 |
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第2週 |
9/22,9/24 |
9/22: Photoelectric Effects; Compton Scattering; Reading ER Ch. 2
9/24: Wave Particle Duality; Recitation 1; Reading ER Ch. 3, FE Ch. 1 |
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第3週 |
9/29,10/01 |
9/29: Wave-Particle Duality; Reading ER Ch. 3, FE Ch. 1, 2
10/01:Gaussian Wave Packet; Recitation 2; Reading ER Ch. 3
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第4週 |
10/06,10/08 |
10/06: Models of Atom: the Bohr Atom; Reading ER Ch. 4
10/08: Bohr-Sommerfeld quantization rule, Recitation 3; Reading: ER Ch. 4
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第5週 |
10/13,10/15 |
10/13: Schrodinger Equation, Statistical Interpretation of Wave Function; Reading ER Ch 5, GR Ch 1,2
10/15: Infinite Square-Well Potential |
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第6週 |
10/20,10/22 |
10/20: Parity; Simple Harmonic Oscillator, GR Ch 2
10/22: Simple Harmonic Oscilator; Recitation 4 |
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第7週 |
10/27,10/29 |
10/27: Simple Harmonic Oscillator; free particle
10/29: Delta-function potential; Finite Square-Well
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第8週 |
11/03,11/05 |
11/03: More on 1D potentials: Step potential
11/05: More on 1D potentials: Barrier; Recitation 5 |
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第9週 |
11/10,11/12 |
11/10:
11/12: Midterm
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第10週 |
11/17,11/19 |
11/17: WKB method; Reading GR Ch. 8
11/19: WKB method (cont.): Connection Formula; Recitation 6 |
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第11週 |
11/24,11/26 |
11/24: Quantum tunneling, alpha decay
11/26: Recitation |
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第12週 |
12/01,12/03 |
12/01: Wave Mechanics as a Eigenvalue Problem
12/03: Dirac Notation; Reading GR. Ch 3, FE Ch. 8
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第13週 |
12/08,12/10 |
12/08: Two-level Systems
12/10: Two-level Systems; Recitation |
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第14週 |
12/15,12/17 |
12/15: Stern-Gerlach Experiments
12/17: Schrodinger Equation in 3D; Reading GR Ch. 4.1 |
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第15週 |
12/22,12/24 |
12/22: Angular Momentum; Recitation 9; Reading GR Ch 4.3, FE Ch. 5, ER Ch. 7.6-8
12/24: Angular Momentum and Rotation; Reading FE Ch. 5, and 6 |
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第16週 |
12/29,12/31 |
12/29: Angular Momentum and Rotation (cont.)
12/31: Spin; Reading GR Ch 4.4, FE Ch. 6 |
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第17週 |
1/05,1/07 |
1/05: Flash talks
1/07: Final Exam |
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