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| * <<color(Correction)>>: Problem 3: Hamiltonian and invariance relationships are discussed to help you solve the problem. * <<color(Correction)>>: Problem 4: Corrected: Φ(±1)=1/√2π e^(±iϕ); Φ(±2)=1/√2π e^(±2iϕ). * <<color(Correction)>>: Problem 5: How to test orthogonality between the two wave functions is added". |
* <<color(Addition, green)>>: Problem 3: Hamiltonian and invariance relationships are discussed to help you solve the problem. * <<color(Correction)>>: Problem 4: $\Phi (\pm 1) = \frac{1}{\sqrt{2\pi}} e^{\pm i \phi}; $\Phi (\pm 2) = \frac{1}{\sqrt{2\pi}} e^{\pm 2 i \phi}$ * <<color(Addition, green)>>: Problem 5: The way to test orthogonality between the two wave functions is added. |
Homework 1, due Jan 20: Potential step, well
- Revised (marked by the red text in the file)
Correction: Problem 4(a), $B > 0$ when $U_0 > 0$ and $B < 0$ when $U_0 < 0$.
Correction: Problem 4(b), "the similarity" → "the similarity or the difference".
- Revised (marked by the red text in the file)
Homework 1 Solutions, due Jan 20: Potential step, well
Homework 2, due Jan 30: Schrodinger Equation: Hydrogen Atom
* Revised (marked by the red text in the file)
Addition: Problem 3: Hamiltonian and invariance relationships are discussed to help you solve the problem.
Correction: Problem 4: $\Phi (\pm 1) = \frac{1}{\sqrt{2\pi}} e^{\pm i \phi}; $\Phi (\pm 2) = \frac{1}{\sqrt{2\pi}} e^{\pm 2 i \phi}$
Addition: Problem 5: The way to test orthogonality between the two wave functions is added.
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