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L7.5 Time evolution of a free particle wavepacket.
9:45
54
L15.4 Scattering states and the step potential.
10:35
42
L24.4 Eigenstates of the Hamiltonian.
14:40
93
L8.5 Time dependence of expectation values
7:38
40
L18.2 Phase shift for a potential well.
9:14
21
L16.1 Step potential probability current.
15:00
28
L24.2 The simplest quantum system.
13:55
53
L9.5 Defining uncertainty.
10:32
55
L4.3 The frequency of a matter wave.
10:23
154
L18.3 Excursion of the phase shift.
15:17
25
L12.5 Local picture of the wavefunction.
12:53
29
L9.4 Consistency condition. Particle on a circle.
17:46
52
L17.1 Waves on the finite square well.
15:45
32
L6.4 Three dimensional current and conservation.
18:13
214
L16.3 Energy below the barrier and phase shift.
18:41
37
L5.2 Free Schrödinger equation.
9:57
138
L2.2 Entanglement.
13:80
711
L5.5 Interpretation of the wavefunction.
8:20
87
L11.3 Nodes and symmetries of the infinite square well eigenstates.
9:44
31
L18.4 Levinson's theorem, part 1.
14:46
53
L6.3 Probability current and current conservation.
15:15
75
L7.3 Widths and uncertainties.
19:14
57
L8.1 Fourier transforms and delta functions.
13:58
66
L5.3 The general Schrödinger equation. x, p commutator.
17:59
120
L13.4 Harmonic oscillator: Differential equation.
16:46
53
L16.4 Wavepackets.
20:52
44
L11.4 Finite square well. Setting up the problem.
22:31
60
L20.3 Commuting observables for angular momentum.
17:18
30
L4.1 de Broglie wavelength in different frames.
14:54
205
L22.3 Schrödinger equation for hydrogen.
20:59
68
L19.2 Effects of resonance on phase shifts, wave amplitude and time delay.
14:54
35
L22.5 Energy eigenstates of hydrogen.
12:25
41
L17.2 Resonant transmission.
17:50
24
L23.2 Degeneracy in the spectrum and features of the solution.
14:21
31
L11.5 Finite square well energy eigenstates.
10:40
21
L7.2 Reality condition in Fourier transforms.
9:12
55
L19.4 Half-width and time delay.
8:18
43
L10.3 Expectation values on stationary states.
9:10
44
L12.3 Qualitative insights: Local de Broglie wavelength.
15:52
29
L23.3 Rydberg atoms.
26:23
30
L21.3 Effective potential and boundary conditions at r=0.
14:29
26
L9.2 Eigenfunctions of a Hermitian operator.
13:60
57
L4.5 Motion of a wave-packet.
8:59
643
L23.4 Orbits in the hydrogen atom.
10:45
50
L24.1 More on the hydrogen atom degeneracies and orbits.
23:22
34
L3.4 de Broglie’s proposal.
10:37
249
L1.3 Necessity of complex numbers.
7:39
1 594
L10.2 Stationary states: key equations.
18:44
53
L10.5 Solving particle on a circle.
11:60
65
L8.2 Parseval identity.
15:50
56
L15.1 Number operator and commutators.
15:49
36
L2.1 More on superposition. General state of a photon and spin states.
17:11
940
L6.1 Normalizable wavefunctions and the question of time evolution.
16:51
86
L2.3 Mach-Zehnder interferometers and beam splitters.
15:32
467
L18.5 Levinson's theorem, part 2.
9:30
50
L17.3 Ramsauer-Townsend phenomenology.
10:16
24
L8.3 Three-dimensional Fourier transforms.
6:50
55
L20.2 Angular momentum operators and their algebra.
14:28
29
L4.2 Galilean transformation of ordinary waves.
12:17
186
L19.1 Time delay and resonances.
18:19
50
L15.2 Excited states of the harmonic oscillator.
18:19
26
L17.5 Scattered wave and phase shift.
8:41
28
L13.2 Delta function potential I: Solving for the bound state.
15:22
41
L13.1 Delta function potential I: Preliminaries.
16:14
48
L20.1 Translation operator. Central potentials.
19:14
43
L16.6 Particle on the forbidden region.
6:50
31
L1.2 Linearity and nonlinear theories. Schrödinger’s equation.
10:30
1 835
L1.4 Photons and the loss of determinism.
17:21
1 378
L22.2 Scales of the hydrogen atom.
9:57
26
L12.1 Nondegeneracy of bound states in 1D. Real solutions.
12:36
23
L3.2 Units of h and Compton wavelength of particles.
12:41
204
L6.2 Is probability conserved? Hermiticity of the Hamiltonian.
20:43
93
L14.4 Ground state wavefunction.
15:59
25
L21.2 Orthonormality of spherical harmonics.
17:57
35
L7.4 Shape changes in a wave.
16:57
55
L2.5 Elitzur-Vaidman bombs.
10:30
337
L16.5 Wavepackets with energy below the barrier.
5:55
27
L17.4 Scattering in 1D. Incoming and outgoing waves.
18:60
33
L2.4 Interferometer and interference.
12:25
364
L5.1 Momentum operator, energy operator, and a differential equation.
20:34
121
L7.1 Wavepackets and Fourier representation.
12:24
96
23.3 Potential Energy Reference State
5:10
1 931
4.2 Newton's Third Law
7:15
1 741
PS.1.1 Three Questions Before Starting
2:70
1 005
27.5 Worked Example: Gravitational Slingshot
4:45
1 799
23.2 Potential Energy of Gravity near the Surface of the Earth
3:54
325
P.1.4 Sketch the Motion
2:10
222
18.4 Solve for Velocity in the Moving Frame
2:90
323
26.3 Totally Inelastic Collisions
4:47
188
PS.1.2 Shooting the apple solution
10:19
505
19.5 Rocket Problem 5 - Thrust and External Forces
3:28
274
20.3 Work by a Non-Constant Force
6:20
947
19.7 Rocket Problem 7 - Solution with External Forces
5:70
286
PS.2.2 Worked Example - Stacked Blocks - Free Body Diagrams and Applying Newtons 2nd Law
8:13
108
8.2 Circular Motion: Position and Velocity Vectors
6:20
195
15.5 Force on a System of Particles
9:60
159
21.2 Scalar Product in Cartesian Coordinates
4:50
111
27.1 Worked Example: Elastic 1D Collision
10:33
134
20.6 Power
1:70
190
27.2 Relative Velocity in 1D
3:43
87
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