AKT-14/Navigation: Difference between revisions

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|{{AKT-14/vp|140303|Monday}} <br/>{{AKT-14/vp|140305|Wednesday}} <br/>{{AKT-14/vp|140307|Friday}} <br/>Mar 9 is the last day to drop this class.
|{{Pensieve link|Classes/14-1350-AKT/one/14-1350-AKT_Homework_Assignment_6.pdf|Homework Assignment 6}} (PDF) <br/>{{AKT-14/vp|140303|Monday}} <br/>{{AKT-14/vp|140305|Wednesday}} <br/>{{AKT-14/vp|140307|Friday}} <br/>Mar 9 is the last day to drop this class.
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Revision as of 09:54, 3 March 2014

Back to AKT-14.

# Week of... Notes and Links
1 Jan 6 About This Class (PDF).
dbnvp Monday: Course introduction, knots and Reidemeister moves, knot colourings.
Tricolourability without Diagrams
dbnvp Wednesday: The Gauss linking number combinatorially and as an integral.
dbnvp Friday: The Schroedinger equation and path integrals.
Friday Introduction (the quantum pendulum)
2 Jan 13 Homework Assignment 1.
dbnvp Monday: The Kauffman bracket and the Jones polynomial.
dbnvp Wednesday: Self-linking using swaddling.
dbnvp Friday: Euler-Lagrange problems, Gaussian integration, volumes of spheres.
3 Jan 20 Homework Assignment 2.
dbnvp Monday: The definition of finite-type and some examples.
dbnvp Wednesday: The self-linking number and framings.
dbnvp Friday: Integrating a polynomial times a Gaussian.
Class Photo.
4 Jan 27 Homework Assignment 3.
dbnvp Monday: Chord diagrams and weight systems.
dbnvp Wednesday: Swaddling maps and framings, general configuration space integrals.
dbnvp Friday: Some analysis of .
5 Feb 3 Homework Assignment 4.
dbnvp Monday: 4T, the Fundamental Theorem and universal finite type invariants.
The Fulton-MacPherson Compactification (PDF).
dbnvp Wednesday: The Fulton-MacPherson Compactification, Part I.
dbnvp Friday: More on pushforwards, , and .
6 Feb 10 Homework Assignment 5.
dbnvp Monday: The bracket-rise theorem and the invariance principle.
dbnvp Wednesday: The Fulton-MacPherson Compactification, Part II.
dbnvp Friday: Gauge fixing, the beginning of Feynman diagrams.
R Feb 17 Reading Week.
7 Feb 24 dbnvp Monday: A review of Lie algebras.
dbnvp Wednesday: Graph cohomology and .
dbnvp Friday: More on Feynman diagrams, beginning of gauge theory.
From Gaussian Integration to Feynman Diagrams (PDF).
8 Mar 3 Homework Assignment 6 (PDF)
dbnvp Monday: Lie algebraic weight systems.
dbnvp Wednesday: Graph cohomology and the construction of .
dbnvp Friday: Gauge invariance, Chern-Simons, holonomies.
Mar 9 is the last day to drop this class.
9 Mar 10  
10 Mar 17  
11 Mar 24  
12 Mar 31  
F1 Apr 7  
F2 Apr 14  
Register of Good Deeds
AKT-14-ClassPhoto.jpg
Add your name / see who's in!
AKT-14-Splash.png