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MIT 8.05: Quantum Physics II →0/22
1

Wave Mechanics

1:12:27
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Wave Mechanics (continued)

1:22:58
3

Wave Mechanics (continued) and Stern-Gerlach Experiment

1:22:18
4

Spin One-half, Bras, Kets, and Operators

1:24:31
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Linear Algebra: Vector Spaces and Operators

1:22:11
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Linear Algebra: Vector Spaces and Operators (continued)

1:20:34
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Linear Algebra: Vector Spaces and Operators (continued)

1:21:28
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Linear Algebra: Vector Spaces and Operators (continued)

1:22:32
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Dirac's Bra and Ket Notation

1:20:53
10

Uncertainty Principle and Compatible Observables

1:23:35
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Uncertainty Principle and Compatible Observables (continued)

1:29:00
12

Quantum Dynamics

1:21:51
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Quantum Dynamics (continued) | Heisenberg Picture

1:21:22
14

Quantum Dynamics (continued)

1:27:49
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Quantum Dynamics (continued)

1:25:30
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Quantum Dynamics (continued) and Two State Systems

1:20:22
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Two State Systems (continued)

1:27:48
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Two State Systems (continued), Multiparticle States and Tensor Products

1:28:12
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Multiparticle States and Tensor Products (continued)

1:28:29
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Multiparticle States and Tensor Products (continued) and Angular Momentum

1:23:50
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Angular Momentum (continued)

1:26:28
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Angular Momentum (continued)

1:25:36

Uncertainty Principle and Compatible Observables (continued)

Barton ZwiebachMIT

Professor

1:29:00·2014·undergraduate level

Continuing the discussion on fundamental quantum concepts, this lecture deepens the analysis of the uncertainty principle. It further explores the implications of compatible observables in quantum systems.

PhysicsQuantum MechanicsUncertainty PrincipleQuantum ObservablesCommutators

MIT 8.05 Quantum Physics II, Fall 2013

View the complete course: http://ocw.mit.edu/8-05F13

Instructor: Barton Zwiebach

Previous · Lecture 10

Uncertainty Principle and Compatible Observables

Next · Lecture 12

Quantum Dynamics

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