Physics Department
University of Illinois at Urbana-Champaign
Physics 598
Physics in Two Dimensions.
Fall 2016
General information
Time and location:
- Time: Monday/Wednesday 1:00 - 2:20pm
- Place: 276Loomis Lab of Physics (LLP)
Instructor:
- A.J. Leggett (2113 ESB) Office hour TBA
TA:
- Mao-chuang Yeh Office Hour: 4:00 Fridays, 3rd Floor Common area, Engineering Sciences Building (ESB),
Mao-chuang Yeh
TA Office: 3rd Floor Common area, Engineering Sciences Building (ESB)
Office Hour: 4:00 Friday
Syllabus
ANNOUNCEMENT: Makeup lecture Thursday, Dec 1, 11am, 222 Loomis Lab
Lecture notes
- Lecture 1 Physics in Two Dimensions
- Lecture 2 Some Important (quasi-) 2D systems (including added page 10)
- Lecture 3 Single-particle QM in 1, 2, and 3D (including updated matrix on page 6)
- Lecture 4 Localization I: General considerations
- Lecture 5 Weak localization: Quantitative treatment
- Lecture 6 Effects of magnetic fields and spin (updated date)
- Lecture 7 Effects of interactions in a disordered system (updated date)
- Lecture 8 Ginzburg-Landau theory
- Lecture 9 Long-range order in (quasi-) 2D systems
- Lecture 10 The Berezinskii-Kosterlitz-Thouless transition
- Lecture 11 Static and dynamics of the BKT transistion
- Lecture 12 Experimental tests of the BKT theory
- Lecture 13 The superconductor-insulator transition in dirty metallic films
- Lecture 14 More on the S-I transition: normal-metallic phase at T = 0
- Lecture 15 Aspects of two-dimensionality in the cuprates
- Lecture 16 The QHE: general considerations
- Lecture 17 The integral QHE: Topological considerations, edge states (Footnote 4 should be on page 5)
- Lecture 18 The fractional quantum Hall effect: Laughlin wave function, fractional charge and statistics
- Lecture 19 Composite Fermions: Experimental evidence for fractional charge and statistics
- Lecture 20 The ν = 5=2 fractional quantum Hall effect
- Lecture 21 The quantum Hall effect: miscellaneous topics
- Lecture 22 Topological insulators: preliminaries
- Lecture 23 Topological insulators: a simple example
- Lecture 24 More on topological insulators: the experimental situation
- Lecture 25 Topological superfluids: Majorana Fermions
- Lecture 26 Topological quantum computation: the general idea
- Lecture 27 The Kitaev models
- Lecture 28 p+ip Fermi superfluids
Problem Sets