lectures/ideas: 03/17/18

2018-03-17

Introduction to David Hume's Treatise of Human Nature (Book One) by Peter Millican at Oxford University

source: CosmoLearning 2017年7月23日
Course Description: Dr Peter Millican gives a series of lectures looking at Scottish 18th Century Philosopher David Hume and the first book of his Treatise of Human Nature.
Taken from: https://podcasts.ox.ac.uk/series/intr...
This content is available under a Creative Commons license (free to share, non-commercial)

1a Hume's Theory of Ideas and the Faculties 20:44
1b The Theory of Ideas 32:03
1c Hume's Faculty Psychology 28:28
2 Hume's Theory of Relations 20:21
3a Hume's Theory of General or Abstract Ideas 22:11
3b Space and Time 27:52
4a Relations, and a Detour to the Causal Maxim 20:38
4b The Argument Concerning Induction 35:52
4c Belief and Probability 29:04
4d Of the Necessary Connection 36:04
4e Understanding Hume on Causation 25:55
4f The Point of Hume's Analysis of Causation 9:07
5a Of Skepticism with Regard to Reason 16:19
5b Of Skepticism with Regard to the Senses 24:34
5c Of the Ancient and Modern Philosophies 52:06

Physics for Future Presidents (Spring 2006) by Richard A. Muller at UC Berkeley

source: CosmoLearning 2017年7月28日
UC Berkeley: PHYS 10 - Physics for Future Presidents
http://muller.lbl.gov/teaching/Physics10/PffP.html

Lec 01- Atoms and Heat 1:14:00
Lec 02 - Atoms and Heat II 1:04:08
Lec 03 - Gravity and Satellites 1:09:39
Lec 04 - Gravity and Satellites II 1:04:17
Lec 05 - Radioactivity 48:06
Lec 06 - Radioactivity II 1:06:53
Lec 07 - Nukes 1:13:40
Lec 08 - Review Session 1:15:38
Lec 09 - Electricity and Magnetism 1:11:51
Lec 10 - Electricity and Magnetism II 1:05:51
Lec 11 - Waves I 1:10:44
Lec 12 - Waves II 1:08:30
Lec 13 - Light I 1:14:38
Lec 14 - Light II 1:09:37
Lec 15 - Invisible Light I 1:13:38
Lec 16 - Invisible Light II 1:02:40
Lec 17 - Quantum I 1:10:22
Lec 18 - Quantum II 59:48
Lec 19 - Quantum III 1:12:07
Lec 20 - Quantum IV 1:11:15
Lec 21 - Review Session 1:01:23
Lec 22 - Relativity 55:56
Lec 23 - Relativity II 1:06:43
Lec 24 - Universe I 1:07:17
Lec 25 - Universe II 1:02:04
Lec 26 - Review Session 1:08:43

Quantum Physics (Fall 2010) by Robert Littlejohn at UC Berkeley

source: CosmoLearning 2017年8月1日
UC Berkeley: Physics 221A - Quantum Physics (Fall 2010)
Course information: http://bohr.physics.berkeley.edu/classes/221/1011/221a.html

1 55:27 Lec 01 The Mathematical Formalism of Quantum Mechanics
2 56:06 Lec 02 Hermitian, Anti Hermitian and Unitary Operators
3 55:06 Lec 03 Simultaneous Eigenbases of Commuting Observables
4 55:48 Lec 04 The Postulates of Quantum Mechanics
5 53:40 Lec 05 The Density Operator & Spatial Degrees of Freedom
6 52:45 Lec 06 Wave Functions and Translation Operators
7 54:45 Lec 07 Time Evolution in Quantum Mechanics
8 53:34 Lec 08 One Dimensional Wave Mechanics
9 55:16 Lec 09 The WKB Method
10 1:03:27 Lec 10 The WKB Method Scattering Problem and Oscillator
11 54:26 Lec 11 The Harmonic Oscillators and Coherent States
12 49:26 Lec 12 Harmonic Oscillator Eigenfunctions & The Heisenberg Picture
13 54:24 Lec 13 The Propagator and the Path Integral
14 52:34 Lec 14 Stationary Action and Hamilton’s Principle
15 55:06 Lec 15 Path Integral for the Free Particle
16 53:50 Lec 16 Charged Particles in Magnetic Fields Classical Motion
17 54:46 Lec 17 Charged Particles in Magnetic Fields II Energy Eingefunctions
18 52:59 Lec 18 Rotations in Ordinary Space
19 50:57 Lec 19 Infinitesimal and Finite Rotations
20 52:02 Lec 20 Rotations in Quantum Mechanics, and Rotations of Spin ½ System
21 53:41 Lec 21 Representations of the Angular Momentum Operators and Rotations
22 53:58 Lec 22 Spins in Magnetic Fields and the Stern–Gerlach experiment
23 51:41 Lec 23 Magnetic Moments, Rotational Invariance, and Degeneracies
24 53:35 Lec 24 Orbital Angular Momentum and Spherical Harmonics
25 53:29 Lec 25 Angular Momentum Basis & Radial Schrödinger Equation
26 54:38 Lec 26 Central Force Motion WKB Theory and Spherical Bessel Functions
27 53:24 Lec 27 The Hydrogen Atom
28 53:36 Lec 28 Coupling of Angular Momenta
29 51:06 Lec 29 Tensor Product of Operators, Pauli Equation
30 52:01 Lec 30 Irreducible Tensor Operators and the Wigner Eckart Theorem
31 51:26 Lec 31 Reducible and Irreducible Spaces of Operators
32 53:11 Lec 32 Proof of the Wigner Eckart Theorem
33 49:12 Lec 33 Properties Under Parity
34 50:39 Lec 34 Time Reversal and Antilinear Operators
35 52:31 Lec 35 Spatial and Spin Degrees of Freedom and Time Reversed Motion
36 51:43 Lec 36 Bound State Perturbation Theory
37 56:04 Lec 37 The Stark Effect in Hydrogen and Alkali Atoms
38 51:58 Lec 38 The Stark Effect in Hydrogen and Alkali Atoms II
39 42:30 Lec 39 Fine Structure in Hydrogen and Alkali Atoms
40 51:47 Lec 40 The Zeeman Effect in Hydrogen and Alkali Atoms
41 50:20 Lec 41 Deuteron Final Lecture

Multivariable Calculus with Edward Frenkel at UC Berkeley

source: CosmoLearning 2017年8月5日
MATH 53: Multivariable Calculus with Edward Frenkel

1 1:19:50 Lecture 01. Curves in 2D and 3D Spaces
2 1:19:27 Lecture 02. Tangent Lines for Parametric Curves
3 1:19:04 Lecture 03. Arc Length for Parametric Curves, and Polar Coordinates
4 1:16:59 Lecture 04. Polar Coordinates & Vector Algebra
5 1:20:51 Lecture 05. Lines and Planes in ℝ³
6 1:21:03 Lecture 06. Parametric Curves in ℝ³
7 1:18:28 Lecture 07. Limits
8 1:19:29 Lecture 08. Partial Derivatives
9 1:19:36 Lecture 09. Differentials
10 1:18:15 Lecture 10. Review for Midterm Exam 1
11 1:20:24 Lecture 11. Directional Derivatives
12 1:18:49 Lecture 12. Maximum and Minimum Functions
13 1:20:03 Lecture 13. Lagrange Multipliers
14 1:20:24 Lecture 14. Double Integrals
15 1:19:36 Lecture 15. Triple Integrals in Cylindrical and Spherical Coordinates
16 1:18:56 Lecture 16. More on Triple Integrals
17 1:19:46 Lecture 17. Review for Midterm Exam 2
18 1:20:05 Lecture 18. Line Integrals of Vector Fields
19 1:20:48 Lecture 19. The Gradient Theorem (Fundamental Theorem of Line Integrals)
20 1:19:23 Lecture 20. Green's Theorem
21 1:19:46 Lecture 21. Curl and Divergence of a Vector Field
22 1:20:17 Lecture 22. Surface Integrals
23 1:21:54 Lecture 23. Stokes' Theorem (Generalization of Green's Theorem in ℝ³)
24 1:19:27 Lecture 24. The Divergence Theorem (Gauss' Theorem)
25 1:13:25 Lecture 25. Review of Multivariable Calculus by Edward Frenkel